ON UNIQUENESS RESULTS OF MEROMORPHIC FUNCTIONS HAVING HYPERORDER LESS THAN ONE

DOI: 10.18173/2354-1059.2025-0017

Abstract

In this paper, we study the relationship between a meromorphic function with hyperorder less than 1 and its exact difference when they share 0 and with counting multiplicities and 1 while ignoring multiplicities, considering truncated multiplicities up to level one. As an application, under the condition of reduced deficiency, we obtain some uniqueness results for such functions. Our results complement existing findings on the uniqueness of meromorphic functions in this research area.