Nonlinear analysis in geometry and applied mathematics
Author(s)
Bibliographic Information
Nonlinear analysis in geometry and applied mathematics
（Harvard University Center of Mathematical Sciences and Applications : series in mathematics, v. 1-v. 2）
International Press, c2017-
- [pt. 1]
- pt. 2
Available at / 6 libraries
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Science and Technology Library, Kyushu University
pt. 2P 018/NONL/2-2130012018010448,
P 017/NONL/2033212017005278 -
Library, Research Institute for Mathematical Sciences, Kyoto University数研
BIE||10||1-1200037721373
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Note
Includes bibliographical references
"Part of the program year 2015-2016 on "Nonlinear Equations"" -- On cover
Editors of pt. 2: Lydia Bieri, Tristan C. Collins, Piotr T. Chruściel, Shing-Tung Yau
Description and Table of Contents
- Volume
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[pt. 1] ISBN 9781571463449
Description
During the 2015-2016 year at Harvard University's Center of Mathematical Sciences and Applications (CMSA), several researchers working in mathematical general relativity presented lectures on modern topics of research in the field of "Non-linear Equations." This volume presents articles-by those researchers and their co-authors-drawn from their CMSA lectures.
Specific topics include the Cauchy problem for the Einstein equations in cosmological and non-cosmological settings; investigation of stability as well as singularities (black holes) of classes of spacetimes; initial data engineering; gravitational radiation; and asymptotics of spacetimes, quasi-local energies, and their limits.
The content of this volume reflects some of the activities at the Harvard CMSA during the 2015-2016 program, and provides insights into active areas of research in mathematical general relativity that can benefit scholars working in PDEs, geometric analysis, and general relativity.
- Volume
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pt. 2 ISBN 9781571463593
Description
During the 2015-2016 year, Harvard University's Center of Mathematical Sciences and Applications (CMSA) hosted a year-long thematic program on nonlinear equations and their connections to geometry, physics, and computer science. This volume presents articles contributed by some of the participants in this program, and builds on the activities of that special year. Specific topics include: general existence and regularity for elliptic and parabolic equations, the theory of minimal surfaces, the Weyl and Minkowski problems, transport and conservations laws, Navier-Stokes, and the Calderon problem. This volume, the second in the series, will benefit scholars working in nonlinear analysis and its connections with geometry and physics.
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