Centropyge aurantia, appelé plus communément poisson-ange nain doré est une espèce de poissons de la famille des Pomacanthidae (ou poissons-anges) et du genre Centropyge, genre regroupant les poissons-anges nains.

Il a été décrit officiellement pour la première fois en 1974 par John Ernest Randall et Richard C Wass, à partir de spécimens issus du port de Pago Pago, à Tutuila, dans les Samoa américaines.

Son nom scientifique, issu du latin , fait référence à la couleur générale de ce poisson .

Cette espèce vit dans les récifs peu profonds de l'océan Pacifique occidental.

Description

Le corps de Centropyge aurantia arbore la forme typique des Centropyges: il est ovale et comprimé latéralement. La couleur classique du corps est orange foncé à rougeâtre avec les flancs marqués de stries verticales dorées et sinueuses. Les nageoires dorsale, anale et caudale présentent quelques bandes submarginales sombres et sont liserées de bleu électrique. Son œil est lui-même entouré d'un anneau bleu foncé. Les écailles sont de type cténoïdes. Une épine, caractéristique des Pomacanthidae, de couleur sombre, est présente à la base de l'opercule.

Les juvéniles sont d'une couleur cuivrée, et les stries dorées apparaissent au fur et à mesure qu'ils grandissent.

Centropyge aurantia a la particularité de posséder de très grands yeux situés tout près d'une bouche minuscule. Le profil de son corps est plutôt haut, à tel point que lorsque le poisson dresse toutes ses nageoires, il peut sembler de forme presque circulaire.

Sa nageoire dorsale contient 14 épines et de 16 à 17 rayons mous tandis que la nageoire anale a 3 épines et de 17 à 18 rayons mous.

Cette espèce atteint une longueur totale maximale de 10 centimètres, ce qui en fait le plus petit poisson du genre Centropyge.

Répartition géographique

Le poisson-ange doré se trouve dans l'océan Pacifique occidental. Son aire de répartition s'étend de l'est de l'Indonésie aux îles Fidji et Samoa, en passant par la Papouasie-Nouvelle-Guinée et les îles Salomon. Il est présent jusqu'en Australie, où il a été observé au Nord de la grande barrière de corail, au large du Queensland.

Habitat

Centropyge aurantia est une espèce habituellement rencontrée en eaux profondes (jusqu'à 20 mètres de profondeur) sauf en Papouasie-Nouvelle-Guinée où elle a parfois été observée à moins de 3 mètres de profondeur.

Ce poisson timide vit dans des zones comportant de nombreux récifs coralliens et des affleurements rocheux, se cachant souvent dans des crevasses entourées d'algues et d'éponges de mer.

Alimentation

Centropyge aurantia est un poisson omnivore se nourrissant d'algues, de petits invertébrés, et de détritus, déchets organiques provenant de plantes ou d'animaux morts en décomposition

Comportement

Centropyge aurantia est un poisson terriblement timide et timoré qui est très rarement observé à l'état sauvage. En effet, sa nature méfiante le pousse à préférer les fourrés coralliens denses dans lesquels il passe la plupart de son temps cloîtré et loin des plongeurs.

Dans un article du blog du Musée Bishop, le plongeur et ichtyologiste Richard L. Pyle  parle de cette espèce qu'il a rencontrée et observée à Pohnpei et qu'il qualifie de "fantôme" à cause de sa nature méfiante et de sa tendance à se dérober à la vue des plongeurs. Selon lui, il semblerait que ce poisson très cryptique en journée devient plus actif le soir, lorsque le soleil se couche.

Centropyge aurantia est un poisson généralement solitaire qui devient anxieux en présence d'autres individus à proximité. Il ne se regroupe en petits harems de quelques individus qu'au moment de la reproduction.

Reproduction

Comme les autres espèces de poissons-anges, Centropyge aurantia  est une espèce hermaphrodite protogyne, c'est-à-dire qu'elle est d'abord femelle puis se transforme en mâle sous des stimuli de croissance et sociaux. Le poisson le plus dominant se transforme en mâle lorsqu'il n'y a pas d'autre mâle dans les parages. Au moment de la reproduction, ce poisson-ange forme de petits harems composés d'un mâle dominant et de quelques femelles. Les gamètes sont émis dans l'eau. La fécondation est externe et les œufs puis les larves sont pélagiques.

Aquariophilie

Centropyge aurantia est relativement rare dans le commerce aquariophile. Étant donné sa rareté, son prix est relativement élevé: un spécimen coute entre 160 et 280 euros en 2021.

Très timide et craintif, Centropyge aurantia vit dans des tunnels rocheux ou des crevasses, et ce comportement se retrouve en aquarium. Il faut donc le loger dans un aquarium de type récifal lui offrant de nombreuses cachettes où il se dissimulera la plupart du temps. Il faut également éviter de maintenir ce poisson solitaire avec d'autres Centropyges ou même d'autres poissons-anges qui le stresseraient trop .

Il est réservé aux aquariophiles expérimentés.

La température de l'eau doit être maintenue entre 5°C et 28°C, et le pH de l'eau doit se situer entre 7 et 9.

Origine des noms

Nom français
poisson-ange : ce nom, utilisé pour désigner tous les Pomacanthidae, est dû à la forme de leurs grandes nageoires dorsale et anale ressemblant à des ailes. Cette caractéristique est néanmoins moins prononcée chez les Centropyge du fait de leur petite taille.
nain : les Centropyges étant des poissons-anges de petite taille, ne dépassent jamais plus de 15 cm dans la nature, ils sont communément qualifiés de nains ou de pygmées.
doré : fait référence aux lignes dorées présentes sur la livrée de ce poisson.

Nom scientifique
Centropyge: le terme vient de deux mots en grec ancien,  signifiant « aiguille » ou « pointe », et  signifiant « fesse », en référence aux rayons épineux de la nageoire anale de ce poisson.

aurantia: ce mot latin féminin désigne l'orange (le fruit) et, par dérivation sémantique, « de couleur orange ». Il fait référence à la couleur générale de ce poisson.

Espèces ressemblantes

Centropyge bispinosa a peu de chance d'être confondu avec Centropyge aurantia dans sa forme classique bleu profond à violet avec les flancs orange vif marqués de stries verticales orange rouge plus foncées, mais dans sa forme orange il lui ressemble beaucoup.
Centropyge loriculus est orange avec quelques larges barres noires et verticales. Il vit dans le Pacifique tropical, de l'Indonésie à la Polynésie française.
Centropyge shepardi est orange avec de fines stries verticales noires. On le rencontre uniquement dans le Pacifique tropical Nord-Ouest.
Centropyge ferrugata a un corps de couleur grise dans sa partie supérieure et orange dans sa partie inférieure, avec de larges points noirs alignés verticalement. On le rencontre dans le Pacifique tropical Nord-Ouest.
Centropyge potteri, a un corps orange dans sa partie supérieure et noir dans sa partie inférieure, et est strié de lignes verticales bleues. On ne le rencontre qu'à Hawaï.

Liens externes

Espèce

Taxinomie et classification

Bibliographie

Source primaire

Sources secondaires

Notes et références

Genre de perciformes (nom scientifique)
Pomacanthidae

Centropyge aurantia


Frierscenen er en dansk stumfilm fra 1915 med instruktion og manuskript af Lau Lauritzen Sr..

Handling

Medvirkende
 Carl Alstrup - Carl Bussekist, digter
 Maja Bjerre-Lind - Frk. Prip, digterens husholderske
 Charles Willumsen - Svendsen, teaterdirektør
 Mathilde Felumb Friis

Eksterne henvisninger

Film instrueret af Lau Lauritzen Sr.
Stumfilm fra Danmark
Danske film fra 1915

Frierscenen


Die Liste der denkmalgeschützten Objekte in Šurice enthält die zwei nach slowakischen Denkmalschutzvorschriften geschützten Objekte in der Gemeinde Šurice im Okres Lučenec.

Denkmäler

Legende

Einzelnachweise

!
Surice


13723 Kolokolova este un asteroid din centura principală de asteroizi.

Descriere
13723 Kolokolova este un asteroid din centura principală de asteroizi. A fost descoperit pe  la Stația Anderson Mesa în cadrul programului LONEOS. Asteroidul prezintă o orbită caracterizată de o semiaxă mare de 2,77 ua, o excentricitate de 0,17 și o înclinație de 4,2° în raport cu ecliptica.

Vezi și
 Lista planetelor minore: 13001-14000
 Centura de asteroizi

Referințe

Obiecte astronomice descoperite în 1998
Centura de asteroizi

13723 Kolokolova


Podul Amiralității (în ) este un pod retractabil peste portul interior Buizengat din Rotterdam, Țările de Jos. Podul este situat pe bulevardul Willem Ruyslaan și conectează Oostzeedijk și Bulevardul Maas.

Caracteristici
Inaugurat în 1964, podul are o deschidere de 9,20 m și o înălțime liberă sub pod de 2,75 m față de referința europeană, nivelul normal al mării măsurat la Amsterdam (+NAP). Adâncimea apei în zona podului este de 4 m sub nivelul normal al mării măsurat la Amsterdam (–NAP).

Podul nu este deservit de personal și orice cerere de basculare a tablierului pentru a permite trecerea vaselor trebuie înaintată personalului care operează podul vecin, Boerengat. Cabina personalului acestui pod este încă în uz și încadrată de bariere. Podul Amiralității nu va fi deschis dacă Podul Boerengat sau Podul de Est sunt deschise sau când stăvilarul este închis.

Note

Legături externe

Poduri din Rotterdam
Poduri de oțel din Țările de Jos
Poduri rutiere din Țările de Jos

Podul Amiralității din Rotterdam


est une comédie musicale américaine de Paramount Pictures réalisée par Edward Sutherland et sortie en 1929. Elle a été initialement filmée en Technicolor, mais seules les séquences en noir et blanc nous sont parvenues. Une des séquences en couleur correspondait à un ballet avec Albertina Rasch.

Synopsis
Robert Courtland, un riche producteur de théâtre, et Joe Clark son chorégraphe, répètent une nouvelle comédie musicale. Lora Nixon, que Courtland a remarqué, quitte la production pour épouser le jeune Donald Ogden, un compositeur. La famille aisée d'Ogden arrête cependant son aide financière et le couple est contraint d'occuper un appartement modeste. Donald Ogden essaie de continuer à travailler sur une symphonie et Lora reprend son travail de chorale.

Fiche technique
 Réalisation : Edward Sutherland
 Scénario : Florence Ryerson, John V.A. Weaver d'après une histoire de Charles Brackett
 Production : Paramount Pictures
 Photographie : Allen G. Siegler
 Montage : Jane Loring
 Durée : 62 minutes (7 bobines).
 Date de sortie :  (USA)

Distribution

William Powell : Robert Courtland
Helen Kane : Dorothea 'Dot' Nixon
Fay Wray : Lora Nixon
Richard "Skeets" Gallagher : Dash Nixon
Phillips Holmes : Donald Ogden
Eugene Pallette : Joe Carrington
Adrienne Dore : Kay Wilcox
Albertina Rasch Dancers
Virginia Bruce : Chorus Girl

Notes et références

Liens externes

Film américain sorti en 1929
Film musical américain de comédie
Film musical américain des années 1920
Film réalisé par A. Edward Sutherland
Film partiellement en noir et blanc
Film en anglais américain
Film de Paramount Pictures

Pointed Heels


රෝදය යනු බන්දු සමරසිංහ විසින් අධ්‍යක්ෂණය හා නිෂ්පාදනය කරනු ලැබූ මුල්ම චිත්‍රපටයයි.

රංගනය
බන්දු සමරසිංහ
නදීකා ගුණසේකර
විල්සන් කරුණාරත්න
ටෙනිසන් කුරේ
විමල් කුමාර ද කොස්තා
මාක් සැම්සන්
තලතා ගුණසේකර
සුසිලා කෝට්ටගේ
සිසිර කුමාරතුංග
රහල් බුලත්සිංහල
ලලිත් කුමාර
පුෂ්පා ගුණවර්ධන
සරත් සිල්වා
සනත් ෆොන්සේකා
චතුරංග (ළමා)

ගීතයන්
සංගීත අධ්‍යක්ෂණය - සරත් දසනායක
ගීත ප්‍රබන්ධය - සෝමපාල ලීලානන්ද, හේමසිරි හල්පිට, හෙක්ටර් විජයසිරි

මේ සංසාරේ - මිල්ටන් මල්ලවආරච්චි සහ පිරිස
නව හිරු සඳ පායලා - මිල්ටන් මල්ලවආරච්චි, බන්දු සමරසිංහ සහ නිහාල් නෙල්සන්
ආලෙන් වෙලී සුවඳ - ලතා වල්පොල
මේ කුමාරි කුරුලු ආදරේ

නිෂ්පාදනය
කැමරා සහාය - මාටින් රණසිංහ, එච්. අනුර, ඩබ්. පියසේන, ඊ. එම්. ප්‍රියන්ත, සුජිත් සුභසිංහ, නිමල් නන්දසිරි
අංග රචනය - ජේ. සෙල්වරාජා
කලා අධ්‍යක්ෂණය - ඩික්සන් ෆොන්සේකා සහාය - සිසිර විජේසිංහ, උපාලි තන්තිරිගේ
ශබ්ද පරිපාලනය - ජෝර්ජ් මනතුංග (ටී. කේ. ශබ්දාගාරය)
ශබ්ද සහාය - පාලිත සිල්වා, පර්සි ගුණවර්ධන, සරත් සිරිබද්ධන
රසායනාගාර කටයුතු - අයි. ඒ. ජොහාර්
රසායනාගාර සහාය - ඩබ්. ඒ. එම්. තිලකරත්න, මහින්ද සෙනෙවිරත්න, දීපානි රාජපක්ෂ, එච්. ඩී. කේ. පුෂ්පකුමාර, සංජීව බණ්ඩාර
රසායනාගාර නඩත්තු නිලධාරි - කේ. ඒ. ඇන්ඩි සිංඤෝ සහාය - අනිල් වසන්ත වීරසූරිය, බන්දුල අතුකෝරල
ගීත පටිගත කිරීම - නාමල් ප්‍රනාන්දු - ටරිටා ශබ්දාගාරය
අතිරේක ශබ්ද - ප්‍රේමසිරි රණවක
කැමරා උපකරණ සැපයුම - සමරසිංහ චිත්‍රපට
නිෂ්පාදන කෘත්‍යාධිකාරි - ස්වර්ණා සමරසිංහ
නිශ්චල ඡායාරූප - ලින්ටන් අබේසේකර නාමාවලිය - එඩ්වඩ් විජයසිරි

චිත්‍රපටි - සිංහල

රෝදය (චිත්‍රපටය)


Katolička Crkva u Kazahstanu dio je svjetske Katoličke Crkve u zajedništvu s papom i rimskom kurijom. Katoličanstvo je na kazahstanskom tlu prisutno od 2. stoljeća. U Kazahstanu danas živi oko četvrt milijuna katolika, većinom zapadnoga (rimskoga) obreda, ali i grkokatolika i vjernika Istočnih Crkava, čineći katoličanstvo drugom najbrojnijom kršćanskom zajednicom u državi, iza pravoslavne. Većinu katolika u zemlji čine Poljaci, Nijemci i Litavci, s tim da se odljevom Nijemaca u ujedinjenu Njemačku Raspadom Sovjetskog Saveza vjernička zajednica u devedesetim godinama 20. stoljeća smanjila.

Katoličanstvo na područje Kazahstana donose rimski ratni zarobljenici nakon poraza od Sasanida na današnjem kazahstanskom tlu. Biskupska vlast pristuna je od 4. stoljeća, otkada potječu i prvi melkitski samostani. Staljinovim deportacijama katolika i katoličkoga klera u sabirne logore na području Kazahstana i ostalih srednjoazijskih komunističkih republika, katoličko se pučanstvo znatno povećalo. Padom komunizma papa Ivan Pavao II. osniva 1991. apostolsku administraciju koja je pokrivala područje cjelokupne Srednje Azije. Međudržavni diplomatski odnosi između Kazahstana i Vatikana uspostavljeni su 1994. Osnivanjem posebnih apostolskih administracija za Kirgistan, Tadžikistan, Turkmenistan i Uzbekistan, bivša apostolska administracija svodi se na područje Kazahstana te je 1999. podijeljena u četiri manje uprave. Papa Ivan Pavao II. osobno je posjetio Kazahstan 2001., a dvije godine kasnije uzdiže Astansku i Almatijsku apostolsku upravu (administraturu) na razine nadbiskupije odnosno biskupije. Biskupska konferencija primljena je 2008. u Savez azijskih biskupskih konferencija. Papa Franjo osniva 1. srpnja 2019. Apostolsku administraciju Kazahstana i Srednje Azije kao pastvu svih župnih zajednica istočnoga (bizantskoga) obreda.

Izvori

Vanjske poveznice
 Službene stranice Katoličke Crkve u Kazahstanu
 Podatci o Katoličkoj Crkvi u Kazahstanu u mrežnoj bazi podataka »GCatholic«
 Katolička Crkva u Kazahstanu u mrežnoj bazi podataka »Catholic Hierarchy«

Katoličanstvo u Kazahstanu

Katolička Crkva u Kazahstanu


Stanford Moore (født 4. september 1913, død 23. august 1982) var en amerikansk biokemiker. Han modtog nobelprisen i kemi i 1972 sammen med Christian B. Anfinsen og William Howard Stein, for deres arbejde på Rockefeller University, hvor de havde forsket i enzymet ribonukleases struktur og for at bidrage til forståelse af forbindelsen mellem den kemiske struktur og den katalytiske aktivitet af molekylet.

Moore gik på Peabody Demonstration School, nu kendt som University School of Nashville, og blev herefter færdiguddannet i 1935 med summa cum laude fra Vanderbilt University, hvor han var medlem af Phi Kappa Sigma. Han blev ph.d. i organisk kemi fra University of Wisconsin–Madison i 1938. Moore blev herefter ansat på Rockefeller Institute, det senere Rockefeller University, hvor han tilbragte hele sin professionelle karriere med undtagelse af en periode, hvor han tjente regeringen under anden verdenskrig. Han blev professor i biokemi i 1952.

I 1958 udviklede han sammen med William H. Stein den første automatiske aminosyreanalyse, der faciliterede bestemmelsen af proteinsekvenser. I 1959 offentliggjorde Moore og Stein den første komplette oversigt over aminosekvensen i et enzym, ribonuklease, hvilket udløste nobelprisen.

Moore blev aldrig gift.

Referencer

Eksterne henvisninger

Nobelprismodtagere fra USA
Nobelprismodtagere i kemi
Biokemikere fra USA

Stanford Moore


قبة الرادار  هي عبارة عن هيكل يستخدم لحماية هوائيات الردارات من العوامل الجوية. يراعي في المواد المستخدمة في صناعة القباب أن لا يكون لها أي تأثير على الإشارات المرسلة والمستقبلة بواسطة الهوائي. بمعني آخر فهذه القباب مصنوعة من مواد «شفافة» تقريباً بالنسبة لأمواج الراديو. كما أنها لا تؤثر علي عمل الهوائيات وإنما تعمل فقط علي حماية سطحها من العوامل الجوية وقد تستخدم أيضاً لإخفاء المعدات الإلكترونية المصاحبة للهوائي وكذلك لحماية الأشخاص (في حالة الهوائيات سريعة الدوران كالمستخدمة في الرادارات).

قباب الرادرات لها العديد من الاشكال (كروي، جيوديسي، مستوي، الخ...) وهناك العديد من المواد تستخدم في تصنيعها ( مثل الألياف الزجاجية، و PTFE)، ويعتمد الشكل وأنواع المادة المستخدمة أيضاً علي نوع التطبيق المستخدم. كما يستخدم بشكل واسع في حماية هوائيات الطائرات المقاتلة وطائرات التدريب من الاحتكاك بالهواء ( أو ما يسمى بمقاومة الموائع).

انظر أيضا
 رادار
 هوائي

مراجع

اختراعات بريطانية
رادار
قباب
هوائيات

قبة الرادار


The  is a one-man kamikaze aircraft that was developed by the Imperial Japanese Army Air Force during the closing stages of World War II in 1945. The Imperial Japanese Navy called this aircraft Tōka (藤花, "Wisteria Blossom").

Historical context
The aircraft's intended purpose was to be used in kamikaze attacks on Allied shipping and the invasion fleet expected to be involved in the invasion of Japan, Operation Downfall, which in the end did not take place.

Because the Japanese High Command thought that Japan did not have enough obsolete aircraft to use for kamikaze attacks, it was decided that huge numbers of cheap, simple suicide planes should be constructed quickly in anticipation of the invasion of Japan.

Construction
The aircraft was very simple, being made from "non-strategic" materials (mainly wood and steel). To save weight, it was to use a jettisonable undercarriage (there was to be no landing), so a simple welded steel tube undercarriage was attached to the aircraft. This, however, was found to give unmanageable ground-handling characteristics, so a simple shock absorber was then incorporated. The cross section of the fuselage was circular and not elliptical as were most planes of this size and type; such a fuselage was easier to make.

Tsurugi had an instrument panel with some flight instruments, rudder pedals, a joystick type control column and a place for a radio. Flight controls included both ailerons and elevators and (in production versions) flaps.

The Ki-115 was designed to be able to use any engine that was in storage for ease of construction and supply, and to absorb Japan's stocks of obsolete engines from the 1920s and 1930s. The initial aircraft (Ki-115a) were powered by  Nakajima Ha-35 radial engines. It is not known if any other engine was ever actually fitted.

After testing, the first production aircraft were fitted with the improved undercarriage and two rocket units. These may have assisted with take-off or may have been designed for the final acceleration towards the target.

Performance

The aircraft had a top speed of  and could carry a bomb weighing as much as , large enough to split a warship in two. However, as it was otherwise unarmed and heavily laden with its bomb, it would have made an easy target for enemy fighter aircraft.

The controls were crude, the visibility terrible, and the performance abysmal. Tsurugi had very poor take-off and landing performance and could not be safely flown by anyone other than experienced pilots. There were fatal crashes during testing and training. However new, better versions with improved controls and better visibility were under intensive development. The Japanese High Command had plans to construct some 8,000 per month in workshops all across Japan.

The war ended before any flew in combat. Individually, they would have been rather inefficient weapons, but used in waves of hundreds or thousands they could have been quite destructive.

Variants
 Ki-115 Prototype: Single-seat suicide attack aircraft. prototype version, tested during early 1945.
 Ki-115 Tsurugi: Single-seat suicide attack aircraft, production version.
 Ki-115b Tsurugi: Single-seat suicide attack aircraft. proposed version using larger wooden wing, none built.
 Ki-230: Single-seat suicide attack aircraft. projected version, none built.

Surviving aircraft

Of the 105 examples produced, two airframes are known to exist.
 Ki-115 1002 is on display at the Pima Air & Space Museum in Tucson, Arizona, and is on loan from the National Air and Space Museum.
 Another, once displayed as a gate guardian at Yokota Air Base, was since 1952 turned over to Japanese authorities and is reportedly at a Japanese museum.

Specifications (Ki-115a)

See also

References
Notes

Bibliography

  (new edition 1987 by Putnam Aeronautical Books, .)
 Gunston, Bill. The Illustrated Encyclopedia of Combat Aircraft of World War II London: Salamander Books, Ltd., 1978. .

External links

Ki-115, Nakajima
Ki-115, Nakajima
Ki-115
Single-engined tractor aircraft
Low-wing aircraft
Aircraft first flown in 1945

Nakajima Ki-115


Riker Anthony Lynch (Littleton, Colorado, 8 de noviembre de 1991) es un músico, cantante, compositor, actor, y bailarín. Actualmente tiene su propia banda llamada Riker and The Beachcombers, además fue vocalista y bajista de la banda R5 con sus hermanos Ross Lynch, Rocky Lynch, su hermana Rydel Lynch y su mejor amigo Ellington Lee Ratliff. Riker es más conocido por su interpretación de Jeff, uno de los alumnos de la Academia de Dalton en la serie musical de Fox, Glee. En 2015, quedó en segundo puesto en la temporada 20 de Dancing with the Stars con Allison Holker como su pareja de baile.
Actualmente está casado con Savannah Latimer.

Primeros años
Riker nació en Littleton, Colorado. Él es el mayor de los hijos de Mark y Stormie Lynch. A la edad de tres, Riker comenzó a aprender a cantar y actuar en las producciones de Colorado y más tarde comenzó a tomar clases de baile. Estuvo en grupos de canto que actuaron en todo Denver, y en el verano que actuaría en las versiones infantiles de obras como Peter Pan, Aladdin, Annie Get Your Gun (musical), A Chorus Line, y Grease (musical). Riker y sus hermanos constantemente hacían conciertos en el sótano para el resto de la familia cantando y bailando con Michael Jackson, Elvis, Backstreet Boys, y *NSYNC. Él y su hermana Rydel tomaron clases de piano y compitieron como socios en los concursos de baile. En 2007, Riker se mudó con su familia a California para perseguir una carrera como joven artista.

Después de mudarse a Los Ángeles, uno de los hermanos de Riker, Rocky Lynch, comenzó a mostrar interés en tocar la guitarra,  él mismo enseñó a tocar y tomó inspiración de bandas como Fall Out Boy y Green Day. Rocky después enseñó a su hermano menor Ross a tocar la guitarra y enseñaba Riker a tocar el bajo. Rydel, que había aprendido con anterioridad a tocar el piano, tomó el instrumento de nuevo, y en octubre de 2009 la familia se unió a Ellington Ratliff en un estudio de baile. Al enterarse de que podía tocar la batería, agregaron a Ratliff como el último miembro, utilizando el apellido de Ratliff completaron R5.

Riker es también el primo de bailarines / cantantes y actores Derek Hough, Julianne Hough, Allan Gorosito y su hermano Ross Lynch es la estrella en la serie de televisión de Disney Channel Austin & Ally.

Carrera

Música
Riker es el bajista y uno de los vocalistas de la banda de R5 con sus hermanos Ross, Rydel y Rocky y con su mejor amigo Ellington. R5 toca en todo el sur de California, en lugares tales como el Orange County Fair, Feria de San Diego, The Knitting Factory, y Six Flags Magic Mountain. En abril de 2012 R5 anunció a través de la web del grupo que habían firmado un contrato discográfico con Hollywood Records y que se están preparando para su gira del club por primera vez en mayo de ese año , en marzo de 2016 terminaron su segunda gira mundial, Sometime Last Night y tras lanzar su álbum con el mismo nombre.

Álbumes
R5 lanzó un EP titulado "Ready Set Rock" el 9 de marzo de 2010, que consta de las canciones escritas principalmente por Riker y su hermano Rocky junto con su hermana Rydel, entrenador de la banda E-Vega, y vocal entrenador / compositor, Mauli B. El Parlamento Europeo también fue producido por E-Vega.
Dos años más tarde, el 19 de febrero de 2012, lanzó junto con R5 un EP titulado Loud El EP alcanzó el Top 3 de las listas de iTunes dentro de las 24 horas de su lanzamiento. Riker ha descrito su sencillo debut «Loud» como "es como esta enorme gran fiesta ruidosa."
Su primer álbum de estudio, Louder, fue lanzado el 14 de septiembre de 2013. El 5 de febrero de 2014 Riker, junto con los demás miembros de R5, embarcaron su primer tour mundial, recorriendo todos los continentes.
El 22 de julio de 2014 lanzó su tercer EP con R5, "Heart made up on you", que consta con cuatro canciones: "Heart Made Up On You", "Things Are Looking Up", "Easy Love" y "Stay With Me".
Su nuevo álbum, "Sometime Last Night" -En algún momento de anoche- se estrenó el 10 de julio de 2015, teniendo canciones "más maduras" a comparación de su antiguo trabajo.

Actuación
Es mejor conocido por su interpretación de Jeff Sterling, uno de los Warblers de Dalton Academy en Fox de la serie de televisión Glee. Fue un actor recurrente desde la segunda temporada, apareció en seis capítulos, y volvió en la tercera temporada en el episodio, "The First Time". Fue de gira con los protagonistas de glee en 2011, se le puede ver en Glee Live! In Concert! tour, desde el 21 de mayo del 2011 hasta el 3 de julio del 2011: cuatro semanas en los Estados Unidos y Canadá, seguido por doce días en Inglaterra e Irlanda. La película fue filmada durante ese periodo del tour..

Baile
El 24 de febrero de 2015, Lynch fue anunciado como una de las celebridades que participarían en la temporada 20 de Dancing with the Stars. Fue emparejado con la bailarina profesional Allison Holker. El 19 de mayo de 2015, Lynch y Holker finalizaron en el segundo puesto, perdiendo contra Rumer Willis y Valentin Chmerkovskiy.

Filmografía

Discografía

Con R5

Álbumes de estudio
 2013: Louder
 2015: Sometime Last Night

EP
 2010: Ready Set Rock
 2013: Loud
 2014: Live in London
 2014: Heart Made Up On You
 2017: New Addictions

Referencias

Enlaces externos

R5
Actores de Colorado
Actores de Estados Unidos
Actores de televisión de Estados Unidos
Actores de cine de Estados Unidos
Cantantes masculinos de Estados Unidos
Compositores de Estados Unidos
Cantantes de Colorado
Participantes de Dancing with the stars

Riker Lynch


El suimanga gorjinegro (Aethopyga saturata) es una especie de ave paseriforme de la familia Nectariniidae propia del sur de Asia.

Se encuentra en los siguientes países: Bangladés, Bután, Camboya, China, India, Laos, Malasia, Birmania, Nepal, Pakistán, Tailandia, y Vietnam. Su hábitat natural son los bosques húmedos de las tierras bajas o de montaña, tropical o subtropical.

Referencias

Enlaces externos

saturata
Aves de Asia
Animales descritos en 1836
Taxones descritos por Brian Houghton Hodgson

Aethopyga saturata


Welahulu ist der Hauptort des osttimoresischen Verwaltungsamts Fatuberlio (Gemeinde Manufahi). Er liegt im Suco Clacuc auf einer Meereshöhe von . Südlich des Zentrums an der südlichen Küstenstraße Osttimors liegen etwas abseits weitere Teile von Welaluhu. Im Zentrum befinden sich ein kommunales Gesundheitszentrum, ein provisorischer Hubschrauberlandeplatz, eine Prä-Sekundärschule und eine Grundschule. Eine weitere Grundschule liegt im Südteil.

Geschichte

In Welaluhu wurden 1981 die Einwohner vom Suco Caicassa durch die indonesischen Besatzer zwangsangesiedelt. Viele starben an Malaria und Hunger.

Ende 2012 besetzten über 1.000 Anhänger der Organisation CPD-RDTL unter der Führung von Generalkoordinator Aitahan Matak eine größere Fläche in Welaluhu, nahe Weberec, die der dortigen Dorfgemeinschaft gehört. Der Administrator des Subdistrikts Fatuberlio Tobias Hornay sprach von 7.000 Mitgliedern der CPD-RDTL, die Organisation selbst von sogar 11.000. Als Anlass wurde das hundertjährige Jubiläum der Rebellion von Manufahi unter dem Liurai Boaventura gewählt. Da sie Macheten und Uniformen trugen, fühlte sich die lokale Bevölkerung von ihnen bedroht und verlangten ihren Abzug. Aitahan Matak verneinte eine kriminelle Handlung. Man wolle hier in einer Kooperative Landwirtschaft betreiben, um Osttimor unabhängig von Importen zu machen. Auch gäbe es keine illegalen Geldsammlungen. Man nehme nur Spenden an, um das Projekt zu finanzieren. Auch bestritt die CPD-RDTL, dass sie Vieh der Einheimischen gestohlen und geschlachtet habe. Die lokale Bevölkerung beklagten, dass deren Felder von der CPD-RDTL besetzt worden wären, während die Organisation von ungenutzten Flächen sprach, die zuvor von den Indonesiern für ihr Umsiedlungsprogramm genutzt wurden und daher nun dem Staat gehörten. Staatspräsident Taur Matan Ruak und das Kabinett forderten Premierminister Xanana Gusmão auf, Polizei (PNTL) und Soldaten der Verteidigungskräfte Osttimors (F-FDTL) zu entsenden, um die öffentliche Ordnung aufrechtzuerhalten. Der Oberkommandierende der Armee Lere Anan Timur erklärte, er sehe keine Gefahr durch die CPD-RDTL und glaube auch nicht an Straftaten. Die CPD-RDTL habe es nur versäumt vor der Ansiedlung die lokalen Führer und die Dorfgemeinschaft zu kontaktieren. Mitte März 2013 wurden die verbliebenen 800 CPD-RDTL-Mitglieder von der Polizei von Welaluhu wieder in ihre Heimatdistrikte gebracht. Die Felder wurden lokalen Autoritäten übergeben. Der CPD-RDTL wurde von der Regierung angeboten, Grundstücke in anderen Distrikten als Kooperative zu bewirtschaften.

Einzelnachweise

Ort in Manufahi

Welaluhu


Tunç Başaran (1 Ekim 1938, İstanbul - 18 Aralık 2019, İstanbul), Türk yönetmen.

İlk yılları
Babası marangoz Fikri Başaran, annesi yazar Pakize Başaran, kızı Zeynep Göksu'dur. Çocukluğu ve gençliği İstanbul'un Fatih semtinde geçmiştir. Yaşamını değiştiren yerin, eskiden Direklerarası adı verilen Şehzadebaşı olduğunu söyler; çünkü orada yedi sekiz sinema vardır. Altı yaşından itibaren o sinemalarda oynayan filmlerle haşır neşir olur. Yazar İslam Çupi'yle Fatih Kaymakamlığı karşısındaki Hava Şehitleri Parkı'nın parmaklıklarına oturur, seyrettikleri filmleri tartışırlar. Ona John Ford lâkabını takan da Çupi'dir. 17 yaşındayken evden kaçar. Amacı kaçak olarak bir şilebe binip Amerika'ya gitmektir. Sinemacı olacaktır ve Charlton Heston'u görecektir her nedense. Ancak Adapazarı'nda yakalanır.

Kariyeri
Edebiyat Fakültesi'nde okurken yönetmen Memduh Ün'le tanışır. Yazdığı bir senaryoyu okuyan Ün kendisine asistanlık teklif eder. Dört sene Ün'ün yanında çalışır. "Ne öğrendiysem ondan öğrendim" der Başaran. O arada Lütfi Akad, Halit Refiğ, Atıf Yılmaz, Ertem Göreç gibi ünlü yönetmenlerin yanında da asistanlık yapar.

1964 yılında ilk filminde, "Borusunu Öttüren" adlı oyunu senaryo haline getiren Orhan Kemal'le çalışır. Sonra "Kara Memet" ve Orhan Kemal'in "Bekçi Murtaza"sını çeker. 1966'da askere gider. Sinemadan kopmaz, çok trajik bulduğu Adnan Menderes'in hayatını film yapmak ister, araştırmalara başlar.

Askerlik görevinin ardından yine setlere döner. 70'li yılların başında Yeşilçam'daki seks filmleri furyası ve gerçek film yapımcılarının piyasadan çekilmesinden dolayı yönetmenliği bırakıp bir gecede evini şehir dışına taşır. Bir yıl kadar hiçbir iş yapmaz. Menderes'le ilgili araştırmalarına devam etmektedir.

Reklam sektörüne geçer ve reklam filmleri çekmeye başlar. Bir süre sonra bu alanda bir numara olur. On beş yıl aradan sonra yeniden sinema filmi yapma zamanı geldiğine inanır. Kazandığı bütün parayı senaryosunu da kendi yazdığı "Biri ve Diğerleri" adlı filme yatırır. Film kendisine 1987 Antalya Film Festivali'nde Jüri Özel Ödülü'nü, ardından 1988'de İstanbul Film Festivali'nde (o günlerdeki adıyla İstanbul Sinema Günleri) En İyi Türk Filmi Ödülü'nü getirir. Sonra "Uçurtmayı Vurmasınlar"ı (1989) yapar. Başta 8. Uluslararası İstanbul Film Festivali'nde kazandığı "Yılın En İyi Türk Filmi" ödülü olmak üzere, yurt içi ve yurt dışında En İyi Film, En İyi Yönetmen dallarında birçok ödül alan bu film "En İyi Yabancı Film" dalında Oscar aday adayı olur. Arkasından "Piano Piano Bacaksız" (1991) filmi gelir. O da "Uçurtmayı Vurmasınlar"ın başarısını yakalar. "Uzun İnce Bir Yol" (1993), "Sen de Gitme" (1996), "Kaçıklık Diploması"(1998), "Abuzer Kadayıf" (2000) Başaran'ın uluslararası sinema tarihinde yerini almış filmleridir. Uzun süre boyunca Adnan Menderes konulu belgesel çalışmalarını aralıklarla sürdürmüştür.

Filmleri

Ödüller
 2003: Altın Portakal Film Festivali - Yaşam Boyu Onur Ödülü
 2011: Sadri Alışık Tiyatro ve Sinema - Sinema Onur Ödülü

Ölümü
Tunç Başaran 18 Aralık 2019'da İstanbul'da yumuşak doku kanseri tedavisi gördüğü bir hastanede 81 yaşında ölmüştür. Naaşı Karacaahmet Şakirin Camii'nde kılınan cenaze namazından sonra, Balıkesirin Bandırma ilçesinde defnedilmiştir.

Kaynakça

Dış bağlantılar

 TSA´de Tunç Başaran

Yumuşak doku kanserinden ölenler
1938 doğumlular
Türk film yönetmenleri
20. yüzyıl Türk senaristleri
21. yüzyıl Türk senaristleri
İstanbul doğumlu film yönetmenleri
2019 yılında ölenler
Ankara Uluslararası Film Festivali Ödülü sahibi yönetmenler
Balıkesir'de defnedilenler

Tunç Başaran


For the 1995 Eurovision Song Contest, held in Dublin for the second consecutive year, the United Kingdom entered "Love City Groove", performed by Love City Groove. It finished in 10th place with a total of 76 points.

Before Eurovision

A Song for Europe 1995
A Song for Europe 1995 was the national final developed by the BBC in order to select the British entry for the Eurovision Song Contest 1995. Eight acts competed in a televised show on 31 March 1995 held at the BBC Television Centre in London and hosted by Terry Wogan. The winner was selected entirely through a public vote. The final was broadcast on BBC1 and BBC Radio 2 with commentary by Ken Bruce, while the results show was broadcast on BBC1.

After the UK only achieved a low top ten finish the previous year, the BBC returned to a format last seen in 1991 where different acts performed, each song was also introduced by a Eurovision style "postcard" style video showcasing the song writers introduced by Jonathan King. The panel was adapted into a famous celebrity "supporter", with the public televote remaining.

Competing entries
BBC collaborated with music producer Jonathan King to select eight finalists to compete in the national final. The eight competing songs were premiered during the Top of the Pops Song for Europe Special on BBC1 on 24 March 1995.

Final
Eight acts competed in the televised final on 31 March 1995. Each song was introduced by a supporter who championed the songs during the show. The supporters consisted of Tony Mortimer, Bruno Brookes, Ian Dury, Let Loose, Scarlet, Cheryl Baker, Mike Read and Jonathan King. A public televote selected the winner, "Love City Groove" performed by Love City Groove.

At Eurovision
The United Kingdom performed 15th on the night, following Belgium and preceding Portugal. Love City Groove received 76 points and finished joint 10th with Malta. The UK jury awarded 12 points to Israel, with ten points going to Slovenia.

Voting

References

1995
Countries in the Eurovision Song Contest 1995
Eurovision
Eurovision

United Kingdom in the Eurovision Song Contest 1995


An Pitcairnia hammelii in uska species han Liliopsida nga ginhulagway ni Hans Edmund Luther. An Pitcairnia hammelii in nahilalakip ha genus nga Pitcairnia, ngan familia nga Bromeliaceae.

Mabibilngan ini ha Panamá. Waray hini subspecies nga nakalista.

Mga kasarigan

Pitcairnia

Pitcairnia hammelii


Lomariopsidaceae, porodica papratnica u redu osladolike. Pripada joj 4 roda sa 61 vrstom u tropskim krajevima Starog i Novog svijeta, i s vrlo malo vrsta u umjerenoj zoni. Po drugima, ovo ime je sinonim porodici Polypodiaceae.

Ime porodice dolazi po trajnicama penjačicama lomarijopsis (Lomariopsis). Imaju širok raspon staništa, rastu na stijenama i liticama, penju se uza stabla stabala ili su potpuno epifitske.

Rodovi
 Cyclopeltis J. Sm. (7 spp.)
 Dryopolystichum Copel. (1 sp.)
 Dracoglossum Christenh. (2 spp.)
 Lomariopsis Fée (52 spp.)

Izvori

Osladolike

Lomariopsidaceae


69977 Saurodonati este un asteroid din centura principală de asteroizi.

Descriere
69977 Saurodonati este un asteroid din centura principală de asteroizi. A fost descoperit pe  la Monte Agliale de E. Mazzoni și M. Ziboli. Asteroidul prezintă o orbită caracterizată de o semiaxă mare de 3,17 ua, o excentricitate de 0,17 și o înclinație de 4,4° în raport cu ecliptica.

Vezi și
 Lista planetelor minore: 69001-70000
 Centura de asteroizi

Referințe

Obiecte astronomice descoperite în 1998
Centura de asteroizi

69977 Saurodonati


An Gastrochilus obliquus in uska species han Liliopsida nga syahan ginhulagway ni John Lindley, ngan ginhatag han pagkayana nga asya nga ngaran ni Carl Ernst Otto Kuntze. An Gastrochilus obliquus in nahilalakip ha genus nga Gastrochilus, ngan familia nga Orchidaceae.

Subspecies

Ini nga species ginbahin ha masunod nga subspecies:

 G. o. obliquus
 G. o. suavis

Mga kasarigan

Mga sumpay ha gawas

Gastrochilus

Gastrochilus obliquus


Salyut (Rusça: Салют, Selam veya Fişek), Sovyetler Birliği'nin 1970'li yıllarda uzaya gönderdiği uzay istasyonları serisi. Salyut'lar tek modülden oluşan ve tek bir fırlatmayla yörüngeye oturtulan görece basit yapılardı.

Uzaya toplam yedi Salyut istasyonu gönderildi. Bu istasyonlar Uzay Yarışı döneminde SSCB'nin ABD'ye karşı üstünlük sağlama çabalarında kullanıldılar. Salyut'lar uzayın insan organizması üzerindeki etkilerinin incelenmesi başta olmak üzere pek çok bilimsel amaçla başarıyla kullanıldı. Bazı Salyut uçuşları gizli askeri uçuşlar olmakla birlikte, SSCB, askeri alanda insanlı uzay istasyonlarının çok yararlı olmadığı sonucuna vardı. SSCB'li uzayadamları, Salyut uzay istasyonlarında uzayda en uzun süre kalma rekorları kırdılar.

Salyut 2, 3 ve 5, diğer Salyut istasyonları ile aynı yapıda olmakla ve aynı ismi paylaşmakla birlikte, aslında çok gizli askeri Almaz projesine dahildi.

Sovyetler'in Salyut uzay istasyonları serisini 1986'da Mir uzay istasyonu izledi.

Uzay istasyonları

Salyut


Mostachi war ein venetianisches Volumenmaß für Flüssigkeiten, insbesondere ein Weinmaß.
 1 Mostachi = 598 Pariser Kubikzoll = 1186,1928 Kubikzentimeter
 1 Botta = 38 Mostachi
 1 Bigoncia = 4 Quarti = 16 Sechie = 19 Mostachi (bei Branntwein  waren es 14 Sechie)

Einzelnachweise

Altes Maß oder Gewicht (Italien)
Volumeneinheit
Weinmaß (Italien)
Hohlmaß (Branntwein)
Lebensmittelmaß (Italien)
Republik Venedig

Mostachi


Die Portugiesischen Judomannschaftsmeisterschaften 2012 fanden am 19. Mai 2012 im Pavilhão Multiusos der Kreisstadt Odivelas statt.

Teilnehmer

Männer
Folgende Mannschaften nahmen teil:
 Associação Académica de Coimbra
 Judo Clube de Coimbra
 Casa do Benfica de Santarém
 Judo Clube de Ponta Delgada
 Judo Clube de Lisboa
 Oficinas de S. José
 Sport Algés e Dafundo
 Sporting Clube de Portugal
 Universidade Lusófona
 AE Universidade de Aveiro

Frauen
Folgende Mannschaften nahmen teil:
 Associação Académica de Coimbra
 Judo Clube de Coimbra
 Sporting Clube de Portugal
 Sport Algés e Dafundo
 Judo Clube de Lisboa

Ergebnisse

Weblinks
 Meisterschaft beim portugiesischen Judoverband, der Federação Portuguesa de Judo

Portugiesische Judomeisterschaften
Sportveranstaltung 2012
Sport (Odivelas)
Odivelas (Freguesia)
Judowettbewerb in Portugal

Portugiesische Judomannschaftsmeisterschaften 2012


فوكتوغا  هي مدينة في مقاطعة فولوغدا أوبلاست في روسيا.

مراجع

مدن مقاطعة فولوغدا

فوكتوغا (فولوغدا)


Tilman Sauer (* 1963) ist ein deutscher Wissenschaftshistoriker.

Sauer machte 1990 sein Physikdiplom an der FU Berlin und wurde dort 1994 in theoretischer Physik promoviert. 1994 bis 1996 war er am Max-Planck-Institut für Wissenschaftsgeschichte in Berlin tätig. 1997 bis 1999 war er Mitarbeiter der Hilbert-Edition an der Universität Göttingen. 1999 bis 2001 war er Assistent am Institut für Wissenschaftsgeschichte der Universität Bern, an der er sich 1998 in Wissenschaftsgeschichte habilitierte. Er war seit 2001 Senior Research Associate in der Fakultät für Geschichte am Caltech. 2010/2011 war er als Privatdozent Lehrstuhlvertreter für Wissenschaftsgeschichte an der Universität Bern. Seit 2015 ist er Professor an der Universität Mainz.

Sauer befasst sich mit der Geschichte der Allgemeinen Relativitätstheorie (AR), dem wissenschaftlichen Werk von Albert Einstein und ist (ab Band 9) Mitherausgeber der Gesammelten Werke von Einstein (Einstein Paper Project). Insbesondere bearbeitet er dort die wissenschaftlichen Manuskripte zur AR und vereinheitlichten Feldtheorie. Insbesondere untersuchte er und gab mit Jürgen Renn Einsteins Zürcher Notizbuch von 1912 heraus, das für die Entstehungsgeschichte der AR wichtig ist. Unter anderem fanden sie, dass Einstein schon damals (1912) seine Ideen zum Gravitationslinseneffekt entwickelt hatte, die er erst 1936 publizierte.

Sauer forschte auch zu David Hilberts Beiträgen zur Frühgeschichte der AR und dem Prioritätsstreit Hilbert-Einstein und Hilberts Programm zu den Grundlagen der Physik. Im Prioritätsstreit geht es unter anderem um die Frage, was auf einer fehlenden Seite eines Fahnenabzugs von Hilberts Aufsatz steht – Sauer ist der Meinung, dass dort noch nicht die vollständigen einsteinschen Feldgleichungen standen.

Weiter beschäftigte Sauer sich u. a. mit Richard Feynman und der Entwicklung der Theorie der Pfadintegrale.

Schriften
mit Hubert Goenner, Jürgen Renn, J. Ritter (Herausgeber): The Expanding Worlds of General Relativity, Einstein Studies Band 7, Birkhäuser 1998 (darin von Sauer mit Renn: Heuristics and Mathematical Representation in Einstein's Search for a Gravitational Field Equation)
mit Michael Janssen, John D. Norton, Jürgen Renn, John Stachel: The Genesis of General Relativity, Band 1 Einstein's Zürich Notebook. Introduction and Source. Band 2 Einstein's Zürich Notebook. Commentary and Essays. Springer Verlag, 2007 (darin von Sauer: Pathways out of Classical Physics. Einstein's Double Strategy in his Search for the Gravitational Field Equation)
mit Ulrich Majer (Herausgeber): David Hilbert's Lectures on the Foundations of Physics 1915–1927: relativity, quantum theory and epistemology, Springer Verlag 2009
Albert Einstein's 1916 Review Article on General Relativity, in Ivor Grattan-Guinness (Hrsg.) Landmark writings in Western Mathematics 1640-1940, Arxiv
mit Renn: Einsteins Züricher Notizbuch: die Entdeckung der Feldgleichungen der Gravitation im Jahre 1912, Physikalische Blätter, Band 52, 1996, S. 865–872
mit Renn: Einsteins Züricher Notizbuch, Preprint MPI Wissenschaftsgeschichte, Berlin
mit Renn: Errors and insights: reconstructing the genesis of general relativity from Einstein's Zürich notebook, in: Frederic Lawrence Holmes, Renn, Hans-Jörg Rheinberger (Hrsg.) Reworking the bench. Research notebooks in the history of science, Kluwer 2003, S. 253–268

Weblinks
 Homepage Universität Mainz
 Profil am Caltech

Einzelnachweise

Wissenschaftshistoriker
Deutscher
Geboren 1963
Mann

Tilman Sauer


Falcileptoneta ananensis est une espèce d'araignées aranéomorphes de la famille des Leptonetidae.

Distribution
Cette espèce est endémique de la préfecture de Tokushima au Japon. Elle se rencontre vers Anan.

Description
Le mâle holotype mesure  et la femelle paratype .

Étymologie
Son nom d'espèce, composé de anan et du suffixe latin , « qui vit dans, qui habite », lui a été donné en référence au lieu de sa découverte, Anan.

Publication originale
 Irie, 2016 : « A new species of the genus Falcileptoneta Komatsu (Araneae, Leptonetidae) from Shikoku, Japany). » Bulletin of the Kitakyushu Museum of Natural History and Human History, Series A (Natural History), ,  (texte intégral).

Liens externes

Notes et références

Leptonetidae
Espèce d'araignées (nom scientifique)
Faune endémique du Japon

Falcileptoneta ananensis


Aass Brewery (Norwegian: Aass Bryggeri) is Norway's oldest brewery still active. Founded in 1834 in Drammen, Norway, the brewery's primary products are beer and aquavit. The company also produces a wide range of soft drinks. Aass was also co-owner of the Norwegian soda pop brand A/S Solo.

History
Originally a company dealing in timber, groceries, baking and brewing, the brewery was bought by farmer's son Poul Lauritz Aass in the 1860s. The brewery is still owned by the Aass family, which makes it one of Norway's few remaining independent breweries. As an independent, it has built up a reputation for high quality products and tasty beers, brewing strictly according to the German Purity Law (reinheitsgebot).

Drammensølets venner (the Friends of the Beer from Drammen) is an association that supports the brewery, arranging various events and publishing a newsletter about 4 times a year. It is the world's 2nd largest such association, currently boasting about 35,000 members.

Beers
Juleøl (strong seasonal Christmas beer), Pilsner, Fatøl, Classic (amber), Pale Ale, Bock Beer, Gull and a dark Munich-style lager called Aass Bayer. And many more.

References

External links
 Home page (Norwegian version)
 Home page (English version)
 Home page Drammens Ølets Venner

Breweries in Norway
Buildings and structures in Drammen
Companies established in 1834
Companies based in Drammen
Food and drink companies established in 1834
Soft drinks manufacturers
Norwegian companies established in 1834

Aass Brewery


Spor – Landsforeningen for voksne med senfølger af seksuelle overgreb (kort: "Landsforeningen Spor") er en NGO, hvis indledende aktivitetet begyndte i 2004. Foreningen drives primært af aktive, frivillige medlemmer, og det er dens formål at synliggøre voksnes senfølger efter seksuelle overgreb, at skabe rammer for medlemmerne og forbedre deres forhold.

Se også
 Senfølger af seksuelle overgreb i barndommen

Noter og eksterne henvisninger
 Foreningens hjemmeside (historie)

Ngo'er
Organisationer fra Danmark
Etableret i 2004

Landsforeningen Spor


Kosmos 2495, ruski izviđački satelit za optičko izviđanje (fotografski, vrsta koja se vraća s filmom) iz programa Kosmos. Vrste je Jantar-4K2M (Kobaljt-M br. 564 / (90 L)).

Lansiran je 6. svibnja 2014. godine u 13:49 s kozmodroma Pljesecka i prvi koji je lansiran s mjesta 43/4, dok su prijašnji Kobaljti lansirani s 16/2. Lansiran je u nisku orbitu oko planeta Zemlje raketom nosačem Sojuz-2.1a. Orbita mu je bila 176 km u perigeju i 284 km u apogeju. Orbitne inklinacije je 81,41°. Spacetrackov kataloški broj je 39732. COSPARova oznaka je 2014-025-A. Zemlju je obilazio u 89,10 minuta. Pri lansiranju bio je mase oko 6700 kg.

Imao je motor za manevriranje za održavati orbitu. Trebao je ispustiti dva kontejnera izloženog filma na različitim točkama tijekom misije.

Spušten je iz orbite i vratio se na Zemlju 2. rujna 2014. godine. Iz misije je ostalo jedan dio (Blok-I) koji je ostao kružiti u niskoj orbiti pa se vratio u atmosferu. Postojale su dvojne vijesti za javnost o statusu. Podatci koji su izašli bili su proturječni: po jednima srušio se nad teritorijem SAD, a po drugima je spušten s orbite u planiranom režimu.

Izvori
А.Железняков. Энциклопедия "Космонавтика". Хроника освоения космоса. (rus.)
Heavens-above (engl.)
NASA (engl.)
Planet4589.org Tablični prikaz podataka o satelitima (engl.)
N2YO Satellite Database - Tehnical Details - Real Time Satellite Tracking and Predictions (engl.)
Gunter's Space Page Yantar-4K2M (Kobalt-M, 11F695M) (engl.)

Vanjske poveznice
N2YO.com Search Satellite Database (engl.)
Celes Trak SATCAT Format Documentation (engl.)
Kunstman  Satellites in Orbit (engl.)

Sateliti Kosmos

Kosmos 2495


Supercupa României la handbal feminin 2015-2016 a fost a 6-a ediție a competiției de handbal feminin românesc care este organizată de Federația Română de Handbal (FRH) cu începere din 2007. Ediția 2015-2016 s-a desfășurat pe 3 septembrie 2016, de la ora 17:00, în Sala Polivalentă din București. Câștigătoarea competiției a fost echipa CSM București, acesta fiind primul trofeu de acest fel obținut de formația bucureșteană. Gnonsiane Niombla a fost desemnată cea mai bună jucătoare a partidei.

Echipe participante
Deoarece CSM București câștigase atât Liga Națională 2015-2016, cât și Cupa României 2015-2016, la ediția 2015-2016 a Supercupei României s-au înfruntat CSM București, din postura de deținătoare a titlului național, și CSM Roman, echipă care a terminat pe locul al doilea competiția Cupa României.

Dată
Supercupa României 2015-2016 s-a desfășurat pe data de 3 septembrie 2016, în Sala Polivalentă din București. Întrecerea feminină a precedat-o de cea masculină, programată să se desfășoare în aceeași zi și în aceeași sală, de la ora 20:00, între CS Dinamo București și CSM București.

Bilete
Biletele au fost puse în vânzare pe data de 23 august 2016, prin intermediul magazinelor și site-urilor de profil. În ziua meciurilor, ele au fost disponibile și la casele de bilete ale Sălii Polivalente. Prețul unui bilet a variat între 10 și 30 de lei, în funcție de sectorul din sală.

Partidă

Marcatoare
Actualizat pe 3 septembrie 2016

Referințe

Handbal în București
Edițiile Supercupei României la handbal feminin
2016 în handbal


Irene Annemarie Diekmann (* 1952 in Nauen) ist eine deutsche Historikerin. Ihr Forschungsschwerpunkt ist die deutsch-jüdische Geschichte. Von 2006 bis 2014 war sie stellvertretende Direktorin des Moses Mendelssohn Zentrums für europäisch-jüdische Studien und Dozentin an der Universität Potsdam.

Leben
Irene Diekmann studierte von 1971 bis 1975 an der Pädagogischen Hochschule Potsdam Geschichte und Germanistik. Anschließend arbeitete sie bis 1977 und von 1981 bis 1983 an der Oberschule in Wustermark. In der Zwischenzeit war sie Aspirantin an der PH Potsdam im Wissenschaftsbereich Allgemeine Geschichte und promovierte 1981 zum Thema "Die Vorstellungen des französischen Imperialismus zur außenpolitischen Zusammenarbeit zwischen den EWG-Mitgliedstaaten in der zweiten Hälfte der 70er Jahre". Im Anschluss an ihre Lehrtätigkeit in Wustermark unterrichtete sie bis 1986 am deutschsprachigen Gymnasium in Chaskowo (Bulgarien). Danach war sie wissenschaftliche Assistentin bzw. Mitarbeiterin an der Pädagogischen Hochschule in Potsdam (seit 1991 Universität Potsdam). Von 1993 bis 1999 war sie zudem Geschäftsführerin und seit 1999 Vorstandsmitglied bei der Gesellschaft für Geistesgeschichte. Außerdem war sie von 1993 bis 1995 stellvertretende Geschäftsführerin und 2006 bis 2014 stellvertretende Direktorin des Moses Mendelssohn Zentrums.

Schriften (Auswahl)
 Vom Schutzjuden Levin zum Staatsbürger Lesser. das preußische Emanzipationsedikt von 1812. vbb, Berlin 2012, ISBN 978-3-942476-28-7.
 (Hrsg.): Juden in Berlin. Bilder, Dokumente, Selbstzeugnisse. Leipzig 2009, ISBN 978-3-89487-611-1.
 (Hrsg.): Der Orient im Okzident. Sichtweisen und Beeinflussungen. Verlag Berlin Brandenburg, Potsdam 2003, ISBN 3-935035-47-0.
 (Hrsg.): Wegweiser durch das jüdische Mecklenburg-Vorpommern. Im Auftrag des Moses Mendelssohn Zentrums für europäisch-jüdische Studien, Verlag Berlin Brandenburg, Potsdam 1998.
 (Hrsg. mit Joachim H. Teichler): Körper, Kultur und Ideologie. Sport und Zeitgeist im 19. und 20. Jahrhundert. Im Gedenken an Hajo Bernett (1921–1996), den Nestor der deutsch-jüdischen Sportgeschichte. Philo, Bodenheim bei Mainz 1997, ISBN 3-8257-0036-4.

Weblinks

 Webseite an der Universität Potsdam

Einzelnachweise

Historiker
Hochschullehrer (Universität Potsdam)
Mitglied der Brandenburgischen Historischen Kommission
Deutscher
DDR-Bürger
Geboren 1952
Frau

Irene Diekmann


Vakufnama, vrsta pravnog dokumenta u islamskom pravu. Predstavlja ispravu o osnivanju vakufa i upravljanju vakufom. Jedno je od zakonskih vrela osmanske države.

Izvori

Povijest prava
Šerijatsko pravo

Vakufnama


A Copa da França de Futebol de 2020–21 foi a 104ª edição dessa competição francesa de futebol organizada pela FFF. Teve como campeão PSG que ganhou seu 14° Título.

Ver também
 Ligue 1 de 2020–21

Copa da França de Futebol
2020 no futebol
2021 no futebol

Copa da França de Futebol de 2020–21


Le  (acronyme de ) est un sandwich ou  de boudin noir fait avec une baguette. Il est fréquemment consommé lors des barbecues dans la plupart des pays hispaniques. Il s'agit d'une baguette ou d'une  avec un boudin grillé à l'intérieur. Il est généralement consommé lors des , où, étant rapide à préparer, il est généralement consommé en entrée pendant que la viande continue de rôtir. En Argentine, le principal condiment pour ce type de sandwich est, comme pour le reste des composants des  dans ce pays, le .

Notes et références

Cuisine espagnole
Sandwich

Morcipán


Tehnologija softverski definiranog umrežavanja - SDN (engl. Software-defined networking) odnosi se na pristup upravljanju mrežom koji omogućuje dinamičku, programski učinkovitu mrežnu konfiguraciju kako bi se poboljšale performanse mreže i njen nadzor, čineći je sličnijom računalstvu u oblaku nego tradicionalnom upravljanju mrežom.

Dakle SDN je namijenjen rješavanju statičke arhitekture tradicionalnih mreža.

SDN pokušava centralizirati mrežnu inteligenciju u jednoj mrežnoj komponenti odvajanjem procesa prosljeđivanja mrežnih paketa (tzv. data plane) od procesa usmjeravanja (tzv. control plane [kontrolni dio]).

Kontrolni dio (control plane) se sastoji od jednog ili više kontrolera, koji se smatraju centrom ili mozgom SDN mreže u koju je ugrađena cjelokupna inteligencija. Međutim, centralizacija ima svoje nedostatke kada je riječ o sigurnosti, skalabilnosti i elastičnosti i to je glavni problem SDN-a.

To znači da SDN arhitektura odvaja mrežnu kontrolu i funkcije prosljeđivanja, omogućujući da mrežna kontrola postane izravno programabilna, a temeljna infrastruktura apstrahirana od aplikacija i mrežnih usluga.

SDN se obično povezuje s OpenFlow protokolom (otvoreni standard).

Povezani članci

 OpenFlow
 Open vSwitch
 Proxmox Virtual Environment
 OpenStack

Vanjske poveznice

 Data plane
 Control plane

Izvori
Računalne mreže

SDN


Sacrifice / Confessions je EP američkog death metal-sastava Cannibal Corpse. Diskografska kuća Metal Blade Records objavila ga je u 2000. godine. Na albumu su dvije pjesme koji su obrade pjesama sastava Sacrifice i Possessed.

Popis pjesama

Osoblje

Cannibal Corpse

 Alex Webster - bas-gitara
 Paul Mazurkiewicz - bubnjevi
 Rob Barrett - gitara
 George "Corpsegrinder" Fisher - vokali
 Pat O'Brien - gitara

Ostalo osoblje

 Jim Morris - produkcija
 Colin Richardson - produkcija

Izvori

Albumi sastava Cannibal Corpse
Albumi iz 2000.

Sacrifice / Confessions


An Pterygodium leucanthum in uska species han Liliopsida nga ginhulagway ni Harry Bolus. An Pterygodium leucanthum in nahilalakip ha genus nga Pterygodium, ngan familia nga Orchidaceae. Waray hini subspecies nga nakalista.

Mga kasarigan

Pterygodium

Pterygodium leucanthum


Ughetto Bertucci (eigentlich Ugo Bertucci; * 18. Oktober 1907 in Rom; † 25. Juni 1966 ebenda) war ein italienischer Schauspieler.

Leben
Bertucci arbeitete als Obstverkäufer auf einem römischen Markt und besaß einen heruntergekommenen Lastwagen, als er von Mario Mattòli eine Rolle auf den Leib geschrieben bekam, die eines Fruchthändlers in dem 1945 entstandenen Film La vita ricomincia. Der kleinwüchsige, magere Bertucci verfolgte nun neben seiner Marktkarriere eine zweite als Nebendarsteller zahlreicher Filme, deren Figuren er mit seinem fröhlichen, leichtherzigen Gemüt neben Komikergrößen wie Totò, Erminio Macario oder Walter Chiari zum Leben erweckte. Er entkam zwar niemals seinem einmal festgelegten Klischee und war auch nie in größeren Rollen zu sehen, konnte sich aber bis Ende der 1950er Jahre im Filmgeschäft halten und zog sich dann bewusst langsam aus der Branche zurück. Seinen letzten Film drehte er 1961, wieder für Mario Mattoli.

Filmografie (Auswahl)
 1945: La vita ricomincia
 1956: Ich laß mich nicht verführen (Poveri ma belli)
 1961: Cinque marines per cento ragazze

Weblinks

Einzelnachweise

Filmschauspieler
Italiener
Geboren 1907
Gestorben 1966
Mann

Ughetto Bertucci


An Schoenoplectiella in uska genus han Liliopsida. An Schoenoplectiella in nahilalakip ha familia nga Cyperaceae.

Ilarom nga taxa

 Schoenoplectiella aberrans
 Schoenoplectiella articulata
 Schoenoplectiella dissachantha
 Schoenoplectiella erecta
 Schoenoplectiella hallii
 Schoenoplectiella heterophylla
 Schoenoplectiella hooperae
 Schoenoplectiella hotarui
 Schoenoplectiella juncea
 Schoenoplectiella juncoides
 Schoenoplectiella komarovii
 Schoenoplectiella laevis
 Schoenoplectiella lateriflora
 Schoenoplectiella leucantha
 Schoenoplectiella lineolata
 Schoenoplectiella microglumis
 Schoenoplectiella mucronata
 Schoenoplectiella oxyjulos
 Schoenoplectiella perrieri
 Schoenoplectiella praelongata
 Schoenoplectiella proxima
 Schoenoplectiella purshiana
 Schoenoplectiella raynaliana
 Schoenoplectiella reducta
 Schoenoplectiella roylei
 Schoenoplectiella saximontana
 Schoenoplectiella senegalensis
 Schoenoplectiella supina
 Schoenoplectiella wallichii
 Schoenoplectiella vohemarensis

Mga kasarigan

Mga sumpay ha gawas

Schoenoplectiella

Schoenoplectiella


D. Nèstor Torres ( n. 1950 ) es un botánico español.

Algunas publicaciones
 pere Fraga, max Debussche, m. Grandjanny, Néstor Torres, g. Debussche, maurici Mus Amézquita. 1997. Ecologie d'une espèce endémique en milieu insulaire: Cyclamen balearicum Wilk. aux Îles Baléares = Ecology of an endemic insular species: Cyclamen balearicum Wilk. in the Balaeric Islands. Anales del Jardín Botánico de Madrid, ISSN 0211-1322, Vol. 55, N.º 1, pp. 31-48 leer

Referencias

Enlaces externos

Botánicos de España del siglo XX
Botánicos de España del siglo XXI
Profesores de España
Profesores de la Universidad de Valencia
Escritores en catalán del siglo XX
Escritores en catalán del siglo XXI

Néstor Torres (botánico)


El distrito de Wien-Umgebung es un distrito político del estado de Baja Austria (Austria). La capital del distrito es la Klosterneuburg.

El distrito está compuesto de cuatro distritos no contiguos en los alrededores de Viena: Klosterneuburg y Gerasdorf al norte de la ciudad; Schwechat al sudeste y Purkersdorf al oeste de Viena.

División administrativa
El distrito de Wien-Umgebung se divide en 21 municipios.

Municipios
En negrita se indican las ciudades. Barrios, aldeas y otras subdivisiones de los municipios se indican con letras pequeñas.

 Ebergassing
 Ebergassing, Wienerherberg
 Fischamend
 Fischamend-Dorf, Fischamend-Markt
 Gablitz
 Gerasdorf bei Wien
 Gerasdorf, Föhrenhain, Kapellerfeld, Oberlisse, Seyring
 Gramatneusiedl
 Himberg
 Himberg, Velm, Pellendorf, Gutenhof
 Klein-Neusiedl
 Klosterneuburg
 Höflein an der Donau, Kierling, Klosterneuburg, Kritzendorf, Maria Gugging, Weidling, Weidlingbach
 Lanzendorf
 Leopoldsdorf
 Maria Lanzendorf
 Mauerbach
 Hainbuch, Mauerbach, Steinbach
 Moosbrunn
 Pressbaum
 Au am Kraking, Pfalzau, Pressbaum, Rekawinkel
 Purkersdorf
 Rauchenwarth
 Schwadorf
 Schwechat
 Kledering, Mannswörth, Rannersdorf, Schwechat
 Tullnerbach
 Irenental, Tullnerbach-Lawies, Untertullnerbach
 Wolfsgraben
 Zwölfaxing

Enlaces externos

Distritos  de Baja Austria

Distrito de Wien-Umgebung


Staubach ist der Familienname folgender Personen:

 Christel Meier-Staubach (* 1942), deutsche Klassische Philologin
 Nikolaus Staubach (* 1946), deutscher Historiker
 Roger Staubach (* 1942), US-amerikanischer American-Football-Spieler

Staubach


Oreste Giorgi (Valmontone, 19. svibnja 1856. – Rim, 30. prosinca 1924.), bio je talijanski kardinal te prefekt Apostolske pokorničarne.

Dana 4. prosinca 1916. imenovan je kardinalom.

Izvori

Talijanski kardinali

Oreste Giorgi


El 32.º Regimiento Aéreo (32. Flieger-Regiment) fue una unidad de la Luftwaffe de la Alemania nazi.

Historia
Fue formado el 16 de agosto de 1942, a partir del 32.º Regimiento de Instrucción Aérea. Disuelto en octubre de 1944, a excepción del I Batallón, que permaneció en la Fortaleza Saint Nazaire hasta el final.

En octubre de 1943:

IV Batallón/32.º Regimiento Aéreo se convierte en el I Batallón/94.º Regimiento Aéreo
V Batallón/32.º Regimiento Aéreo se convierte en el I Batallón/91.º Regimiento Aéreo.

El 1 de julio de 1944:

Plana Mayor/32.º Regimiento Aéreo en Angers
I Batallón/32.º Regimiento Aéreo en Brest, Lorient y Vannes
II Batallón/32.º Regimiento Aéreo en Angulema
III Batallón/32.º Regimiento Aéreo en Angers

Orden de batalla
1943; Plana Mayor, I. - V.
1944: Plana Mayor, I. - III.
1945: I.

Referencias

WW2 - 32. Flieger-Regiment

Luftwaffe (Wehrmacht)
Regimientos Aéreos alemanes de la Segunda Guerra Mundial

32.º Regimiento Aéreo


Die Unruhen nach Koran-Verbrennungen in Afghanistan im Februar 2012 sind eine Reaktion auf Koran-Verbrennungen durch US-Soldaten auf dem US-Stützpunkt Bagram, dem Hauptquartier der Streitkräfte der Vereinigten Staaten in Afghanistan. Für viele Muslime in Afghanistan stellt die Verbrennung des Korans eine Schändung und Todsünde dar.

Auslöser
Auslöser der Unruhen waren aus bislang ungeklärten Gründen durchgeführte Verbrennungen des Koran durch US-Soldaten auf dem US-Stützpunkt Bagram. General John R. Allen, Oberkommandeur der NATO-geführten Internationalen Schutztruppe ISAF, sagte, dass die Verbrennungen von Koran-Ausgaben "irrtümlich" geschehen seien. Dass US-Soldaten auf dem Stützpunkt Bagram Koran-Ausgaben zur Entsorgung versehentlich in eine Verbrennungsanlage gebracht hätten, ist von der ISAF bestätigt worden. In der Folge hätten afghanische Arbeiter im Militärcamp Bagram Kopien des von den Koalitionstruppen verbrannten Korans aus dem Lager gebracht.

Verlauf
In der direkten Folge kam es zunächst zu heftigen Protesten. Die Proteste weiteten sich landesweit aus. Mehrere Militärstützpunkte der ISAF wurden angegriffen. Es kam zu mehreren Toten auf beiden Seiten. Aus Sicherheitsgründen hat die US-Botschaft in Kabul für ihre Mitarbeiter ein Reiseverbot verhängt. Die Bundeswehr gab einen ihrer Außenposten, den Stützpunkt in Talokan, vorzeitig aufgrund der Unruhen auf.

Als politische Reaktionen forderte Präsident Hamid Karzai  von der US-Armee eine schnellere Übergabe des Gefängnisses von Bagram an die Afghanen. Nach den Vorfällen entschuldigte sich General John R. Allen. Alle Soldaten wurden nun von der ISAF zu einer Schulung verpflichtet. Auch US-Verteidigungsminister Leon Panetta entschuldigte sich für den "höchst bedauerlichen Zwischenfall". US-Präsident Barack Obama hat sich beim afghanischen Präsidenten Hamid Karzai formell für die Verbrennung von Koranschriften auf dem US-Stützpunkt Bagram entschuldigt.

Am 27. Februar sprengte sich am Flughafen Dschalalabad ein Selbstmordattentäter in die Luft. Dabei starben neun Menschen und acht wurden verletzt. Die Taliban bekannten sich zu dem Anschlag und erklärten, er sei als "Rache" für die Koranverbrennungen durchgeführt worden.

Aufarbeitung
Ende August 2012 teilte der die Vorfälle untersuchende General mit, dass es sich bei den Geschehnissen um keine böswillige Missachtung des Korans oder eine Diffamierung des Islam, sondern um fehlende Kommunikation, schlechte Führung und falsche Entscheidungen gehandelt habe. Außerdem wurden in dem Zusammenhang sechs nicht näher definierte Disziplinarstrafen gegen US-Soldaten ausgesprochen, die Koran-Exemplare und andere religiöse Texte verbrannt hatten.

Siehe auch
Kontroverse um die geplante Koranverbrennung 2010

Weblinks

Einzelnachweise

Koran-Verbrennung
Politik (Afghanistan)
Konflikt 2012


La Catedral de la Sagrada Familia podría referirse a:

América
 Catedral de la Sagrada Familia de Saskatoon en Saskatoon, Saskatchewan, Canadá.
 Catedral de la Sagrada Familia en Antigua y Barbuda.

Estados Unidos
 Catedral de la Sagrada Familia de Anchorage, Alaska.
 Catedral de la Sagrada Familia de Pago Pago, Samoa Americana.
 Catedral de la Sagrada Familia de Orange, California.
 Catedral de la Sagrada Familia de Frenchtown, Ohio.
 Catedral de la Sagrada Familia, Oklahoma.
 Catedral de la Santa Familia, Rectoría, y Escuela, Tulsa, OK.
 Catedral de la Sagrada Familia en los territorios de Estados Unidos no asociados de Oceanía.

Colombia
 Catedral de la Sagrada Familia, Bucaramanga.

África
 Catedral Basílica de la Sagrada Familia en Nairobi, Kenia.
 Catedral de la Sagrada Familia en Sudán del Sur.

Asia
 Catedral de la Sagrada Familia de Kuwait.
 Catedral de la Sagrada Familia de Banjarmasin.

Europa
 Templo Expiatorio de la Sagrada Familia, una Basílica menor en Barcelona, España (si bien, este templo no es una catedral).

Catedral de la Sagrada Familia


An Cyrtidiorchis alata in uska species han Liliopsida nga syahan ginhulagway ni Hipólito Ruiz López ngan Pav., ngan ginhatag han pagkayana nga asya nga ngaran ni Stephan Rauschert. An Cyrtidiorchis alata in nahilalakip ha genus nga Cyrtidiorchis, ngan familia nga Orchidaceae. Waray hini subspecies nga nakalista.

Mga kasarigan

Cyrtidiorchis

Cyrtidiorchis alata


Le donne curiose (título original en italiano; en alemán Die neugierigen Frauen; en español, Las mujeres curiosas) es una ópera en tres actos con música de Ermanno Wolf-Ferrari y libreto de Luigi Sugana, basado en la comedia homónima de Carlo Goldoni. Se estrenó el 27 de noviembre de 1903 en el Residenztheater de Múnich, en una traducción al alemán como Die neugierigen Frauen. La primera representación en italiano fue en Nueva York el 3 de enero de 1912 con un reparto distinguido liderado por Arturo Toscanini, incluyendo a Geraldine Farrar y Hermann Jadlowker. Tullio Serafin dirigió la primera representación en Milán el 16 de enero de 1913.

Personajes

Argumento
La historia es una comedia ambientada en la Venecia del  sobre dos esposas que vigilan los tejemanejes del club de sus esposos.

Notas y referencias

Amadeus Almanac, acceso 2 de octubre de 2008 (estreno)
Amadeus Almanac, acceso 2 de octubre de 2008 (estreno de Nueva York)
Warrack, John y West, Ewan (1992), The Oxford Dictionary of Opera, 782 páginas,  ISBN 0-19-869164-5

Enlaces externos

 Partitura vocal en IMSLP

Óperas basadas en piezas de teatro
Óperas de Ermanno Wolf-Ferrari
Óperas en italiano
Óperas de 1903
Óperas estrenadas en Múnich
Adaptaciones de obras de Carlo Goldoni

Le donne curiose


Hemidictyum, rod papratnjača smješten u vlastitu porodicu Hemidictyaceae, dio reda osladolike. Pripada mu najmanje jedna priznata vrsta H. marginatum, rapirena poglavito po Srednjoj i Južnoj Americi.

Nekada je u rod bilo uključivano više vrsta:
 Hemidictyum ceterach Bedd. = Asplenium ceterach subsp. ceterach L., 1753
 Hemidictyum finlaysonianum (Wall. ex Hook) T. Moore =  Asplenium simile Blume
 Hemidictyum limbatum (Willd.) C. Presl = Hemidictyum marginatum (L.) C.Presl
 Hemidictyum purdieanum (Hook.) T. Moore =  Asplenium purdieanum Hook.

Izvori

Osladolike

Hemidictyum


In mathematics, a group scheme is a type of object from algebraic geometry equipped with a composition law.  Group schemes arise naturally as symmetries of schemes, and they generalize algebraic groups, in the sense that all algebraic groups have group scheme structure, but group schemes are not necessarily connected, smooth, or defined over a field.  This extra generality allows one to study richer infinitesimal structures, and this can help one to understand and answer questions of arithmetic significance.  The category of group schemes is somewhat better behaved than that of group varieties, since all homomorphisms have kernels, and there is a well-behaved deformation theory.  Group schemes that are not algebraic groups play a significant role in arithmetic geometry and algebraic topology, since they come up in contexts of Galois representations and moduli problems.  The initial development of the theory of group schemes was due to Alexander Grothendieck, Michel Raynaud and Michel Demazure in the early 1960s.

Definition

A group scheme is a group object in a category of schemes that has fiber products and some final object S. That is, it is an S-scheme G equipped with one of the equivalent sets of data

 a triple of morphisms μ: G ×S G → G, e: S → G, and ι: G → G, satisfying the usual compatibilities of groups (namely associativity of μ, identity, and inverse axioms)
 a functor from schemes over S to the category of groups, such that composition with the forgetful functor to sets is equivalent to the presheaf corresponding to G under the Yoneda embedding. (See also: group functor.)

A homomorphism of group schemes is a map of schemes that respects multiplication.  This can be precisely phrased either by saying that a map f satisfies the equation fμ = μ(f × f), or by saying that f is a natural transformation of functors from schemes to groups (rather than just sets).

A left action of a group scheme G on a scheme X is a morphism G ×S X→ X that induces a left action of the group G(T) on the set X(T) for any S-scheme T.  Right actions are defined similarly.  Any group scheme admits natural left and right actions on its underlying scheme by multiplication and conjugation.  Conjugation is an action by automorphisms, i.e., it commutes with the group structure, and this induces linear actions on naturally derived objects, such as its Lie algebra, and the algebra of left-invariant differential operators.

An S-group scheme G is commutative if the group G(T) is an abelian group for all S-schemes T.    There are several other equivalent conditions, such as conjugation inducing a trivial action, or inversion map ι being a group scheme automorphism.

Constructions

 Given a group G, one can form the constant group scheme GS.  As a scheme, it is a disjoint union of copies of S, and by choosing an identification of these copies with elements of G, one can define the multiplication, unit, and inverse maps by transport of structure.  As a functor, it takes any S-scheme T to a product of copies of the group G, where the number of copies is equal to the number of connected components of T.  GS is affine over S if and only if G is a finite group.  However, one can take a projective limit of finite constant group schemes to get profinite group schemes, which appear in the study of fundamental groups and Galois representations or in the theory of the fundamental group scheme, and these are affine of infinite type.  More generally, by taking a locally constant sheaf of groups on S, one obtains a locally constant group scheme, for which monodromy on the base can induce non-trivial automorphisms on the fibers.
 The existence of fiber products of schemes allows one to make several constructions.  Finite direct products of group schemes have a canonical group scheme structure.  Given an action of one group scheme on another by automorphisms, one can form semidirect products by following the usual set-theoretic construction.  Kernels of group scheme homomorphisms are group schemes, by taking a fiber product over the unit map from the base.  Base change sends group schemes to group schemes.
 Group schemes can be formed from smaller group schemes by taking restriction of scalars with respect to some morphism of base schemes, although one needs finiteness conditions to be satisfied to ensure representability of the resulting functor.  When this morphism is along a finite extension of fields, it is known as Weil restriction.
 For any abelian group A, one can form the corresponding diagonalizable group D(A), defined as a functor by setting D(A)(T) to be the set of abelian group homomorphisms from A to invertible global sections of OT for each S-scheme T.  If S is affine, D(A) can be formed as the spectrum of a group ring.  More generally, one can form groups of multiplicative type by letting A be a non-constant sheaf of abelian groups on S.
 For a subgroup scheme H of a group scheme G, the functor that takes an S-scheme T to G(T)/H(T) is in general not a sheaf, and even its sheafification is in general not representable as a scheme.  However, if H is finite, flat, and closed in G, then the quotient is representable, and admits a canonical left G-action by translation.  If the restriction of this action to H is trivial, then H is said to be normal, and the quotient scheme admits a natural group law.  Representability holds in many other cases, such as when H is closed in G and both are affine.

Examples

 The multiplicative group Gm has the punctured affine line as its underlying scheme, and as a functor, it sends an S-scheme T to the multiplicative group of invertible global sections of the structure sheaf.  It can be described as the diagonalizable group D(Z) associated to the integers.  Over an affine base such as Spec A, it is the spectrum of the ring A[x,y]/(xy − 1), which is also written A[x, x−1].  The unit map is given by sending x to one, multiplication is given by sending x to x ⊗ x, and the inverse is given by sending x to x−1.  Algebraic tori form an important class of commutative group schemes, defined either by the property of being locally on S a product of copies of Gm, or as groups of multiplicative type associated to finitely generated free abelian groups.
 The general linear group GLn is an affine algebraic variety that can be viewed as the multiplicative group of the n by n matrix ring variety.  As a functor, it sends an S-scheme T to the group of invertible n by n matrices whose entries are global sections of T.  Over an affine base, one can construct it as a quotient of a polynomial ring in n2 + 1 variables by an ideal encoding the invertibility of the determinant.  Alternatively, it can be constructed using 2n2 variables, with relations describing an ordered pair of mutually inverse matrices.
 For any positive integer n, the group μn is the kernel of the nth power map from Gm to itself.  As a functor, it sends any S-scheme T to the group of global sections f of T such that fn = 1.  Over an affine base such as Spec A, it is the spectrum of A[x]/(xn−1).  If n is not invertible in the base, then this scheme is not smooth.  In particular, over a field of characteristic p, μp is not smooth.
 The additive group Ga has the affine line A1 as its underlying scheme.  As a functor, it sends any S-scheme T to the underlying additive group of global sections of the structure sheaf.  Over an affine base such as Spec A, it is the spectrum of the polynomial ring A[x].  The unit map is given by sending x to zero, the multiplication is given by sending x to 1 ⊗ x + x ⊗ 1, and the inverse is given by sending x to −x.
 If p = 0 in S for some prime number p, then the taking of pth powers induces an endomorphism of Ga, and the kernel is the group scheme αp. Over an affine base such as Spec A, it is the spectrum of A[x]/(xp).
 The automorphism group of the affine line is isomorphic to the semidirect product of Ga by Gm, where the additive group acts by translations, and the multiplicative group acts by dilations.  The subgroup fixing a chosen basepoint is isomorphic to the multiplicative group, and taking the basepoint to be the identity of an additive group structure identifies Gm with the automorphism group of Ga.
 A smooth genus one curve with a marked point (i.e., an elliptic curve) has a unique group scheme structure with that point as the identity.  Unlike the previous positive-dimensional examples, elliptic curves are projective (in particular proper).

Basic properties

Suppose that G is a group scheme of finite type over a field k.  Let G0 be the connected component of the identity, i.e., the maximal connected subgroup scheme.  Then G is an extension of a finite étale group scheme by G0.  G has a unique maximal reduced subscheme Gred, and if k is perfect, then Gred is a smooth group variety that is a subgroup scheme of G.  The quotient scheme is the spectrum of a local ring of finite rank.

Any affine group scheme is the spectrum of a commutative Hopf algebra (over a base S, this is given by the relative spectrum of an OS-algebra).  The multiplication, unit, and inverse maps of the group scheme are given by the comultiplication, counit, and antipode structures in the Hopf algebra.  The unit and multiplication structures in the Hopf algebra are intrinsic to the underlying scheme.  For an arbitrary group scheme G, the ring of global sections also has a commutative Hopf algebra structure, and by taking its spectrum, one obtains the maximal affine quotient group.  Affine group varieties are known as linear algebraic groups, since they can be embedded as subgroups of general linear groups.

Complete connected group schemes are in some sense opposite to affine group schemes, since the completeness implies all global sections are exactly those pulled back from the base, and in particular, they have no nontrivial maps to affine schemes.  Any complete group variety (variety here meaning reduced and geometrically irreducible separated scheme of finite type over a field) is automatically commutative, by an argument involving the action of conjugation on jet spaces of the identity.  Complete group varieties are called abelian varieties. This generalizes to the notion of abelian scheme; a group scheme G over a base S is abelian if the structural morphism from G to S is proper and smooth with geometrically connected fibers. They are automatically projective, and they have many applications, e.g., in geometric class field theory and throughout algebraic geometry. A complete group scheme over a field need not be commutative, however; for example, any finite group scheme is complete.

Finite flat group schemes

A group scheme G over a noetherian scheme S is finite and flat if and only if OG is a locally free OS-module of finite rank.  The rank is a locally constant function on S, and is called the order of G.  The order of a constant group scheme is equal to the order of the corresponding group, and in general, order behaves well with respect to base change and finite flat restriction of scalars.

Among the finite flat group schemes, the constants (cf. example above) form a special class, and over an algebraically closed field of characteristic zero, the category of finite groups is equivalent to the category of constant finite group schemes.  Over bases with positive characteristic or more arithmetic structure, additional isomorphism types exist.  For example, if 2 is invertible over the base, all group schemes of order 2 are constant, but over the 2-adic integers, μ2 is non-constant, because the special fiber isn't smooth.  There exist sequences of highly ramified 2-adic rings over which the number of isomorphism types of group schemes of order 2 grows arbitrarily large.  More detailed analysis of commutative finite flat group schemes over p-adic rings can be found in Raynaud's work on prolongations.

Commutative finite flat group schemes often occur in nature as subgroup schemes of abelian and semi-abelian varieties, and in positive or mixed characteristic, they can capture a lot of information about the ambient variety.  For example, the p-torsion of an elliptic curve in characteristic zero is locally isomorphic to the constant elementary abelian group scheme of order p2, but over Fp, it is a finite flat group scheme of order p2 that has either p connected components (if the curve is ordinary) or one connected component (if the curve is supersingular).  If we consider a family of elliptic curves, the p-torsion forms a finite flat group scheme over the parametrizing space, and the supersingular locus is where the fibers are connected.  This merging of connected components can be studied in fine detail by passing from a modular scheme to a rigid analytic space, where supersingular points are replaced by discs of positive radius.

Cartier duality

Cartier duality is a scheme-theoretic analogue of Pontryagin duality taking finite commutative group schemes to finite commutative group schemes.

Dieudonné modules

Finite flat commutative group schemes over a perfect field k of positive characteristic p can be studied by transferring their geometric structure to a (semi-)linear-algebraic setting.  The basic object is the Dieudonné ring D = W(k){F,V}/(FV − p), which is a quotient of the ring of noncommutative polynomials, with coefficients in Witt vectors of k.  F and V are the Frobenius and Verschiebung operators, and they may act nontrivially on the Witt vectors.  Dieudonne and Cartier constructed an antiequivalence of categories between finite commutative group schemes over k of order a power of "p" and modules over D with finite W(k)-length.  The Dieudonné module functor in one direction is given by homomorphisms into the abelian sheaf CW of Witt co-vectors.  This sheaf is more or less dual to the sheaf of Witt vectors (which is in fact representable by a group scheme), since it is constructed by  taking a direct limit of finite length Witt vectors under successive Verschiebung maps V: Wn → Wn+1, and then completing.  Many properties of commutative group schemes can be seen by examining the corresponding Dieudonné modules, e.g., connected p-group schemes correspond to D-modules for which F is nilpotent, and étale group schemes correspond to modules for which F is an isomorphism.

Dieudonné theory exists in a somewhat more general setting than finite flat groups over a field.  Oda's 1967 thesis gave a connection between Dieudonné modules and the first de Rham cohomology of abelian varieties, and at about the same time, Grothendieck suggested that there should be a crystalline version of the theory that could be used to analyze p-divisible groups.  Galois actions on the group schemes transfer through the equivalences of categories, and the associated deformation theory of Galois representations was used in Wiles's work on the Shimura–Taniyama conjecture.

See also
Fundamental group scheme
Geometric invariant theory
GIT quotient
Groupoid scheme
Group-scheme action
Group-stack
Invariant theory
Quotient stack

References

Berthelot, Breen, Messing Théorie de Dieudonné Crystalline II
Laumon, Transformation de Fourier généralisée

John Tate, Finite flat group schemes, from Modular Forms and Fermat's Last Theorem

Algebraic groups
Scheme theory
Hopf algebras
Duality theories

Group scheme


Robert Hansen er navnet på flere personer:

 Robert Hansen (født 1979) - dansk skuespiller.
 Robert Emil Hansen (1860-1926) - dansk komponist og cellist (senere kendt som Emil Robert-Hansen).
 Robert Hansen (forfatter) (1883-1959) - dansk forfatter og manuskriptforfatter der skrev under pseudonymet Jens Anker.
 Robert Hansen (hockeyspiller) (1911-1991) - dansk hockeyspiller.
 Robert Hansen (seriemorder) (1939-2014) - amerikansk seriemorder.
 Robert Hansen (arkitekt) (1886-1969) - dansk arkitekt og bygningsinspektør.

Se også
 Robert Hanssen (1944-2023) - amerikansk spion og dobbeltagent.

Robert Hansen (flertydig)


චන්දික නානායක්කාර යනු ශ්‍රී ලංකා සිනමාවේ, සහ රූපවාහිනියේ නළුවෙකි. නානායක්කාර 2009 සහ 2010 වසර දෙකේදීම සුමති සම්මාන ජනප්‍රියම නළුවාට හිමි සම්මානය දිනා ගත්තේය.

පෞද්ගලික ජීවිතය
ඔහුගේ පියා ඔහුගේ පාසලේ නියෝජ්‍ය විදුහල්පති මෙන්ම විනයභාර ගුරුවරයා වූ අතර මව ගෘහණියක් විය. ඔහුට සහෝදරියන් දෙදෙනෙකු සහ සහෝදරයෙකු සිටී. ඔහු උසස් පෙළ අධ්‍යාපනය හැදෑරුවේ පැල්මඩුල්ල ගන්කන්ද ජාතික විද්‍යාලයෙන්. පාසලේදී ඔහු සමස්ත ලංකා නිර්මාණාත්මක ලේඛන තරගයකින් තෙවැනි ස්ථානයට පත්විය.

වෘත්තීය ජීවිතය
පාසල් වේදිකාවේදී සතිපතා පාසලේ පැවැත්වෙන වේදිකා නාට්‍ය නැරඹීමට ඔහු නිත්‍ය සාමාජිකයෙකු විය. කෞෂල්‍යා ප්‍රනාන්දු සහ මහේන්ද්‍ර පෙරේරා වැනි කීර්තිමත් කලාකරුවන් විසින් සංවිධානය කරන ලද නාට්‍ය සම්මන්ත්‍රණවලට ඔහු දිගටම සහභාගි විය. 2003 වසරේ සිරස ටීවී සංවිධානය කළ තරුමංසල තරගයෙන් ජයග්‍රහණය කළේය. ඔහුගේ රංගනයේ ආරම්භය අහම්බයකින් සිදුවූවකි. ශ්‍රී ලංකා විවෘත විශ්ව විද්‍යාලයයේ ඉගෙන ගන්නා අතරතුර ඔහුට චිත්‍රපටක වැඩ කරන මිතුරෙකු මුණ ගැසුණි. ඔහු නානායක්කාරගෙන් ඉල්ලා සිටියේ ඔහුගේ මදර් තෙරේසා චිත්‍රපටයේ කුඩා චරිතයක් කිරීමටයි. ඉන්පසු 2006 දී ඔහු ඔහුගේ මිතුරෙකු සමඟ "සුබ සිහින" ටෙලි මාලාව නිෂ්පාදනය කළේය. ඉන්පසුව ඔහුගේ මීළඟ ටෙලි නිෂ්පාදනය පැමිණියේ හාරත හේරා හරහාය. ඔහු ශ්‍රී ලංකාවේ රූගත කරන ලද පළමු රුසියානු රූපවාහිනී කතා මාලාවට ද සම්බන්ධ විය.

2008 නොවැම්බර් 11 වන දින ඔහු ඩුබායි හි පැවති "තරු-රැයක්" සංදර්ශනයට සහභාගී විය. එමෙන්ම ඔහු ''ලක් සළු සල'' සන්නාම තානාපතිවරයාද වේ. වසර 17කට පසු ඔහු ශ්‍රී ලංකා විවෘත විශ්වවිද්‍යාලයෙන් 1994 දී ආරම්භ කළ ජනසන්නිවේදනය පිළිබඳ උපාධිය ලබා ගත්තේය.

නීල් රූපසිංහ විසින් අධ්‍යක්ෂණය කරන ලද එම නමින්ම 1971 චිත්‍රපටයේ ප්‍රතිනිර්මාණයක් වූ 2008 වසරේ "හතර දෙනම සූරයෝ" චිත්‍රපටයේ සහාය චරිතයක් හරහා ඔහුගේ මංගල සිනමා අත්දැකීම ලැබුණි. එතැන් සිට ඔහු චිත්‍රපට 7 ක පමණ රංගනයෙන් දායක වී ඇති අතර, බොහෝ දුරට සහාය චරිත සඳහා දායක වී ඇත.

චිත්‍රපටකරණය

සම්මාන
ඔහු බොහෝ දේශීය රූපවාහිනී සම්මාන උළෙලවලදී හොඳම නළුවා, සහය නළුවා සහ ජනප්‍රිය නළුවා ලෙස සම්මාන කිහිපයක් දිනාගෙන ඇත.

සුමති සම්මාන

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|| 2008 ||| වෙසක් සඳ රෑ || ජූරි සම්මානය ||
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|| 2008 ||| සුබ සිහින අහවරයි || හොඳම නැගී එන නළුවා ||
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|| 2009 ||| ජනතා ඡන්දයෙන් || ජනප්‍රියම නළුවා ||
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|| 2010 ||| ජනතා ඡන්දයෙන් || ජනප්‍රියම නළුවා ||

References

External links
 රථම ප්‍රේමය ඇරඹුවේ හැමදාටම දුක සැප බෙදා ගැනීමට ආරාධනා කරමින්
 ගිනි අවිය අතහැර දැමූ ශාන්ති කුමාර් ගෝකුලන් දේශීය සිනමාවට එක් වෙයි
 මගේ පුද්ගලික ජීවිතේ ගැන මම නොදන්න දේවලුත් සමහර අය දන්නවා - චන්දික නානායක්කාර
 චන්දික නානායක්කාරට ගැහැනු ළමයින්ගෙන් ඇස් රතුවන විහිළුවක්

ශ්‍රී ලාංකික නළුවෝ
සිංහල ජනයා

චන්දික නානායක්කාර


Le château-fort de Nesle est situé à Nesle-et-Massoult (Côte-d'Or) en Bourgogne-Franche-Comté.

Localisation

Dans le Châtillonnais, le château se situe à la sortie nord-est de Nesle sur l'arête d'un éperon rocheux qui domine un virage en épingle de la RD 19 reliant Nesle à Massoult.

Historique
Le château primitif date du . La preuve de cette datation est apportée par le cartulaire de ce château, inventaire des actes consignés par le premier seigneur des lieux entre 1217 et 1282, conservé au musée Condé de Chantilly (Oise) : il s'agit d'un petit volume de 117 folios de parchemin, en excellent état car reliés postérieurement par le duc d'Aumale afin d'en assurer la conservation. Le cartulaire de Nesle contient 83 actes écrits de 1217 à 1282, sur parchemin, en latin et en moyen français,  auxquels s'ajoute un censier.

Ce cartulaire du  a fait l'objet d'une communication « Un seigneur face à ses archives : le cartulaire de Jean, seigneur de Nesle (Bourgogne, vers 1270) », lors du colloque international qui s'est tenu à Thouars, du 8 au 10 juin 2006

En 1418, Jacques de Courtiamble sollicite auprès de Jean sans Peur (1371-1419), duc de Bourgogne, l'accroissement de son fief de Nesle. Philippe Pot (1428-1493), chevalier de l'ordre de la Toison d'or et grand sénéchal de Bourgogne en hérite par sa mère Marguerite de Courtiambles. En 1512, celui-ci revient à Guillaume de Montmorency. En 1695, le château comporte deux tours carrées de 4 à 5 étages et une basse-cour, le tout ceint de murailles. En 1794, le lieu dépend de l'hôpital de Chantilly dont le prince de Condé est seigneur honoraire. Aujourd'hui, seul un corps de logis subsiste, encore habité. .

Architecture
Le château remanié jusqu'au XVIIe siècle revêt l'aspect d'une maison-forte aux belles proportions.

Au sud, un mur en grand appareil, base d'un donjon, est encore visible.

À l'est de la terrasse inférieure, le corps de logis d'origine conserve deux fenêtres à meneaux et la grille d'une salle de garde. Il est relié au donjon par un mur de courtine surmonté d'un chemin de ronde dont la porte d'accès est encore visible.

À l'ouest de la terrasse subsistent un angle de bâtiment avec un corbeau de cheminée et la base d'une tourelle d'escalier octogonale..

Notes et références

Annexes

Bibliographie
 Philippe Contamine et Laurent Vessière, Défendre ses droits, construire sa mémoire : les chartriers seigneuriaux XIIIe - XXIe siècle, Actes du colloque international de Thouars (8-10 juin 2006) réunis pour la Société de l'histoire de France, 400 pages.

Articles connexes
 Liste des châteaux de la Côte-d'Or

Liens externes

Nesle
Château fort dans la Côte-d'Or
Châtillonnais

Château fort de Nesle


Lorenzo Kardinal Baldisseri (* 29. September 1940 in Barga, Provinz Lucca) ist ein italienischer Geistlicher und emeritierter Kurienkardinal der römisch-katholischen Kirche.

Leben
Lorenzo Baldisseri empfing am 29. Juni 1963 durch den Erzbischof von Pisa, Ugo Camozzo, das Sakrament der Priesterweihe. Er war Student am Päpstlichen Institut für Kirchenmusik und wechselte später die Fachrichtung. Er wurde an der Päpstlichen Lateranuniversität in Rom im Fach Kirchenrecht promoviert.

Am 3. Dezember 1973 trat Lorenzo Baldisseri in den diplomatischen Dienst des Heiligen Stuhls ein. Er war als beigeordneter Sekretär in den Apostolischen Nuntiaturen in El Salvador und Guatemala tätig. 1974 wurde Baldisseri Nuntiatursekretär. Am 13. Dezember 1974 verlieh ihm Papst Paul VI. den Ehrentitel Kaplan Seiner Heiligkeit (Monsignore). 1977 wurde Lorenzo Baldisseri Nuntiatursekretär in Japan. Er wurde 1980 Uditore in der Apostolischen Nuntiatur in Brasilien. Baldisseri wechselte 1981 an die Apostolische Nuntiatur in Paraguay. 1983 wurde er nach Frankreich versetzt. Baldisseri wurde 1986 Nuntiaturrat in Simbabwe. Am 27. Mai 1987 verlieh ihm Papst Johannes Paul II. den Titel Ehrenprälat Seiner Heiligkeit.

Johannes Paul II. ernannte ihn am 15. Januar 1992 zum Titularerzbischof von Diocletiana und zum Apostolischen Nuntius in Haiti. Die Bischofsweihe spendete ihm am 7. März desselben Jahres Kardinalstaatssekretär Angelo Kardinal Sodano; Mitkonsekratoren waren der Sekretär der Kongregation für die Bischöfe, Kurienerzbischof Justin Francis Rigali, und der Erzbischof von Pisa, Alessandro Plotti. Lorenzo Baldisseri wählte sich den Wahlspruch Itinere læte servire Domino. Am 6. April 1995 wurde Baldisseri Apostolischer Nuntius in Paraguay. Johannes Paul II. bestellte ihn am 19. Juni 1999 zum Apostolischen Nuntius in Indien. Lorenzo Baldisseri wurde am 23. Juni 1999 zudem Apostolischer Nuntius in Nepal. Am 12. November 2002 bestellte ihn Johannes Paul II. zum Apostolischen Nuntius in Brasilien.

Papst Benedikt XVI. ernannte ihn am 11. Januar 2012 zum Sekretär der Kongregation für die Bischöfe.

Am 21. September 2013 ernannte ihn Papst Franziskus zum Generalsekretär der Bischofssynode. Im Konsistorium vom 22. Februar 2014 nahm ihn Papst Franziskus als Kardinaldiakon mit der Titeldiakonie Sant'Anselmo all'Aventino in das Kardinalskollegium auf.

Am 15. September 2020 nahm Papst Franziskus das von Lorenzo Kardinal Baldisseri aus Altersgründen vorgebrachte Rücktrittsgesuch an.

Mitgliedschaften
Kardinal Baldisseri ist Mitglied folgender Gremien der Römischen Kurie:
 Kongregation für die Selig- und Heiligsprechungsprozesse (seit 2014)
 Kongregation für die Evangelisierung der Völker (seit 2014)
 Kongregation für die Bischöfe (seit 2013, bestätigt 2014)

Literatur zur Person
 Guido Horst: Diplomat und Musiker. Die Männer des Papstes: Kardinal Lorenzo Baldisseri, der Synodensekretär, in: Die Tagespost, Ausgabe vom 19. Juli 2018, S. 11.

Weblinks

Einzelnachweise

Kardinal (21. Jahrhundert)
Diplomat des Heiligen Stuhls
Apostolischer Nuntius in Brasilien
Apostolischer Nuntius in Haiti
Apostolischer Nuntius in Indien
Apostolischer Nuntius in Paraguay
Römisch-katholischer Bischof (21. Jahrhundert)
Römisch-katholischer Bischof (20. Jahrhundert)
Römisch-katholischer Theologe (20. Jahrhundert)
Römisch-katholischer Theologe (21. Jahrhundert)
Italiener
Geboren 1940
Mann

Lorenzo Baldisseri


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Vjenceslav (Vaclav) III. može biti:

Vjenceslav III., češki kralj
Vjenceslav III., tešinski vojvoda, tešinski vojvoda

Vjenceslav III.


An Stelis thermophila in uska species han Liliopsida nga ginhulagway ni Schltr.. An Stelis thermophila in nahilalakip ha genus nga Stelis, ngan familia nga Orchidaceae. Waray hini subspecies nga nakalista.

Mga kasarigan

Stelis (Orchidaceae)

Stelis thermophila


Ved Folketingsvalget i 1892 valgtes 102 medlemmer af Folketinget. Fem partier opnåede repræsentation i Folketinget, Venstre (forkortet V.), Højre (forkortet H.), Socialdemokraterne (forkortet S.), bergianerne (Rene Venstre) (forkortet B.), europæere (Folketingets Venstre) (forkortet E.) og løsgængere (forkortet L.).

Liste over medlemmerne

A
 Alberti (V) valgt i Køge
 N. Andersen (H) valgt i Kerteminde
 N. Andersen (H) valgt i Vestervig
 Aaberg (H) valgt i Lemvig

B
 Bach (B) valgt i Bjerget
 Bahnson (H) valgt i Frederiksberg
 Bajer (V) valgt i Horsens
 J. Bertelsen (V) valgt i Bjerre
 Bertelsen (V) valgt i Halvrimmen
 Berntsen (V) valgt i Assens
 Blem (V) valgt i Rønne
 Bluhme (E) valgt i Esbjerg
 Proprietær P. Bjerre (B)
 Bjørnbak (V) valgt i Odder
 Bojsen (V) valgt i Stege
 Brandes (E) valgt i Rudkøbing
 Bramsen (H) valgt i Ålborg
 Busk (E) valgt i Ribe
 Byriel Jensen (V) valgt i Skanderborg
 Bøtker (V) valgt i Brædstrup
 Bønløkke (V)

C
 Christensen (B) valgt i Ringkøbing
 S. P. Christensen (B) valgt i Vrejlev
 Poul Christensen (E) valgt i Sorø
 Emil Christiansen (H) valgt i Odense
 Gårdejer Christoffersen (V)
 Clausager (V) valgt i Skjern
 R. Clausen (V) valgt i Nykøbing på Falster
 Colding (H) valgt i Lyngby

D
 Dalsgaard (V) valgt i Skive
 Dinesen (H) valgt i Hillerrød
 Dinesen (V) valgt i Grenå

E

F
 Falkensjerne (E) valgt i Vejle
 Gårdejer Feldhusen (V)
 Frederiksen (E) valgt i Ærø
 Afsk. lærer Fogtmann (E) valgt i Holbæk

G
 Bureanchef Gad (H) valgt i Københavns 6. valgkreds
 Højskoleforstander Geltzer (B)

H
 H. Hansen (L) valgt i Fuglebjerg
 O. Hansen (V) valgt i Lejre
 Hammerich (H) valgt i Nakskov
 C. Hage (L) valgt i Københavns 7 valgkreds
 Joh. Hage (H) valgt i Fredensborg
 Henrik Henriksen (V) valgt i Kolding
 Overst Hedemann (H)
 Holm (V) valgt i Verninge
 Byskriver Holch (H)
 S. Holm (S) valgt i Københavns 5 valgkreds
 Høgsbro (V) valgt i Sønderbroby
 Højmark (V) valgt i Søndersø
 Hørdum (S) valgt i Københavns 9 valgkreds
 Hørup (E)

J
 N. Jensen (V) valgt i Nyborg
 Anton Jensen (V) valgt i Fakse
 Chr. Jensen (B) valgt i Sæby
 Kr. Jensen (V) valgt i Fåborg
 Ingvard Jensen (B) valgt i Åkirkeby
 Jagd (H) valgt i Thisted
 Johannesen (H) valgt i Maribo
 Jørgensen (S) valgt i Svendborg
 H. Jørgensen (H) valgt i Frederiksværk
 S. Jørgensen (V) valgt i Give
 Jungersen (V) valgt i Hjørring

K
 Klein (H) valgt i Viborg
 Kjær (V) valgt i Skjoldelev
 Kvist (V) valgt i Nibe
 Redaktør Korsgaard (L), Ods herred

L
 N. J. Larsen (V) valgt i Stubbekøbing
 J. K. Lauridsen (E) valgt i Ringsted
 Overretssagfører Leth (B)
 Lohmann (V) valgt i Middelfart
 Lund (V) valgt i Næstved
 Lüttichau (H) valgt i Randers

M
 A. Mage (H) valgt i Præstø
 Madsen (B) valgt i Frederikshavn
 Martin Madsen (H) valgt i Sakskøbing
 Mølgaard-Nielsen (B) valgt i Holstebro

N
 Neergaard (V) valgt i Hørning
 Nielsen (H) valgt i Slagelse
 Nielsen (V) valgt i Bogense
 A. Nielsen (B) valgt i Løvel
 R. Nielsen (V) valgt i Herning
 J. C. Nielsen (V) valgt i Svinninge
 Nøkkentved (H) valgt i Mariager
 Nøhr (E) valgt i Vordingborg

O
 Ousen (V) valgt i Fredericia

P
 Paulin (H) valgt i Vonsild
 Justitsråd Plesner (V)
 P. Pedersen (E) valgt i Frederikssund

R
 Rasmussen (B) valgt i Bække
 Ravn (H) valgt i Københavns 8 valgskreds
 Ravn (V) valgt i Morsø
 Reisz (H) valgt i Århus
 Rosager (B) valgt i Kværndrup

S
 J. Scavenius (H) valgt i Store Heddinge
 O. Scavenius (H) valgt i Skælskør
 Scharling (H) valgt i Københavns 4 valgskreds
 Scheel (H) valgt i Roskilde
 Sloth (V) valgt i Levring
 Svendsen (V) valgt i Søndervinge
 Sørensen (B) valgt i Varde

T
 Seminarforstander Tang (L)
 Tauber (E) valgt i Vedby
 Thomsen (H) valgt i Helsingør
 Trier (L) valgt i Københavns 1 valgkreds
 Tutein (V) valgt i Nørresundby
 Tvermose (K) valgt i Københavns 3 valgskreds

U

V
 Gårdejer J. Vestergaard (B)

W
 Kaptajn C. Wagner (H) valgt i Københavns 2 valgskreds
 Wassard (H) valgt i Københavns 3 valgskreds
 Wistoft (V) valgt i Æbeltoft

Ø

Referencer

1892
1892

Folketingsmedlemmer valgt i 1892