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Variational Analysis of Regular Mappings - Theory and Applications (Hardcover, 1st ed. 2017)
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Variational Analysis of Regular Mappings - Theory and Applications (Hardcover, 1st ed. 2017)
Series: Springer Monographs in Mathematics
Expected to ship within 12 - 17 working days
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This monograph offers the first systematic account of (metric)
regularity theory in variational analysis. It presents new
developments alongside classical results and demonstrates the power
of the theory through applications to various problems in analysis
and optimization theory. The origins of metric regularity theory
can be traced back to a series of fundamental ideas and results of
nonlinear functional analysis and global analysis centered around
problems of existence and stability of solutions of nonlinear
equations. In variational analysis, regularity theory goes far
beyond the classical setting and is also concerned with
non-differentiable and multi-valued operators. The present volume
explores all basic aspects of the theory, from the most general
problems for mappings between metric spaces to those connected with
fairly concrete and important classes of operators acting in Banach
and finite dimensional spaces. Written by a leading expert in the
field, the book covers new and powerful techniques, which have
proven to be highly efficient even in classical settings, and
outlines the theory's predominantly quantitative character, leading
to a variety of new and unexpected applications. Variational
Analysis of Regular Mappings is aimed at graduate students and
researchers in nonlinear and functional analysis, especially those
working in areas close to optimization and optimal control, and
will be suitable to anyone interested in applying new concepts and
ideas to operations research, control engineering and numerical
analysis.
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