activity
20072025
most citedOn Mordell-Tornheim sums and multiple zeta values

23 citations · 49 across the 7 of their papers we have counts for

collaborators

7 papers

math.FA2025

On the th order -affine capacity

Xia Zhou, Deping Ye

Let denote the space of real matrices, and be the set of convex bodies in containing the origin. We…

math.MG2025

The th order Orlicz projection bodies

Xia Zhou, Deping Ye, Zengle Zhang

Let be the space of real matrices. Define as the set of convex compact subsets in with nonempty inter…

math.NT2012

Depth reduction of a class of Witten zeta functions

David M. Bradley, Tianxin Cai, Xia Zhou

We show that if a,b,c,d,f are positive integers such that a+b+c+d+f is even, then the Witten zeta value zeta_{sl(4)}(a,b,c,d,0,f) is expressible in terms of Witten zeta functions w…

math.NT2012★ 23 cited

On Mordell-Tornheim sums and multiple zeta values

David M. Bradley, Xia Zhou

We prove that any Mordell-Tornheim sum with positive integer arguments can be expressed as a rational linear combination of multiple zeta values of the same weight and depth. By a…

math.NT2009★ 5 cited

Witten multiple zeta values attached to sl(4)

Jianqiang Zhao, Xia Zhou

In this paper we shall prove that every Witten multiple zeta value of weight w>3 attached to sl(4) at nonnegative integer arguments is a finite rational linear combinations of MZVs…

math.NT2009★ 1 cited

Reducibility of Signed Cyclic Sums of Mordell-Tornheim Zeta and L-Values

Jianqiang Zhao, Xia Zhou

In this paper, we shall show that certain signed cyclic sums of Mordell-Tornheim L-values are rational linear combinations of products of multiple L-values of lower depths (i.e., r…