Introduction to the h-Principle

Author:   K. Cieliebak ,  Y. Eliashberg ,  N. Mishachev
Publisher:   American Mathematical Society
Edition:   2nd Revised edition
Volume:   239.S
ISBN:  

9781470476175


Pages:   363
Publication Date:   29 February 2024
Format:   Paperback
Availability:   In Print   Availability explained
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Introduction to the h-Principle


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Author:   K. Cieliebak ,  Y. Eliashberg ,  N. Mishachev
Publisher:   American Mathematical Society
Imprint:   American Mathematical Society
Edition:   2nd Revised edition
Volume:   239.S
Weight:   0.272kg
ISBN:  

9781470476175


ISBN 10:   1470476177
Pages:   363
Publication Date:   29 February 2024
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

Table of Contents

Intrigue Holonomic approximation: Jets and holonomy Thom transversality theorem Holonomic approximation Applications Multivalued holonomic approximation Differential relations and Gromov's $h$-principle: Differential relations Homotopy principle Open Diff $V$-invariant differential relations Applications to closed manifolds Foliations Singularities and wrinkling: Singularities of smooth maps Wrinkles Wrinkles submersions Folded solutions to differential relations The $h$-principle for sharp wrinkled embeddings Igusa functions The homotopy principle in symplectic geometry: Symplectic and contact basics Symplectic and contact structures on open manifolds Symplectic and contact structures on closed manifolds Embeddings into symplectic and contact manifolds Microflexibility and holonomic $\mathcal{R}$-approximation First applications to microflexibility Microflexible $\mathfrak{A}$-invariant differential relations Further applications to symplectic geometry Convex integration: One-dimensional convex integration Homotopy principle for ample differential relations Directed immersions and embeddings First order linear differential operators Nash-Kuiper theorem Bibliography Index.

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K. Cieliebak, University of Augsburg, Germany. Y. Eliashberg, Stanford University, CA. N. Mishachev, Lipetsk Technical University, Russia

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