Path Integrals and Voronin's Theorem on the Universality of the Riemann Zeta Function

TL;DR

This paper investigates a novel approach to path integrals in lattice quantum theory, aiming to deepen understanding of the Riemann zeta function's universality through Voronin's theorem.

Contribution

It introduces a new method for path integrals in lattice quantum theory related to the universality of the Riemann zeta function.

Findings

New path integral approach for lattice quantum theory

Insights into Voronin's theorem and zeta function universality

Potential implications for number theory and quantum physics

Abstract

We explore a new approach to the path integral for a latticized quantum theory. This talk is based on work with N. Khuri and H. Ren.