Main A Compendium of Partial Differential Equation Models: Method of Lines Analysis with Matlab

# A Compendium of Partial Differential Equation Models: Method of Lines Analysis with Matlab

,
A Compendium of Partial Differential Equation Models presents numerical methods and associated computer codes in Matlab for the solution of a spectrum of models expressed as partial differential equations (PDEs), one of the mostly widely used forms of mathematics in science and engineering. The authors focus on the method of lines (MOL), a well-established numerical procedure for all major classes of PDEs in which the boundary value partial derivatives are approximated algebraically by finite differences. This reduces the PDEs to ordinary differential equations (ODEs) and thus makes the computer code easy to understand, implement, and modify. Also, the ODEs (via MOL) can be combined with any other ODEs that are part of the model (so that MOL naturally accommodates ODE/PDE models). This book uniquely includes a detailed line-by-line discussion of computer code as related to the associated equations of the PDE model.
Categories: Mathematics
Year: 2009
Language: english
Pages: 474
File: RAR, 3.54 MB

Post a Review You can write a book review and share your experiences. Other readers will always be interested in your opinion of the books you've read. Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that are right for them.
1

### A Comprehensible Universe: The Interplay of Science and Theology

Year: 2008
Language: english
File: PDF, 1.45 MB
2

### A Comparison of Three High-Precision Quadrature Schemes

Year: 2002
Language: english
File: PS, 104 KB
{"ft_lang_label":"__label__en","ft_lang_prob":0.9190738,"math_prob":0.5295904,"size":1427,"snap":"2019-51-2020-05","text_gpt3_token_len":290,"char_repetition_ratio":0.11243851,"word_repetition_ratio":0.09049774,"special_character_ratio":0.18290119,"punctuation_ratio":0.084,"nsfw_num_words":0,"has_unicode_error":false,"math_prob_llama3":0.967137,"pos_list":[0,1,2],"im_url_duplicate_count":[null,null,null],"WARC_HEADER":"{\"WARC-Type\":\"response\",\"WARC-Date\":\"2020-01-28T01:31:45Z\",\"WARC-Record-ID\":\"<urn:uuid:de58abbf-bc12-4130-9fca-cf07d8bd28b8>\",\"Content-Length\":\"37109\",\"Content-Type\":\"application/http; msgtype=response\",\"WARC-Warcinfo-ID\":\"<urn:uuid:5e982f60-e68a-46a9-9e5f-bfcd55ee4f49>\",\"WARC-Concurrent-To\":\"<urn:uuid:77133441-3764-4841-82a5-7994a8b790f4>\",\"WARC-IP-Address\":\"179.43.147.124\",\"WARC-Target-URI\":\"https://en.b-ok.org/book/561413/30cc6f\",\"WARC-Payload-Digest\":\"sha1:LVPJGUCCDN37CCCPYTSRV477UUOMVKPE\",\"WARC-Block-Digest\":\"sha1:HXDLMJUEK5Q4VLJO2W3DNSJN4OCLATVL\",\"WARC-Identified-Payload-Type\":\"text/html\",\"warc_filename\":\"/cc_download/warc_2020/CC-MAIN-2020-05/CC-MAIN-2020-05_segments_1579251737572.61_warc_CC-MAIN-20200127235617-20200128025617-00045.warc.gz\"}"}