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Global Solution Curves for Semilinea...
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Korman, Philip, (1951-)
Global Solution Curves for Semilinear Elliptic Equations
紀錄類型:
書目-電子資源 : 單行本
正題名/作者:
Global Solution Curves for Semilinear Elliptic Equations/
作者:
Korman, Philip,
出版者:
Singapore :World Scientific, : 2012.,
面頁冊數:
1 online resource (254 p.)
標題:
Differential equations, Elliptic. -
電子資源:
http://www.worldscientific.com/worldscibooks/10.1142/8308#t=toc
ISBN:
9789814374354 (electronic bk.)
Global Solution Curves for Semilinear Elliptic Equations
Korman, Philip,1951-
Global Solution Curves for Semilinear Elliptic Equations
[electronic resource]. - Singapore :World Scientific,2012. - 1 online resource (254 p.)
This book provides an introduction to the bifurcation theory approach to global solution curves and studies the exact multiplicity of solutions for semilinear Dirichlet problems, aiming to obtain a complete understanding of the solution set. This understanding opens the way to efficient computation of all solutions. Detailed results are obtained in case of circular domains, and some results for general domains are also presented. The author is one of the original contributors to the field of exact multiplicity results.
ISBN: 9789814374354 (electronic bk.)Subjects--Topical Terms:
134927
Differential equations, Elliptic.
Index Terms--Genre/Form:
96803
Electronic books.
LC Class. No.: QA374 .K384 2012
Dewey Class. No.: 515.35
Global Solution Curves for Semilinear Elliptic Equations
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This book provides an introduction to the bifurcation theory approach to global solution curves and studies the exact multiplicity of solutions for semilinear Dirichlet problems, aiming to obtain a complete understanding of the solution set. This understanding opens the way to efficient computation of all solutions. Detailed results are obtained in case of circular domains, and some results for general domains are also presented. The author is one of the original contributors to the field of exact multiplicity results.
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Description based on print version record.
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Differential equations, Elliptic.
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http://www.worldscientific.com/worldscibooks/10.1142/8308#t=toc
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