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Generalized Gol`dberg order (α,β) and generalized Gol`dberg type (α,β) of entire functions of several complex variables

The Generalized Relative Gol‘dberg Order and Type: Some Remarks on Functions of Complex Variables, 2021
T. Biswas, C. Biswas
semanticscholar   +1 more source

Generalized growth and best approximation of entire functions in L p -norm in several complex variables

ANNALI DELL'UNIVERSITA' DI FERRARA, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Generalized relative Gol`dberg order (α,β) and generalized relative Gol`dberg type (α,β) based growth measure of entire functions of several complex variables

The Generalized Relative Gol‘dberg Order and Type: Some Remarks on Functions of Complex Variables, 2021
T. Biswas, C. Biswas
semanticscholar   +1 more source

Generalized relative Gol`dberg type (α,β) and generalized relative Gol`dberg weak type (α,β) of entire functions of several complex variables

The Generalized Relative Gol‘dberg Order and Type: Some Remarks on Functions of Complex Variables, 2021
T. Biswas, C. Biswas
semanticscholar   +1 more source

A relationship between the maximum modulus and Taylor coefficients of entire functions of several complex variables

Mathematical Notes, 1997
The author considers the scale of growth of entire functions of several complex variables which was introcuded by Oskolkov for the case of the space \(\mathbb{C}^1\) and obtains the series results of the connection between the maximum modulus of an entire function and the behavior of its Taylor coefficients.
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On the means of an entire function of several complex variables represented by multiple Dirichlet series

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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