On Lempert functions in .

Jarnicki, Witold

Displaying similar documents to “On Lempert functions in $ℂ^{2}$ .”

Estimates for the integral means of holomorphic functions on bounded domains in $ℂ^{n}$

Zhangjian Hu (1996)

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Linear isometries of finite codimensions on Banach algebras of holomorphic functions.

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Uniform domains and $N T A$ -domains in Carnot groups.

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On solvability of boundary value problems for the wave equation with a nonlinear dissipation in noncylindrical domains.

Kozhanov, A.I., Lar'kin, N.A. (2001)

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Carathéodory balls and norm balls in $H_{p, n} = z \in ℂ^{n} : ∥ z ∥_{p} < 1$

Binyamin Schwarz, Uri Srebro (1996)

Banach Center Publications

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It is shown that for n ≥ 2 and p > 2, where p is not an even integer, the only balls in the Carathéodory distance on $H_{p, n} = z \in ℂ^{n} : ∥ z ∥_{p} < 1$ which are balls with respect to the complex $l_{p}$ norm in $ℂ^{n}$ are those centered at the origin.

New examples of effective formulas for holomorphically contractible functions

Marek Jarnicki, Peter Pflug (1999)

Studia Mathematica

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Let $G \subset ℂ^{n}$ and $B \subset ℂ^{m}$ be domains and let Φ:G → B be a surjective holomorphic mapping. We characterize some cases in which invariant functions and pseudometrics on G can be effectively expressed in terms of the corresponding functions and pseudometrics on B.

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Aseev, V.V., Kuzin, D.G. (2000)

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On random walk simulation of one-dimensional diffusion processes with discontinuous coefficients.

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Certain L-functions at s = 1/2

Shin-ichiro Mizumoto (1999)

Acta Arithmetica

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Introduction. The vanishing orders of L-functions at the centers of their functional equations are interesting objects to study as one sees, for example, from the Birch-Swinnerton-Dyer conjecture on the Hasse-Weil L-functions associated with elliptic curves over number fields. In this paper we study the central zeros of the following types of L-functions: (i) the derivatives of the Mellin transforms of Hecke eigenforms for SL₂(ℤ), (ii)...

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Displaying similar documents to “On Lempert functions in ℂ 2 .”

Displaying similar documents to “On Lempert functions in $ℂ^{2}$ .”