Holomorphic functions of several complex variables

Revista Matemática Complutense, 2018
Let \(g:\Omega\longrightarrow\Omega'\) be a proper holomorphic mapping, where \(\Omega\subset\mathbb C^n\), \(\Omega'\subset\mathbb C^k\), \(k\geq n\). Given an algebra \(\mathcal B(U)\) of functions defined on a set \(U\subset\Omega\) (e.g., \(\mathcal P(K)\), \(\mathcal O(U)\), \(\mathcal A(U)\), \(\mathcal H^\infty(U)\)) the authors study properties
Richard M. Aron +3 more
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Embedding theorems for holomorphic functions of several complex variables

Journal of Applied Analysis, 2013
Summary: Many authors studied families \(\mathcal X_{\mathcal G}\) of complex valued functions, which are holomorphic in bounded complete \(n\)-circular domains \(\mathcal G \subset \mathbb C^n\) and fulfil some geometric conditions. The above functions were applied later to study families of locally biholomorphic mappings in \(\mathbb C^{n}\). In this
Renata Długosz
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Boundary properties of holomorphic functions of several complex variables

Journal of Soviet Mathematics, 1976
Henkin, G. M., Cirka, E. M.
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16. peace & justice
pseudoconvex domains
minkowski function

numerical approximation
convergence
branched continued fraction

analysis
bounded index
32a30