2 citations · 2 across the 7 of their papers we have counts for
7 papers
Some Symmetry and Duality Theorems on Multiple Zeta(-star) Values
Kwang-Wu Chen, Minking Eie, Yao Lin Ong
In this paper, we provide a symmetric formula and a duality formula relating multiple zeta values and zeta-star values. Leveraging Zagier's formula for computing $ζ^\star(\{2\}^p,3…
Weighted Sum Formulas from Shuffle Products of Multiple Zeta-star Values
Kwang-Wu Chen, Minking Eie
In this paper, we are going to perform the shuffle products of and with $m+…
On three general forms of multiple zeta(-star) values
Kwang-Wu Chen, Minking Eie
In this paper, we investigate three general forms of multiple zeta(-star) values. We use these values to give three new sum formulas for multiple zeta(-star) values with height $\l…
On the convolutions of sums of multiple zeta(-star) values of height one
Kwang-Wu Chen, Minking Eie
In this paper, we investigate the sums of mutliple zeta(-star) values of height one: , $Z_{\pm}^{\star}(n)=\sum_{a+b=n} (\pm 1)^bζ^…
Some special Euler sums and
Kwang-Wu Chen, Minking Eie
In this paper, we investigate the Euler sums $$ G_{n+2}(p,q)=\sum_{1\leq k_1<k_2<\cdots<k_{p+1}}\frac1{k_1k_2\cdots k_pk_{p+1}^{n+2}} \sum_{1\leq\ell_1\leq\ell_2\leq\cdots\leq\ell_…
Sum formulas of mltiple zeta values with arguments are multiple of a positive integer
Kwang-Wu Chen, Chan-Liang Chung, Minking Eie
For , let be the sum of all multiple zeta values of depth and weight with arguments are multiples of . More precisely, $E(mn,k)=\sum_{|\boldsym…
Duality theorems of multiple zeta values with parameters
Chan-Liang Chung, Minking Eie
In this paper, we introduce the method of adding additional factors and a parameter to multiple zeta values and prove some generalizations of the duality theorem and several relati…