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 2022Show all

5 papers · 1 filter

math.NT2022

Generating functions of multiple $t$ -star values

Zhonghua Li, Lu Yan

In this paper, we study the generating functions of multiple $t$ -star values with an arbitrary number of blocks of twos, which are based on the results of the corresponding generat…

math.NT2022

Relations of multiple $t$ -values of general level

Zhonghua Li, Zhenlu Wang

We study the relations of multiple $t$ -values of general level. The generating function of sums of multiple $t$ -(star) values of level $N$ with fixed weight, depth and height is re…

math.GR2022

Rota-Baxter systems and skew trusses

Zhonghua LI, Shukun Wang

As a generalization of skew braces, the notion of skew trusses was introduced by T. Brzezinski. It was shown that every Rota-Baxter group has the structure of skew braces by V. G.…

math.NT2022

Ohno-Zagier type relation for multiple $t$ -values

Zhonghua Li, Yutong Song

We study the Ohno-Zagier type relation for multiple $t$ -values and multiple $t$ -star values. We represent the generating function of sums of multiple $t$ -(star) values with fixed w…

math.NT2022

Integrality and some evaluations of odd multiple harmonic sums

Zhonghua Li, Zhenlu Wang

In 2015, S. Hong and C. Wang proved that none of the elementary symmetric functions of $1, 1/3, \dots, 1/ (2 n - 1)$ is an integer when $n \geq 2$ . In 2017, Kh. Pilehrood, T. Pilehrood an…

Generating functions of multiple t-star values

Relations of multiple t-values of general level

Rota-Baxter systems and skew trusses

Ohno-Zagier type relation for multiple t-values

Integrality and some evaluations of odd multiple harmonic sums

Generating functions of multiple $t$ -star values

Relations of multiple $t$ -values of general level

Ohno-Zagier type relation for multiple $t$ -values