B. Fridman

most citedUpper semicontinuity of the dimensions of automorphism groups of domains in

C^{n}

1 citations · 1 across the 3 of their papers we have counts for

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math.CV2005

Properties of Fixed Point Sets and a Characterization of the Ball in $C^{n}$

Buma Fridman, Daowei Ma

We study the fixed point sets of holomorphic self-maps of a bounded domain in $C^{n}$ . Specifically we investigate the least number of fixed points in general position in the…

math.CV2002

Perturbation of domains and automorphism groups

Buma L. Fridman, Daowei Ma

The paper is devoted to the description of changes of the structure of the holomorphic automorphism group of a bounded domain in $C^{n}$ under small perturbation of this domai…

math.CV2002★ 1 cited

Upper semicontinuity of the dimensions of automorphism groups of domains in $C^{n}$

Buma L. Fridman, Daowei Ma, Evgeny A. Poletsky

Let $H^{n}$ be the metric space of all bounded domains in $C^{n}$ with the metric equal to the Hausdorff distance between boundaries of domains. We prove that the dimension of the grou…

Properties of Fixed Point Sets and a Characterization of the Ball in Cn

Perturbation of domains and automorphism groups

Upper semicontinuity of the dimensions of automorphism groups of domains in Cn

Properties of Fixed Point Sets and a Characterization of the Ball in $C^{n}$

Upper semicontinuity of the dimensions of automorphism groups of domains in $C^{n}$