A generalization of the duality for finite multiple harmonic q-series

TL;DR

This paper generalizes Bradley's duality result for partial sums of multiple q-zeta values, expanding the theoretical understanding of finite multiple harmonic q-series.

Contribution

It introduces a broader duality framework for finite multiple harmonic q-series, extending previous results by Bradley.

Findings

Generalized duality for finite multiple harmonic q-series

Extended the theoretical foundation of q-series dualities

Provides new insights into multiple q-zeta value relations

Abstract

Recently, Bradley studied partial sums of multiple q-zeta values and proved a duality result. In this paper, we present a generalization of his result.