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Half-Linear Differential Equations
1st Edition - July 6, 2005
Authors: Ondrej Dosly, Pavel Rehak
Hardback ISBN:
9 7 8 - 0 - 4 4 4 - 5 2 0 3 9 - 5
eBook ISBN:
9 7 8 - 0 - 0 8 - 0 4 6 1 2 3 - 6
The book presents a systematic and compact treatment of the qualitative theory of half-lineardifferential equations. It contains the most updated and comprehensive material and… Read more
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The book presents a systematic and compact treatment of the qualitative theory of half-lineardifferential equations. It contains the most updated and comprehensive material and represents the first attempt to present the results of the rapidly developing theory of half-linear differential equations in a unified form. The main topics covered by the book are oscillation and asymptotic theory and the theory of boundary value problems associated with half-linear equations, but the book also contains a treatment of related topics like PDE’s with p-Laplacian, half-linear difference equations and various more general nonlinear differential equations.
- The first complete treatment of the qualitative theory of half-linear differential equations.- Comparison of linear and half-linear theory.- Systematic approach to half-linear oscillation and asymptotic theory.- Comprehensive bibliography and index.- Useful as a reference book in the topic.
University libraries worthwide, individuals interested in the topics.
Preface.1. Basic Theory.2 Methods of Oscillation Theory.3 Oscillation and Nonoscillation Criteria.4 Nonoscillatory Solutions.5 Various Oscillation Problems.6 BVP's for Half-Linear Differential Equations.7 Partial Differential Equations with p-Laplacian.8 Half-Linear Difference Equations.9 Related Differential Equations and Inequalities.Bibliography.Index.Author Index
- No. of pages: 532
- Language: English
- Published: July 6, 2005
- Imprint: North Holland
- Hardback ISBN: 9780444520395
- eBook ISBN: 9780080461236
OD
Ondrej Dosly
Affiliations and expertise
Department of Mathematics, Masaryk University, Brno, Czech RepublicPR
Pavel Rehak
Affiliations and expertise
Mathematical Institute, Academy of Sciences of the Czech Republic, Brno, Czech Republic