Art
J-GLOBAL ID:201802242883593376
Reference number:18A1311699
Reaction-diffusion approximation of nonlocal interactions using Jacobi polynomials
Jacobi多項式を用いた非局所相互作用の反応-拡散近似
Author (3):
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Material:
Volume:
35
Issue:
2
Page:
613-651
Publication year:
2018
JST Material Number:
L5671A
ISSN:
0916-7005
Document type:
Article
Article type:
原著論文
Country of issue:
Germany, Federal Republic of (DEU)
Language:
ENGLISH (EN)
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,
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,
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,
Semi thesaurus term:
Thesaurus term/Semi thesaurus term
Keywords indexed to the article.
All keywords is available on JDreamIII(charged).
On J-GLOBAL, this item will be available after more than half a year after the record posted. In addtion, medical articles require to login to MyJ-GLOBAL.
,
,
JST classification (1):
JST classification
Category name(code) classified by JST.
Numerical analysis,approximation method
Reference (19):
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Amari, S.: Dynamics of pattern formation in lateral-inhibition type neural fields. Biol. Cybernet. 27, 77-87 (1977)
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Bates, P.W., Fife, P.C., Ren, X., Wang, X.: Traveling waves in a convolution model for phase transitions. Arch. Ration. Mech. Anal. 138, 105-136 (1997)
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Bates, P.W., Zhao, G.: Existence, uniqueness and stability of the stationary solution to a nonlocal evolution equation arising in population dispersal. J. Math. Anal. Appl. 332, 428-440 (2007)
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Berestycki, H., Nadin, G., Perthame, B., Ryzhik, L.: The non-local Fisher-KPP equation: traveling waves and steady states. Nonlinearity 22, 2813-2844 (2009)
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Chihara, T.S.: An Introduction to Orthogonal Polynomials. Gordon and Breach, New York (1978)
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