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Geometric Analysis and PDEs [electronic resource] /by Matthew J. Gursky, Ermanno Lanconelli, Andrea Malchiodi, Gabriella Tarantello, Xu-Jia Wang, Paul C. Yang ; edited by Sun-Yung Alice Chang, Antonio Ambrosetti, Andrea Malchiodi.

by Gursky, Matthew J [author.]; Lanconelli, Ermanno [author.]; Malchiodi, Andrea [author.]; Tarantello, Gabriella [author.]; Wang, Xu-Jia [author.]; Yang, Paul C [author.]; Chang, Sun-Yung Alice [editor.]; Ambrosetti, Antonio [editor.]; Malchiodi, Andrea [editor.]; SpringerLink (Online service).
Material type: materialTypeLabelBookSeries: Lecture Notes in Mathematics: 1977Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg : 2009.Description: XII, 256 p. online resource.ISBN: 9783642016745.Subject(s): Mathematics | Differential equations, partial | Mathematical physics | Mathematics | Partial Differential Equations | Mathematical Methods in PhysicsDDC classification: 515.353 Online resources: Click here to access online
Contents:
PDEs in Conformal Geometry -- Heat Kernels in Sub-Riemannian Settings -- Concentration of Solutions for Some Singularly Perturbed Neumann Problems -- On Some Elliptic Problems in the Study of Selfdual Chern-Simons Vortices -- The k-Hessian Equation -- Minimal Surfaces in CR Geometry.
In: Springer eBooksSummary: This volume contains lecture notes on some topics in geometric analysis, a growing mathematical subject which uses analytical techniques, mostly of partial differential equations, to treat problems in differential geometry and mathematical physics. The presentation of the material should be rather accessible to non-experts in the field, since the presentation is didactic in nature. The reader will be provided with a survey containing some of the most exciting topics in the field, with a series of techniques used to treat such problems.
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PDEs in Conformal Geometry -- Heat Kernels in Sub-Riemannian Settings -- Concentration of Solutions for Some Singularly Perturbed Neumann Problems -- On Some Elliptic Problems in the Study of Selfdual Chern-Simons Vortices -- The k-Hessian Equation -- Minimal Surfaces in CR Geometry.

This volume contains lecture notes on some topics in geometric analysis, a growing mathematical subject which uses analytical techniques, mostly of partial differential equations, to treat problems in differential geometry and mathematical physics. The presentation of the material should be rather accessible to non-experts in the field, since the presentation is didactic in nature. The reader will be provided with a survey containing some of the most exciting topics in the field, with a series of techniques used to treat such problems.

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