β Scribed by Bernard Aupetit (auth.), Paul M. Gauthier, Gert Sabidussi (eds.)
No coin nor oath required. For personal study only.
`The proceedings are recommended for those who are interested in complex function theory, potential theory, interpolation and approximation theory and related domains.'
Acta Sci. Mathematica (1995)
Front Matter....Pages i-xix
Analytic multifunctions and their applications....Pages 1-74
Harmonic approximation on closed subsets of Riemannian manifolds....Pages 75-87
Pick interpolation, Von Neumann inequalities, and hyperconvex sets....Pages 89-129
Complex dynamics in higher dimensions....Pages 131-186
Analytic functions on Banach spaces....Pages 187-233
Uniform approximation....Pages 235-271
Plurisubharmonic functions and their singularities....Pages 273-323
Chebyshev-type quadratures: use of complex analysis and potential theory....Pages 325-364
General aspects of potential theory with respect to problems of differential equations....Pages 365-418
Removability, capacity and approximation....Pages 419-473
Semigroups of holomorphic isometries....Pages 475-548
Back Matter....Pages 549-552
Several Complex Variables and Analytic Spaces; Potential Theory; Functions of a Complex Variable; Functional Analysis
π SIMILAR VOLUMES
This conference allowed specialists in several complex variables to meet with specialists in potential theory to demonstrate the interface and interconnections between their two fields. The following topics were discussed:
Early edition
From the reviews of the second edition: "The new methods of complex manifold theory are very useful tools for investigations in algebraic geometry, complex function theory, differential operators and so on. The differential geometrical methods of this theory were developed essentially under the infl
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Ransford provides an introduction to the subject, concentrating on the important case of two dimensions, and emphasizing its links with complex analysis. This is reflected in the large number of applications, which include Picard's theorem, the PhragmΓ©n-LindelΓΆf principle, the RadΓ³-Stout theorem, L
Ransford provides an introduction to the subject, concentrating on the important case of two dimensions, and emphasizing its links with complex analysis. This is reflected in the large number of applications, which include Picard's theorem, the Phragm?n-Lindel?f principle, the Rad?-Stout theorem, L