Domains of biregularity in Clifford analysis

Brackx, Freddy; Pincket, Willy

Displaying similar documents to “Domains of biregularity in Clifford analysis”

On domains of monogenicity in Clifford analysis

Delanghe, Richard, Brackx, Freddy, Pincket, Willy

Similarity:

The symmetrized polydisc cannot be exhausted by domains biholomorphic to convex domains

Nikolai Nikolov (2006)

Annales Polonici Mathematici

Similarity:

We prove that the symmetrized polydisc cannot be exhausted by domains biholomorphic to convex domains.

The generalized three circle- and other convexity theorems with application to the construction of envelopes of holomorphy

H. J. Borchers (1977)

Annales de l'I.H.P. Physique théorique

Similarity:

A note on Costara's paper

Armen Edigarian (2004)

Annales Polonici Mathematici

Similarity:

We show that the symmetrized bidisc 𝔾₂ = {(λ₁+λ₂,λ₁λ₂):|λ₁|,|λ₂| < 1} ⊂ ℂ² cannot be exhausted by domains biholomorphic to convex domains.

Lempert theorem for strongly linearly convex domains

Łukasz Kosiński, Tomasz Warszawski (2013)

Annales Polonici Mathematici

Similarity:

In 1984 L. Lempert showed that the Lempert function and the Carathéodory distance coincide on non-planar bounded strongly linearly convex domains with real-analytic boundaries. Following his paper, we present a slightly modified and more detailed version of the proof. Moreover, the Lempert Theorem is proved for non-planar bounded strongly linearly convex domains.

Convexity, C-convexity and Pseudoconvexity Изпъкналост, c-изпъкналост и псевдоизпъкналост

Nikolov, Nikolai (2011)

Union of Bulgarian Mathematicians

Similarity:

Николай М. Николов - Разгледани са характеризации на различни понятия за изпъкналост, като тези понятия са сравнени. We discuss different characterizations of various notions of convexity as well as we compare these notions. *2000 Mathematics Subject Classification: 32F17.

Finite Coverings by Translates of Centrally Symmetric Convex Domains.

Fejes G. Tóth (1987)

Discrete & computational geometry

Similarity: