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Two-Point Boundary Value Problems: Lower and Upper Solutions

Autor C. De Coster, P. Habets
en Limba Engleză Hardback – 21 mar 2006
This book introduces the method of lower and upper solutions for ordinary differential equations. This method is known to be both easy and powerful to solve second order boundary value problems. Besides an extensive introduction to the method, the first half of the book describes some recent and more involved results on this subject. These concern the combined use of the method with degree theory, with variational methods and positive operators. The second half of the book concerns applications. This part exemplifies the method and provides the reader with a fairly large introduction to the problematic of boundary value problems. Although the book concerns mainly ordinary differential equations, some attention is given to other settings such as partial differential equations or functional differential equations. A detailed history of the problem is described in the introduction.

· Presents the fundamental features of the method· Construction of lower and upper solutions in problems· Working applications and illustrated theorems by examples· Description of the history of the method and Bibliographical notes
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Specificații

ISBN-13: 9780444522009
ISBN-10: 044452200X
Pagini: 502
Dimensiuni: 152 x 229 x 24 mm
Greutate: 0.9 kg
Editura: Elsevier

Public țintă

Any mathematicians and PHD students.

Cuprins

PrefaceNotationsIntroduction - The HistoryI. The Periodic ProblemII. The Separated BVPIII. Relation with Degree TheoryIV. Variational MethodsV. Monotone Iterative MethodsVI. Parametric Multiplicity ProblemsVII. Resonance and NonresonanceVIII. Positive SolutionsIX. Problem with Singular ForcesX. Singular PerturbationsXI. Bibliographical NotesAppendixBibliographyIndex

Recenzii

"In this excellent monograph the authors present a survey of classical and recent results in the theory of lower and upper solutions applied to two-point boundary value problems...essential for researchers in this field." --Zentralblatt MATH, Two-Point Boundary Value Problems: Lower and Upper Solutions