Boundary Conditions and Subelliptic Estimates for Geometric Kramers-Fokker-Planck Operators on Manifolds with Boundaries
Author:   Francis Nier
Publisher:   American Mathematical Society
ISBN:  

9781470428020


Pages:   142
Publication Date:   30 April 2018
Format:   Paperback
Availability:   Temporarily unavailable   Availability explained
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Boundary Conditions and Subelliptic Estimates for Geometric Kramers-Fokker-Planck Operators on Manifolds with Boundaries


Overview

This article is concerned with the maximal accretive realizations of geometric Kramers-Fokker-Planck operators on manifolds with boundaries. A general class of boundary conditions is introduced which ensures the maximal accretivity and some global subelliptic estimates. Those estimates imply nice spectral properties as well as exponential decay properties for the associated semigroup. Admissible boundary conditions cover a wide range of applications for the usual scalar Kramer-Fokker-Planck equation or Bismut's hypoelliptic laplacian.

Full Product Details

Author:   Francis Nier
Publisher:   American Mathematical Society
Imprint:   American Mathematical Society
Weight:   0.235kg
ISBN:  

9781470428020


ISBN 10:   1470428024
Pages:   142
Publication Date:   30 April 2018
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   Temporarily unavailable   Availability explained
The supplier advises that this item is temporarily unavailable. It will be ordered for you and placed on backorder. Once it does come back in stock, we will ship it out to you.

Table of Contents

Introduction One dimensional model problem Cuspidal semigroups Separation of variables General boundary conditions for half-space problems Geometric Kramers-Fokker-Planck operator Geometric KFP-operators on manifolds with boundary Variations on a theorem Applications Appendix A. Translation invariant model problems Appendix B. Partitions of unity Acknowledgements Bibliography

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Author Information

Francis Nier, Universite de Paris, France.

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NOV RG 20252

 

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