Abstract
We study a $q$-analogue of multiple zeta values that was proposed by Zudilin and is closely related to that of Schlesinger. We explore the double $q$-shuffle structure and provide an Euler decomposition formula. Furthermore we compare our results with the classical multiple zeta values and the $q$-models of Ohno-Okuda-Zudilin and Bradley.
Citation
Johannes Singer. "On $q$-analogues of multiple zeta values." Funct. Approx. Comment. Math. 53 (1) 135 - 165, September 2015. https://doi.org/10.7169/facm/2015.53.1.8
Information
