Paperback. This volume contains the proceedings of the virtual conference on Geometric and Functional Inequalities and Recent Topics in Nonlinear PDEs, held from February 28-March 1, 2021, and hosted by Purdue University, West Lafayette, IN.The mathematical content of this volume is at the intersection of viscosity theory, Fourier analysis, mass transport theory, fractional elliptic theory, and geometric analysis. The reader will encounter, among others, the following topics: the principal-agent problem; Maxwell's equations; Liouville-type theorems for fully nonlinear elliptic equations; a doubly monotone flow for constant width bodies; and the edge dislocations problem for crystals that describes the equilibrium configurations by a nonlocal fractional Laplacian equation. Presents the proceedings of the virtual conference on Geometric and Functional Inequalities and Recent Topics in Nonlinear PDEs, held in February 2021. The mathematical content of this volume is at the intersection of viscosity theory, Fourier analysis, mass transport theory, fractional elliptic theory, and geometric analysis. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

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Bibliographic Details

Title: Geometric and Functional Inequalities and Recent Topics in Nonlinear PDEs (Paperback)
Publisher: American Mathematical Society, Providence
Publication Date: 2023
Language: English
ISBN 10: 147046652X
ISBN 13: 9781470466527
Binding: Paperback
Condition: new

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Five papers from a February-March virtual conference hosted by Purdue University explore mathematics at the intersection of viscosity theory, Fourier analysis, mass transport theory, fractional elliptic theory, and geometrics. They cover a deterministic counterexample for high-dimensional Strichartz estimates for the Wave equation, on the Liouville property for fully nonlinear equations with superlinear first-order terms, the regularity of the solution to the principal-agent problem, the doubly monotone flow for constant width bodies in , and a fractional glance to the theory of edge dislocations. Annotation �2022 Ringgold, Inc., Portland, OR (protoview.com)

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