Results 211 to 220 of about 124,521 (238)
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Journal of Applied Analysis, 2017
AbstractIn the present paper, the coefficients characterizations of generalized ...
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AbstractIn the present paper, the coefficients characterizations of generalized ...
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Proximate order and approximation of entire functions in several complex variables
Journal of AnalysisDevendra Kumar
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Problem of Generators in a Single Ring of Entire Functions of Several Complex Variables
Russian Mathematics, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On the relative growth of entire functions of several complex variables
Journal of Mathematical Sciencesexaly +2 more sources
GROWTH PROPERTIES OF AN ENTIRE FUNCTION OF SEVERAL COMPLEX VARIABLES ON THE BASIS OF RELATIVE ORDER
jnanabha, 2023In this paper, we study some comparative growth properties of composite entire function of several complex variables, on the basis of relative order and relative lower order of an entire function with respect to an entire function. Here we are defining some definitions related to relative order and relative lower order in terms of central index.
Suraj Bhan, Anupma Rastogi
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Mathematical Notes, 2021
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Ivanova, O. A., Melikhov, S. N.
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Ivanova, O. A., Melikhov, S. N.
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Some inequalities in connection to relative orders of entire functions of several complex variables
2016Let f, g and h be all entire functions of several complex variables. In this paper we would like to establish some inequalities on the basis of relative order and relative lower order of f with respect to g when the relative orders and relative lower orders of both f and g with respect to h are given.
Datta, Sanjib +2 more
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Publicationes Mathematicae Debrecen, 1992
Let \(f(s_ 1,s_ 2)=\sum^ \infty_{m,n=1}a_{mn}\exp(\lambda_ ms_ 1+\mu_ ns_ 2)\), \(s_ j=\sigma_ j+it_ j\), \(j=1,2\) complex numbers, be a double Dirichlet series. Conditions for \(f\) to be an entire function are well known. Assuming this to be the case, one defines the maximum modulus function \(M_ f\) to be \[ M_ f(\sigma_ 1,\sigma_ 2)=\sup\{| f(s_ 1,
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Let \(f(s_ 1,s_ 2)=\sum^ \infty_{m,n=1}a_{mn}\exp(\lambda_ ms_ 1+\mu_ ns_ 2)\), \(s_ j=\sigma_ j+it_ j\), \(j=1,2\) complex numbers, be a double Dirichlet series. Conditions for \(f\) to be an entire function are well known. Assuming this to be the case, one defines the maximum modulus function \(M_ f\) to be \[ M_ f(\sigma_ 1,\sigma_ 2)=\sup\{| f(s_ 1,
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ANNALI DELL'UNIVERSITA' DI FERRARA, 2011
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Entire Functions of Several Complex Variables
1986Pierre Lelong, Lawrence Gruman
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