Ingo Witt – författare
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Partial Differential Equations and Spectral Theory
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This volume collects six articles on selected topics at the frontier between partial differential equations and spectral theory, written by leading specialists in their respective field. The articles focus on topics that are in the center of attention of current research, with original contributions from the authors. They are written in a clear expository style that makes them accessible to a broader audience. The articles contain a detailed introduction and discuss recent progress, provide additional motivation, and develop the necessary tools. Moreover, the authors share their views on future developments, hypotheses, and unsolved problems.
Partial Differential Equations and Spectral Theory
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Boundary problems constitute an essential field of common mathematical interest. The intention of this volume is to highlight several analytic and geometric aspects of boundary problems with special emphasis on their interplay. It includes surveys on classical topics presented from a modern perspective as well as reports on current research.
The collection splits into two related groups:
- analysis and geometry of geometric operators and their index theory
- elliptic theory of boundary value problems and the Shapiro-Lopatinsky condition
Aspects of Boundary Problems in Analysis and Geometry
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Quantization, PDEs, and Geometry
The Interplay of Analysis and Mathematical Physics
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This book presents four survey articles on different topics in mathematical analysis that are closely linked to concepts and applications in physics. Specifically, it discusses global aspects of elliptic PDEs, Berezin-Toeplitz quantization, the stability of solitary waves, and sub-Riemannian geometry. The contributions are based on lectures given by distinguished experts at a summer school in Göttingen. The authors explain fundamental concepts and ideas and present them clearly. Starting from basic notions, these course notes take the reader to the point of current research, highlighting new challenges and addressing unsolved problems at the interface between mathematics and physics. All contributions are of interest to researchers in the respective fields, but they are also accessible to graduate students.
Quantization, PDEs, and Geometry
The Interplay of Analysis and Mathematical Physics
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Aspects of Boundary Problems in Analysis and Geometry
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