On V. I Smirnov domains.

Jones, Peter W.; Smirnov, Stanislav K.

Displaying similar documents to “On V. I Smirnov domains.”

Uniformly wiggly domains and radial variation.

Müller, Paul F.X. (1999)

Acta Mathematica Universitatis Comenianae. New Series

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Boundary Harnack principle for separated semihyperbolic repellers, harmonic measure applications.

Zoltan Balogh, Alexander Volberg (1996)

Revista Matemática Iberoamericana

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Boundary behavior of subharmonic functions in nontangential accessible domains

Shiying Zhao (1994)

Studia Mathematica

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The following results concerning boundary behavior of subharmonic functions in the unit ball of $ℝ^{n}$ are generalized to nontangential accessible domains in the sense of Jerison and Kenig [7]: (i) The classical theorem of Littlewood on the radial limits. (ii) Ziomek’s theorem on the $L^{p}$ -nontangential limits. (iii) The localized version of the above two results and nontangential limits of Green potentials under a certain nontangential condition.

Boundary behaviour of positive harmonic functions on Lipschitz domains.

Carroll, Tom (2002)

Annales Academiae Scientiarum Fennicae. Mathematica

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On the Riemann-Hilbert problem in multiply connected domains

Vladimir Ryazanov (2016)

Open Mathematics

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We proved the existence of multivalent solutions with the infinite number of branches for the Riemann-Hilbert problem in the general settings of finitely connected domains bounded by mutually disjoint Jordan curves, measurable coefficients and measurable boundary data. The theorem is formulated in terms of harmonic measure and principal asymptotic values. It is also given the corresponding reinforced criterion for domains with rectifiable boundaries stated in terms of the natural parameter...