A Connection between the Riemann Hypothesis and Uniqueness of the Riemann zeta function
Pei-Chu Hu, Bao Qin Li

TL;DR
This paper explores the relationship between the Riemann hypothesis and the uniqueness properties of the Riemann zeta function and related L-functions, aiming to shed light on one of mathematics' most famous conjectures.
Contribution
It establishes a novel connection between the Riemann hypothesis and the uniqueness of the zeta function and L-functions, providing new insights into their properties.
Findings
Link established between Riemann hypothesis and zeta function uniqueness
Analogue for L-functions proposed and analyzed
Potential implications for understanding the Riemann hypothesis
Abstract
In this paper, we give a connection between the Riemann hypothesis and uniqueness of the Riemann zeta function and an analogue for L-functions.
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Taxonomy
TopicsAnalytic Number Theory Research · Advanced Mathematical Identities · Meromorphic and Entire Functions
