SKETCH OF THE THEORY OF GROWTH OF HOLOMORPHIC FUNCTIONS IN A MULTIDIMENSIONAL TORUSWe develop an approach to the theory of growth of the class H(Tn) of
holomorphic functions in a
On the Multidimensional Boundary Analogue of the Morera TheoremWe discuss
functions with the one-dimensional
holomorphic extension property along com-
plex lines
On the symbol calculus for multidimensional Hausdorff operatorsThe aim of this work is to derive a symbol calculus on L²(ℝⁿ) for
multidimensional Hausdorf
Functions with the One-dimensional Holomorphic Extension PropertyIn this paper we consider different families of complex lines, sufficient for
holomorphic extension
Functions with the One-dimensional Holomorphic Extension PropertyIn this paper we consider different families of complex lines, sufficient for
holomorphic extension
Univalent Differentials of Integer Order on Variable Torus. An analog
of Appell’s expansion formula for univalent
functions on a variable
torus is obtained. All basic
Multidimensional Boundary Analog of the Hartogs Theorem in Circular DomainsThis paper presents some results related to the
holomorphic extension of
functions, defined
MULTIDIMENSIONAL BOUNDARY ANALOG OF THE HARTOGS THEOREM IN CIRCULAR DOMAINS through finite number of points of D. We prove the existence of
holomorphic extension of such
functions Multidimensional boundary analog of the hartogs theorem in circular domains through finite number of points of D. We prove the existence of
holomorphic extension of such
functions