几个复变量的复合$p$adic整函数的相对$(p,q)$-阶和相对$(p,q)$-型的增长性质

IF 0.7 Q2 MATHEMATICS
Gyan Prakash Rathore, Anupma Rastogi
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引用次数: 0

摘要

在Biswas[19]最近的工作之后,关于复合$p$adic整函数的相对$(p,q)$-阶和相对$(p,q)$-型的思想,本文在几个复变量$g\in\mathcal{A}(\mathbb{K})$的相对$(p,q)$阶、相对$(p,q)$-低阶、相对$[(p,q)$-型的基础上,几个复变量的整个函数的相对$(p,q)$类型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On the growth properties of relative $(p, q)$-th order and relative $(p, q)$-th type of composite $p$-adic entire functions of several complex variables
After the recent works of Biswas [19], on the idea of relative $(p, q)$-th order and relative $(p, q)$-th type of composite $p$-adic entire functions, in this paper we establish some results of growth properties of an $p$-adic entire functions of several complex variables with respect to another $p$-adic entire function of several complex variables $g\in \mathcal{A}(\mathbb{K})$ on the basis of their relative $(p, q)$-th order, relative $(p, q)$-th lower order, relative $(p,q)$-th type, relative $(p,q)$-th type of an entire functions of several complex variables.
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