Results 121 to 130 of about 10,386,040 (275)
Some properties of a class of holomorphic functions associated with tangent function
In this study, we define new class of holomorphic functions associated with tangent function. Furthermore, we examine the differential subordination implementation results related to Janowski and tangent functions. Also, we investigate some extreme point
Khan Muhammad Ghaffar+5 more
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Multiply Universal Holomorphic Functions
The problem of the existence of so-called ``universal functions'' (compare W. Luh, Holomorphic monsters. [J. Approximation Theory 53, No. 2, 128-144 (1988; Zbl 0669.30020)] for the notations and the history of the topic) is generalized. The main result is the following: Let \({\mathcal O} \subset\mathbb{C}\), \({\mathcal O} \neq\mathbb{C}\), be an open
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Holomorphic functions with positive real part on polycylinders [PDF]
Adam Korányi, Lajos Pukánszky
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On limits of sequences of holomorphic functions
one ...
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Weighted holomorphic Besov spaces on the polydisk
This work is an introduction of weighted Besov spaces of holomorphic functions on the polydisk. Let Un be the unit polydisk in Cn and S be the space of functions of regular variation.
Anahit V. Harutyunyan, Wolfgang Lusky
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Bounded holomorphic functions on finite Reimann surfaces [PDF]
Edgar Lee Stout
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Holomorphic functions, of arbitrarily slow growth, without radial limits. [PDF]
G. R. MacLane
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A Normality Criterion for Sharing a Holomorphic Function
In this paper, we scrutinize a collection of meromorphic functions known as normal families, prove the theorem that normal families share a holomorphic function, and present several illustrative counterexamples.
Sheng Wang, Xiaojun Huang
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Holomorphic Convexity for General Function Algebras [PDF]
C. E. Rickart
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Almost periodic divisors, holomorphic functions, and holomorphic mappings
We prove that to each almost periodic (in the sense of distributions) divisor in a tube one can assign a first Chern class of a special line bundle over Bohr's compact set generated by the divisor such that the trivial cohomology class represents divisors of all almost periodic holomorphic functions on a tube.
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