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Convex Integration Theory - Solutions to the h-principle in geometry and topology (Hardcover, 1998 ed.)
Loot Price: R2,915
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Convex Integration Theory - Solutions to the h-principle in geometry and topology (Hardcover, 1998 ed.)
Series: Monographs in Mathematics, 92
Expected to ship within 10 - 15 working days
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This book provides a comprehensive study of convex integration
theory in immersion-theoretic topology. Convex integration theory,
developed originally by M. Gromov, provides general topological
methods for solving the h-principle for a wide variety of problems
in differential geometry and topology, with applications also to
PDE theory and to optimal control theory. Though topological in
nature, the theory is based on a precise analytical approximation
result for higher order derivatives of functions, proved by M.
Gromov. This book is the first to present an exacting record and
exposition of all of the basic concepts and technical results of
convex integration theory in higher order jet spaces, including the
theory of iterated convex hull extensions and the theory of
relative h-principles. A second feature of the book is its detailed
presentation of applications of the general theory to topics in
symplectic topology, divergence free vector fields on 3-manifolds,
isometric immersions, totally real embeddings, underdetermined
non-linear systems of PDEs, the relaxation theorem in optimal
control theory, as well as applications to the traditional
immersion-theoretical topics such as immersions, submersions,
k-mersions and free maps. The book should prove useful to graduate
students and to researchers in topology, PDE theory and optimal
control theory who wish to understand the h-principle and how it
can be applied to solve problems in their respective disciplines.
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