Theorems of Leray-Schauder Type And Applications
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A01=Radu Precup
Accretive Maps
Author_Radu Precup
banach
Banach Space
Banach's Fixed Point Theorem
Category=PB
Category=PBKF
Category=PBKJ
Category=PBW
Cauchy Problem
Closed Nonempty Subset
Coincidence Point
compact
Compact Map
Complete Metric Space
continuation
Continuation Theorems
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
fixed
Fixed Point Principle
Fixed Point Problem
Fixed Point Theorem
function
graduate mathematics text
green
hilbert
Hilbert Space
Leray Schauder Type
Linear Continuous Map
map
Maximal Monotone
Maximal Monotone Map
Metric Spaces
Nonexpansive Maps
Nonexpansive Self-map
nonlinear boundary value
nonlinear fixed point applications
nonlinear functional analysis
operator equations
point
Reflexive Banach Space
Rellich Kondrachov Theorem
Semilinear Elliptic Problems
space
Sturm Liouville Problem
topological degree theory
Uniformly Convex
variational methods
Product details
- ISBN 9780367454722
- Weight: 400g
- Dimensions: 174 x 246mm
- Publication Date: 02 Dec 2019
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Paperback
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This volume presents a systematic and unified treatment of Leray-Schauder continuation theorems in nonlinear analysis. In particular, fixed point theory is established for many classes of maps, such as contractive, non-expansive, accretive, and compact maps, to name but a few. This book also presents coincidence and multiplicity results. Many applications of current interest in the theory of nonlinear differential equations are presented to complement the theory. The text is essentially self-contained, so it may also be used as an introduction to topological methods in nonlinear analysis. This volume will appeal to graduate students and researchers in mathematical analysis and its applications.
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