关于全函数的广义(α,β)相对阶和广义(α,β)相对型的若干不等式

T. Biswas, C. Biswas
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引用次数: 0

摘要

本文拟在广义(γ,β)相对阶,广义(γ,β)相对型,广义(γ,β)相对型,广义(γ,β)相对型,广义(γ,β)相对弱型,广义(γ,β)相对弱型,f相对于另一个完整函数h和广义(γ,α)相对阶时,找出关于整个函数f相对于整个函数g的广义(α,β)相对弱型的一些不等式。给出了g关于h的广义(γ,α)相对型和广义(γ,α)相对弱型,其中α, β和γ是定义在(−∞,+∞)上的连续非负慢增函数。数学学科分类(2020):30D20、30D30、30D35。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On some inequalities concerning generalized (α,β) relative order and generalized (α,β) relative type of entire function with respect to an entire function
In this paper, we intend to find out some inequalities relating to generalized (α ,β) relative order, generalized (α ,β) relative type and generalized (α ,β) relative weak type of an entire function f with respect to an entire function g when generalized (γ ,β) relative order, generalized (γ ,β) relative type and generalized (γ ,β) relative weak type of f with respect to another entire function h and generalized (γ ,α) relative order, generalized (γ ,α) relative type and generalized (γ ,α) relative weak type of g with respect to h are given, where α , β and γ are continuous non-negative slowly increasing functions defined on (−∞,+∞) . Mathematics subject classification (2020): 30D20, 30D30, 30D35.
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