Zhonghua Li

activity

20102023

most citedOn harmonic sums and alternating Euler sums

5 citations · 18 across the 26 of their papers we have counts for

collaborators

Showing 2017Show all

3 papers · 1 filter

math.NT2017

Sum of interpolated multiple $q$ -zeta values

Zhonghua Li, Noriko Wakabayashi

Interpolated multiple $q$ -zeta values are deformation of multiple $q$ -zeta values with one parameter, $t$ , and restore classical multiple zeta values as $t = 0$ and $q \to 1$ . In t…

math.NT2017

Derivation relations and duality for the sum of multiple zeta values

Zhonghua Li

We show that the duality relation for the sum of multiple zeta values with fixed weight, depth and $k_{1}$ is deduced from the derivation relations, which was first conjectured by N.…

math.NT2017

On q-analogues of quadratic Euler sums

Zhonghua Li, Ce Xu

In this paper we define the generalized q-analogues of Euler sums and present a new family of identities for q-analogues of Euler sums by using the method of Jackson q-integral rep…

Sum of interpolated multiple q-zeta values

Derivation relations and duality for the sum of multiple zeta values

On q-analogues of quadratic Euler sums

Sum of interpolated multiple $q$ -zeta values