Various Applications of the Existence of well Growing Holomorphic Functions

Author:

Pflug Peter

Publisher

Elsevier

Reference18 articles.

1. S. Bergman The kernel function and the conformal mapping; Math. Surveys Nr. 5 (1950).

2. H.J. Bremermann Analytic continuation of the kernel function and the invariant metric in serveral complex variables; Technical report 33 Standord (1953).

3. D. Catlin Boundary behaviour of holomorphic functions on weakly pseudoconvex domains; Thesis Princeton (1978).

4. D. Catlin private communications.

5. Ensembles pics pour A (D); Ann.;Chaumat;Inst. Fourier,1979

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1. p-Skwarczyński distance;Complex Analysis and its Synergies;2023-11-30

2. The reproducing kernels and the finite type conditions;Illinois Journal of Mathematics;2012-01-01

3. The Bergman and Szegő kernels near points of infinite type;Pacific Journal of Mathematics;2010-05-01

4. Applications of the existence of well growing holomorphic functions;Lecture Notes in Mathematics;1983

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