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Tanmay Biswas 충청수학회 2018 충청수학회지 Vol.31 No.1
In the paper we establish some new results depend-ing on the comparative growth properties of composite entire and meromorphic functions using relative p L * -order, relative p L * -lower order and differential monomials, differential polynomials generated by one of the factors.
Tanmay Biswas,Chinmay Biswas 강원경기수학회 2020 한국수학논문집 Vol.28 No.4
In this paper, we established sum and product theorems connected to $(p,q)$-$ \varphi $ relative Gol'dberg type and $(p,q)$-$\varphi $ relative Gol'dberg weak type of entire functions of several complex variables with respect to another one under somewhat different conditions.
Tanmay Biswas,Ritam Biswas 강원경기수학회 2020 한국수학논문집 Vol.28 No.3
In this paper we discussed some growth properties of entire functions of several complex variables on the basis of $(p,q)$-$\varphi $ relative Gol'dberg type and $(p,q)$-$\varphi $ relative Gol'dberg weal type where $p$ , $q$ are positive integers and $\varphi (R):[0,+\infty )\rightarrow (0,+\infty )$ is a non-decreasing unbounded function.
( Tanmay Biswas ) 호남수학회 2019 호남수학학술지 Vol.41 No.2
The main aim of this paper is to study some growth properties of composite entire functions on the basis of relative (p, q)-φ type and relative (p, q)-φ weak type where p and q are any two positive integers and φ (r) : [0,+∞) → (0,+∞) be a non-decreasing unbounded function.
SOME GENERALIZED GROWTH PROPERTIES OF COMPOSITE ENTIRE AND MEROMORPHIC FUNCTIONS
Biswas, Tanmay,Biswas, Chinmay The Kangwon-Kyungki Mathematical Society 2021 한국수학논문집 Vol.29 No.1
In this paper we wish to prove some results relating to the growth rates of composite entire and meromorphic functions with their corresponding left and right factors on the basis of their generalized order (, ) and generalized lower order (, ), where and are continuous non-negative functions defined on (-∞, +∞).
Biswas, Tanmay The Honam Mathematical Society 2019 호남수학학술지 Vol.41 No.2
The main aim of this paper is to study some growth properties of composite entire functions on the basis of relative $(p,q)-{\varphi}$ type and relative $(p,q)-{\varphi}$ weak type where p and q are any two positive integers and ${\varphi}(r):[0,+{\infty}){\rightarrow}(0,+{\infty})$ be a non-decreasing unbounded function.
RELATIVE ORDER AND RELATIVE TYPE BASED GROWTH PROPERTIES OF ITERATED P ADIC ENTIRE FUNCTIONS
Biswas, Tanmay The Kangwon-Kyungki Mathematical Society 2018 한국수학논문집 Vol.26 No.4
Let us suppose that ${\mathbb{K}}$ be a complete ultrametric algebraically closed field and $\mathcal{A}$ (${\mathbb{K}}$) be the ${\mathbb{K}}$-algebra of entire functions on K. The main aim of this paper is to study some newly developed results related to the growth rates of iterated p-adic entire functions on the basis of their relative orders, relative type and relative weak type.
Tanmay Biswas 강원경기수학회 2019 한국수학논문집 Vol.27 No.1
In this paper we wish to study some growth properties of entire functions represented by a vector valued Dirichlet series on the basis of $\left(p,q\right) $-th relative Ritt order, $\left( p,q\right) $-th relative Ritt type and $\left( p,q\right) $-th relative Ritt weak type where $p$\ and $q$ are integers such that\ $p\geq 0$\ and $q\geq 0$.
GROWTH ANALYSIS OF COMPOSITE ENTIRE FUNCTIONS FROM THE VIEW POINT OF RELATIVE (p, q)-TH ORDER
Biswas, Tanmay The Kangwon-Kyungki Mathematical Society 2018 한국수학논문집 Vol.26 No.3
In this paper we study some comparative growth properties of composite entire functions on the basis of relative (p, q)-th order and relative (p, q)-th lower order of entire function with respect to another entire function where p and q are any two positive integers.
Tanmay Biswas 호남수학회 2019 호남수학학술지 Vol.41 No.2
The main aim of this paper is to study some growth properties of composite entire functions on the basis of relative $\left(p,q\right) $-$\varphi $ type and relative $\left( p,q\right)$-$\varphi$ weak type where $p$ and $q$ are any two positive integers and $\varphi \left( r\right) $ $:$ $[0,+\infty )\rightarrow (0,+\infty )$ be a non-decreasing unbounded function.