Uniqueness of entire functions concerning their linear differential polynomials in shift
Jeet Sarkar, Debabrata Pramanik

TL;DR
This paper studies the uniqueness of entire functions based on their linear differential polynomials in shift, providing new generalized results that extend previous findings.
Contribution
It introduces three new theorems that significantly generalize earlier results on the uniqueness of entire functions related to their differential polynomials in shift.
Findings
Three new theorems on uniqueness
Generalization of previous results
Improved conditions for entire functions
Abstract
In the paper, we investigate the uniqueness problem of entire functions concerning their linear differential polynomial in shift and obtain three results which improve and generalize the recent result due to Qi (Ann. Polon. Math., 102 (2011), 129-142.) in a large extend.
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Taxonomy
TopicsMeromorphic and Entire Functions · Holomorphic and Operator Theory · Analytic and geometric function theory
