An interpolation of Bradley's sum formula
Anju Yokoi

TL;DR
This paper generalizes Bradley's sum formula for $q$-multiple zeta values to the broader context of the $q$-multiple zeta function, expanding the theoretical framework of these special functions.
Contribution
It introduces a new generalized sum formula for the $q$-multiple zeta function, extending existing relations for $q$-multiple zeta values.
Findings
Established a generalized sum formula for the $q$-multiple zeta function.
Extended the theoretical understanding of $q$-multiple zeta relations.
Abstract
The sum formula for -multiple zeta values is a well-known relation. In this paper, we present its generalization for the -multiple zeta function.
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Taxonomy
TopicsMathematics and Applications · Advanced Mathematical Identities · History and Theory of Mathematics
