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Linear holomorphic partial differential equations and classical potential theory
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Catalogue Information
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Details
Dewey Class
515.9 (DDC 23)
Title
Linear holomorphic partial differential equations and classical potential theory (M) / Dmitry Khavinson, Erik Lundberg
Author
Khavinson, Dmitry , 1956-
Added Personal Name
Lundberg, Erik , 1983-
Publication
Providence, Rhode Island : American Mathematical Society , 2018
Physical Details
viii, 214 pages : ill. ; 24 cm
Series
Mathematical surveys and monographs
; 232
ISBN
9781470437800
Note
Introduction: some motivating questions -- The Cauchy-Kovalevskaya theorem with estimates -- Remarks on the Cauchy-Kovalevskaya theorem -- Zerner's theorem -- The method of globalizing families -- Holmgren's uniqueness -- The continuity method of F. John -- The Bony-Schapira theorem -- Applications of the Bony-Schapira theorem -- The reflection principle -- The reflection principle (continued) -- Cauchy problems and the Schwarz potential conjecture -- The Schwarz potential conjecture for spheres -- Potential theory on ellipsoids: part I -- The mean value property -- Potential theory on ellipsoids: Part II -- There is no gravity in the cavity -- Potential theory on ellipsoids: part III -- The Dirichlet problem -- Singularities encountered by the analytic continuation of solutions to the Dirichlet problem -- An introduction to J. Leray's principle on propagation of singularities through Cn -- Global propagation of singularities in Cn -- Quadrature domains and Laplacian growth -- Other varieties of quadrature domains.
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Subject References:
Differential equations, Linear
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Differential equations, Partial
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Holomorphic functions
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Potential theory (Mathematics)
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Authors:
Khavinson, Dmitry 1956-
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Lundberg, Erik 1983-
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Series:
Mathematical surveys and monographs
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Classification:
515.9 (DDC 23)
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0000000044010
517.95 KHA
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