An algebraic proof of the duality of multiple zeta-star values of height one

TL;DR

This paper presents an algebraic proof of the duality theorem for multiple zeta-star values of height one using shuffle algebra techniques.

Contribution

It provides a novel algebraic proof for the duality of multiple zeta-star values of height one, expanding the theoretical understanding.

Findings

Proves duality theorem algebraically

Utilizes shuffle algebra methods

Enhances theoretical framework for multiple zeta-star values

Abstract

Shuffle algebra has been employed to give a proof of the duality theorem for multiple zeta-star values of height one.