Growth Analysis of Entire Functions Based on Vector Valued Dirichlet Series

Abstract

Biswas [11] introduced the idea of $(p, q)$-th relative ritt order and $(p, q)$-th relative ritt type. In this paper, we establish some results of the growth analysis of entire function represented by vector valued Dirichlat series $f(s)= \sum\limits_{n=1}^{\infty}a_n e^{s\lambda_n}$ on the basis of $(p, q)$-th relative ritt $L$-order and $(p, q)$-th relative ritt $L$-lower order of an entire function represented by vector valued Dirichlat series.