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The Generalized Relative Gol‘dberg Order and Type: Some Remarks on Functions of Complex Variables, 2021
T. Biswas, C. Biswas
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T. Biswas, C. Biswas
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ANNALI DELL'UNIVERSITA' DI FERRARA, 2011
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Generalized Relative Gol‘dberg Order and Type: Some Remarks on Functions of Complex Variables, 2021
T. Biswas, C. Biswas
semanticscholar +1 more source
T. Biswas, C. Biswas
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The Generalized Relative Gol‘dberg Order and Type: Some Remarks on Functions of Complex Variables, 2021
T. Biswas, C. Biswas
semanticscholar +1 more source
T. Biswas, C. Biswas
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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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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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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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Proximate order and approximation of entire functions in several complex variables
The Journal of AnalysisDevendra Kumar
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