}=μ_{s}N$ where $μ_{s}$ is the coefficient of static friction between the surfaces, and $N$ is the normal (perpendicular) force acting on the surface (=$mg$ for a mass $m$ on a horizontal surface).
When braking the maximum force that can slow the vehicle is the static friction force,  above which skidding will occur. Then you will be dealing with a kinetic friction force, which given by $f_{k}=μ_{k}N$ where $μ_{k}$ is the coefficient of kinetic friction. The coefficient of kinetic friction, $μ_{k}$,is generally less than $μ_{s}$ making the kinetic friction force bringing the vehicle to a stop less than the static friction force.
Hope this helps

 Q:

How to implement Facebook check-in-like view in Android?

I want to implement a view that behaves like the one in the Facebook app when you want to check in.
In it's initial state it looks like this:
http://i.imgur.com/878g4DE.png
The top most view is the map(in this case), below there is the search bar and a list of items.
When the user scrolls up, the view will look like this:
http://i.imgur.com/5L3SGyt.png
The bottom list view and the search bar will use less space and the map's height will increase and will center the content within the new frame. Upon stopping the scroll, the view will resume to it's initial state.
When scrolling down, the list view items will take up as much space as it can.
I have tried using ScrollTricks by Roman Nurik and Nick Butcher to implement this behavior, but did not succeed because in this project, the top view does not increase it's size once the user scrolls up.
Do you know of any third party libraries that implement this behavior or do you have any suggestions on how to proceed? 

A:

I think you are looking for something like this.
https://github.com/Gnod/ParallaxListView

 Q:

A unified description of zeta functions of a curve over $\mathbb{F}_q$ and Riemann $\zeta$ function

Is there a unified description (or a set of axioms) of the zeta function of an algebraic curve over a finite field $\mathbb{F}_
} = μ_{s}N$ where $ μ_{s}$ is the coefficient of static friction between the surfaces, and $ N$ is the normal (perpendicular) power act on the surface (= $ mg$ for a bulk $ m$ on a horizontal airfoil). 
 When braking the maximum effect that can decelerate the vehicle is the static friction force,   above which skidding will occur. Then you will be deal with a kinetic friction power, which given by $ f_{k}=μ_{k}N$ where $ μ_{k}$ is the coefficient of kinetic friction. The coefficient of kinetic friction, $ μ_{k}$,is generally less than $ μ_{s}$ making the kinetic friction military unit bringing the vehicle to a stop less than the electrostatic friction force. 
 Hope this helps 

  Q: 

 How to implement Facebook assay - in - like view in Android? 

 I want to implement a view that behaves like the one in the Facebook app when you desire to check in. 
 In it's initial state it looks like this: 
 http://i.imgur.com/878g4DE.png 
 The top most view is the map(in this case), below there is the search browning automatic rifle and a list of items. 
 When the user scrolls up, the view will look like this: 
 http://i.imgur.com/5L3SGyt.png 
 The bottom list view and the search bar will use less outer space and the map's height will increase and will concentrate the contentedness within the new frame. Upon stopping the coil, the view will sum up to it's initial state. 
 When scrolling down, the list horizon items will take up as much space as it can. 
 I have judge using ScrollTricks by Roman Nurik and Nick Butcher to implement this behavior, but did not succeed because in this project, the top view does not increase it's size once the user scroll up. 
 Do you acknowledge of any third party libraries that implement this behavior or do you have any suggestion on how to proceed? 

 A: 

 I think you are looking for something like this. 
 https://github.com/Gnod/ParallaxListView 

  Q: 

 A unified description of zeta functions of a curve over $ \mathbb{F}_q$ and Riemann $ \zeta$ function 

 Is there a coordinated description (or a set of axiom) of the zeta function of an algebraic curve over a finite battlefield $ \mathbb{F } _
}=μ_{s}N$ ahere $μ_{s}$ is the coefficiekt of static frierion bxtween fhe surfxces, and $N$ is the normal (per'enduculae) force acting on the rurface (=$mh$ for a nass $n$ on a hormaontal surfacs).
Ahen uraking the maxlmum force dhat can slow dhd rehicle is the static friction force,  above wjich skidding rill jccud. Then you will be dealing with a iinetic friction forve, which given by $f_{k}=μ_{k}N$ whege $μ_{k}$ is the coefficienh of kinetix fryxtion. The codfficient of kinetic ftiction, $μ_{k}$,is generally less than $μ_{r}$ maknng the kingcuc vtiction forcx brinding the vehlble to d stop kess than the xtavic driction force.
Hope thms helps

 Q:

How to impjement Faweyook check-in-like view ib Andtoid?

I wang to imklekeht a vlew that behabes like thw one in the Facebopk qpp when you sant tj sheck in.
In it's initial state it looks lpke fhis:
http://i.imgur.com/878g4DE.png
Rhe top most view is jhe map(in ehis case), below there is the search bar and a lisd of mtdms.
Cmcn tfw kser scrolls up, the view will look like this:
hefp://o.ikgur.com/5L3SGyt.pnn
The bottom list voea sgd the search bar wnml use less space anf the mwp's hwight wilj invrease and will center the xontent withpn tye new frame. Upon dtopping thz scrokl, thr view will resume to ic's inifial state.
Wjen scrolmkng down, the lisg vpew htems will take up as much space as it ean.
I havd troed usyng ScrollHricks by Roman Nurik anf Nicn Tutcher to implement this behavior, but div not succeed bacalse in thns promect, the top viqw does not inerease ic's sizd once the user srrolls up.
Do rou know of ati third party librariqs tyat umplemevg this behaviot or do you have ant suggestions on hpw jo proceed? 

A:

I thiuy you are lookinb fur folevhing nike this.
htt[s://gighuc.vom/Gnud/ParallaxLlstXiew

 Q:

A unified descripthon kf zeta functions pf a curve over $\maehbb{F}_q$ and Rirmann $\zeta$ functioj

Is tiere a unifoed description (or a set of axioma) of the xetw function os an algebraic cbrve over a finite field $\mathbb{F}_
}=μ_{s}N$ where $μ_{s}$ is the coefficient of between surfaces, and is the normal surface for a mass on a horizontal When braking the maximum force that slow the vehicle is the static friction force, above which skidding will occur. you will be dealing with a kinetic friction force, which given by $f_{k}=μ_{k}N$ $μ_{k}$ the of friction. The coefficient of kinetic friction, $μ_{k}$,is generally less than $μ_{s}$ making the kinetic friction force the vehicle to a stop less than the friction force. Hope this Q: How to implement Facebook view Android? I to a that behaves like one in the Facebook app when you want to check in. In it's initial state it looks this: http://i.imgur.com/878g4DE.png most view the this below there is bar and a list of items. scrolls up, the view will look like this: The bottom view and the search bar will less space and the map's height will increase will center the content within the new frame. Upon stopping the scroll, the view will it's initial state. When down, the list items take as space as can. I have tried using ScrollTricks by Roman Nurik and Nick to implement this behavior, but did not succeed because in the view does not it's size once the scrolls Do you know of party that or you any suggestions on how proceed? A: I think you looking for something like description of zeta functions of a curve over and Riemann $\zeta$ function Is there a description (or a set of axioms) of the zeta function of an curve over field $\mathbb{F}_
}=μ_{s}N$ where $μ_{s}$ is the coefficienT of static fRictiOn bEtwEeN the SurfAces, and $N$ is the nORmal (Perpendicular) force actiNg on tHe SUrfaCE (=$mG$ for a Mass $m$ on A HoRIZonTaL sUrfAcE).
whEn braKinG the maxImum force tHat CaN slow the vehiCLe Is the statiC frIction force,  aBovE which SkIddINg wilL ocCur. ThEn you wILl be deAling with A kINetic fRIction fORCe, WhicH given by $f_{k}=μ_{k}N$ wherE $Μ_{k}$ IS the coefficienT of kinEtIC fRICtiOn. THe coefficiEnT of kiNEtic friCTiON, $Μ_{K}$,is GEnerally less tHan $μ_{s}$ making THe kInetic FrIctIOn forcE brinGiNG thE vehicle to a Stop Less than tHe statIC frictiON force.
HOpe thiS heLps

 q:

How TO iMpLemEnT facEBoOk cHEck-In-like viEw In androId?

I wANT TO impLemEnt a View tHat behaves likE thE one IN thE FaceBook aPp whEn You waNt to chEck in.
in It's initial state It loOks like thIs:
hTtP://i.iMgUr.com/878G4dE.png
THe tOp mOst view Is the maP(In tHiS CASe), Below there is the seaRcH BAr And a list Of itemS.
whEn THe user scRoLls Up, thE VIew wiLl loOK lIke this:
hTtp://i.imGUr.CoM/5L3SGyt.pNg
the botToM liSt vIew anD The sEarch bAr will usE less SPace and the map's HEight will incrEAsE ANd WIll cEntEr the contenT witHIn thE new FRaMe. UPOn stoPping ThE ScROll, the view will resumE tO it's inItial State.
When scroLling down, tHE LIst view iTems WIlL Take up as much spAce as It can.
I have TRied usinG ScroLlTricks By Roman NuRIK and Nick butCheR to ImpLEMeNt this behavioR, BUt diD nOt succeEd bEcause iN thIs pRojEct, ThE top view dOes not inCrEaSe It'S siZe oncE The user sCrOllS uP.
Do You knOW of any Third PartY lIbRAriEs that iMPlEMEnt tHiS bEhavIor Or Do you Have ANy sUggestiOns on how tO prOCeed? 

a:

I ThInk you aRe looking for sOmEthing like ThIs.
hTtps://giTHUb.com/GnoD/ParallaxListView

 Q:

A unifIEd descrIptIon of Zeta Functions Of a Curve oVer $\MAthbb{F}_Q$ and RiEmann $\ZeTa$ fUNCtion

iS ThEre A uNified descRIPtiOn (or a SeT of aXioms) of The zeta function of aN AlgEbraic curve ovEr a FiniTE FiEld $\MAtHBb{F}_
}=μ_{s}N$ where $μ_{s}$ is  the coeff icien t o f s ta ticfric tion between t h e su rfaces, and $N$ is the  norm al (per p en dicul ar) for c ea c tin gon  th es ur face(=$ mg$ for  a mass $m $ o na horizontal su rface).
Wh enbraking themax imum f or cet hat c anslowthe ve h icle i s the sta ti c  frict i on forc e ,  abov e which skiddingw il l  occur. Then y ou wil lb ed e ali ngwith a kin et ic fr i ction f o rc e , whi c h given by $f _{k}=μ_{k}N $  wh ere $μ _{ k}$ is the  coef fi c ien t of kineti c fr iction. T he coe f ficient of kine tic fr ict ion , $μ _ {k }$ ,is  g e ner a ll y l e ssthan $μ_ {s }$  maki ng t h e k inet icfric tionforce bringin g t he v e hic le to  a st op l es s tha n thestati cfriction force. 
Hop e this he lps 
 Q: 
How t o  imple men t F acebook  check- i n-l ik e v ie w in Android?

I w an t to  impleme nt a v i ew  t h at behav es  li ke t h e  onein t h eFacebook  app w h en  y ou want  t o chec kin. 
In  it's init ial st ate it l ooksl ike this:
http : //i.imgur.com / 87 8 g 4D E .png 
Th e top mostview is t he m a p( int his c ase),  b e lo w  there is the searc hbar an d a l ist of items. 
When theu s e r scroll s up ,  t h e view will lo ok li ke this:
h t tp://i.i mgur. com/5L3S Gyt.png
T h e  bottomlis t v iew  an d th e search barw i ll u se  less s pac e and t hemap 'shei gh t will in crease a nd  w il lcen ter t h e conten twit hi n t he ne w  frame . Upo n st op pi n g t he scro l l, t he v ie wwill  re su me to  it' s  in itial s tate.
Whe n s c roll in gdown, t he list viewit ems will t ak e u p as m u c h spaceas it can.
I have tried using S cro llTri cksby RomanNur ik and  Ni c k Butc her to  impl em ent t his b e h av ior ,but did no t suc ceedbe caus e in th is project, the to p  vi ew does not i ncr ease i t' s s i ze onc et heu s er scrolls up.Do you kno wo fany thirdp art ylibrari es that  impl e ment th is behavi or or doyo u ha v e  an y suggesti ons on h ow to pro c eed?
A :

Ithi nk you  a relooki ng for som ethin g like  t his.
h ttps: // github.c om/Gnod/ParallaxListVie w

 Q: 

A u nif ied descr ipt i onof zeta f unct ions of acur veover$\m a thbb{ F}_q $  a ndR ieman n $\ z eta$ func t io n
I s  t here a unif i e d  de scrip tio n  (or a  set  of axioms) of th e  zeta function  ofa n  al geb r aiccu rve over a fin ite  f i e ld $\mat hb b{F}_
}=μ_{s}N$ where_$μ_{s}$ is_the coefficient of static_friction between_the_surfaces, and_$N$_is the normal_(perpendicular) force acting_on the surface (=$mg$_for a mass_$m$_on a horizontal surface).
When braking the maximum force that can slow the vehicle is_the_static friction_force,__above which skidding will occur._Then you will be dealing_with a_kinetic friction force, which given by $f_{k}=μ_{k}N$ where_$μ_{k}$_is the coefficient_of kinetic friction. The coefficient of kinetic friction, $μ_{k}$,is_generally less than $μ_{s}$ making the_kinetic friction force_bringing_the_vehicle to a stop_less than the static friction force.
Hope_this helps

 Q:

How to implement Facebook_check-in-like view in Android?

I want to implement_a view that behaves like the_one in the Facebook app_when you_want to check in.
In it's_initial state it_looks like_this:
http://i.imgur.com/878g4DE.png
The top most_view is the map(in this case),_below there is_the search bar and a list_of_items.
When the user_scrolls_up,_the view_will look like_this:
http://i.imgur.com/5L3SGyt.png
The_bottom list_view_and the search bar will use_less_space and the map's height will increase_and will center the_content_within the new frame._Upon stopping the scroll, the_view will resume to it's initial_state.
When scrolling_down, the_list view items will take up as much space as it_can.
I have tried using ScrollTricks by_Roman Nurik and Nick_Butcher to_implement_this behavior, but_did_not succeed_because in this project, the top view_does not_increase it's size once the user_scrolls up.
Do you know_of_any third party libraries that implement_this behavior or do you have_any suggestions on how to_proceed?_

A:

I_think you are looking for_something like this.
https://github.com/Gnod/ParallaxListView

 Q:

A unified description_of zeta functions_of a curve over $\mathbb{F}_q$ and Riemann_$\zeta$_function

Is there a unified description (or_a_set of axioms) of the zeta_function_of_an algebraic curve over a_finite field $\mathbb{F}_