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Generalized Topological Degree and Semilinear Equations

$140.00 (C)

Part of Cambridge Tracts in Mathematics

Author: Wolodymyr V. Petryshyn, Rutgers University, New Jersey

Date Published: September 1995
availability: Out of stock in print form with no current plan to reprint
format: Hardback
isbn: 9780521444743

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$ 140.00 (C)
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About the Authors

This book describes many new results and extensions of the theory of generalized topological degree for densely defined A-proper operators and presents important applications, particularly to boundary value problems of nonlinear ordinary and partial differential equations that are intractable under any other existing theory. A-proper mappings arise naturally in the solution to an equation in infinite dimensional space via the finite dimensional approximation. The theory subsumes classical theory involving compact vector fields as well as the more recent theories of condensing vector-fields, strongly monotone, and strongly accretive maps. Researchers and graduate students in mathematics, applied mathematics, and physics who make use of nonlinear analysis will find this an important resource for new techniques.
- For graduate students in maths, applied maths and physics
- Can be used as a text for graduate courses in nonlinear analysis
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Reviews & endorsements
'The book presents new and well-known results in a unified approach.' European Mathematical Society Newsletter

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Product details
- Date Published: September 1995
- format: Hardback
- isbn: 9780521444743
- length: 252 pages
- dimensions: 234 x 160 x 22 mm
- weight: 0.485kg
- availability: Out of stock in print form with no current plan to reprint
Table of Contents
1. Introduction to the Brouwer and Leray–Schauder degrees, A-proper mappings, and linear theory
2. Generalized degree for densely defined A-proper mappings with some applications to semi-linear equations
3. Solvability of periodic semi-linear ODEs at resonance
4. Semi-constructive solvability, existence theorems, structure of the solution set
5. Solvability of semi-linear PDEs at resonance.
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Author
Wolodymyr V. Petryshyn, Rutgers University, New Jersey