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主持过国家自然科学基金青年基金和面上项目,以及上海市自然科学基金面上项目。
论文发表:
[31] Zhonghua Li and Zhenlu Wang, Weighted sum formula of multiple $L$-values and its applications, Rocky Mountain J. Math.,accepted.
[30] Zhonghua Li and Zhenlu Wang, Relations of multiple $t$-values of general level, Int. J. Number Theory 20 (5) (2024), 1399-1427.
[29] Zhonghua Li and Lu Yan, Generating functions of multiple $t$-star values, Quaest. Math. 47 (5) (2024), 1095-1117.
[28] Zhonghua Li and Zhenlu Wang, A note on the sum of finite multiple harmonic $q$-series on $r$-$(r + 1)$ indices, Quaest. Math. 46 (11) (2023), 2421-2436.
[27] Zhonghua Li and Shuku Wang, Rota-Baxter systems and skew trusses, J. Algebra 623 (2023), 447-480.
[26] Zhonghua Li and Lu Yan, The reciprocals of tails of the alternating Riemann zeta function, Integers 23 (2023), $\sharp$A 19.
[25] Zhonghua Li and Yutong Song, Ohno-Zagier type relation for multiple $t$-values, Bull. Aust. Math. Soc. 107 (2) (2023), 215-226.
[24] Zhonghua Li, Algebraic relations of interpolated multiple zeta values, J. Number Theory 240 (2022), 439-470.
[23] Zhonghua Li and Chen Qin, Some relations deduced from regularized double shuffle relations of multiple zeta values, Int. J. Number Theory 17 (1) (2021), 91-146.
[22] Zhonghua Li and Ce Xu, On $q$-analogues of quadratic Euler sums, Period Math. Hung. 81 (2020), 1-19.
[21] Zhonghua Li and Ce Xu, Weighted sum formulas of multiple $t$-values with even arguments, Forum Math.32 (4) (2020), 965-976.
[20] Zhonghua Li and Ende Pan, Topological properties of $q$-analogues of multiple zeta values, Int. J. Number Theory 16 (5) (2020), 963-980.
[19] Zhonghua Li and Ende Pan, Sum of interpolated finite multiple harmonic $q$-series, J. Number Theory 201 (2019), 148-175.
[18] Zhonghua Li and Noriko Wakabayashi, Sum of interpolated multiple $q$-zeta values, J. Number Theory 200 (2019), 205-259.
[17] Zhonghua Li and Chen Qin, Weighted sum formulas of multiple zeta values with even arguments, Math. Z. 291 (3) (2019), 1337-1356.
[16] Zhonghua Li, Derivation relations and duality for the sum of multiple zeta values, Funct. Approx. Comment. Math. 58 (2) (2018), 215-220.
[15] Zhonghua Li and Chen Qin, Stuffle product formulas of multiple zeta values, Taiwanese J. Math. 22 (3) (2018), 529-543.
[14] Zhonghua Li, Relations of multiple zeta values: from the viewpoint of some special functions, RIMS K\^{o}ky\^{u}roku Bessatsu B68 (2017), 123-133.
[13] Zhonghua Li and Chen Qin, Some relations of interpolated multiple zeta values, Internat. J. Math. 28 (5) (2017), 1750033, 25 pp.
[12] Zhonghua Li and Chen Qin, Shuffle product formulas of multiple zeta values, J. Number Theory 171 (2017), 79-111.
[11] Zhonghua Li, On functional relations for the alternating analogues of Tornheim's double zeta function, Chin. Ann. Math. 36(B)(6) (2015), 907-918.
[10] Zhonghua Li, Another proof of Zagier's evaluation formula of the multiple zeta values $\zeta(2,\ldots,2,3,2,\ldots,2)$, Math. Res. Lett. 20 (5) (2013), 947-950.
[9] Zhonghua Li, Some identities in the harmonic algebra concerned with multiple zeta values, Int. J. Number Theory 9 (3) (2013), 783-798.
[8] Zhonghua Li, Regularized double shuffle and Ohno-Zagier relations of multiple zeta values, J. Number Theory 133 (2) (2013), 596-610.
[7] Zhonghua Li, On a conjecture of Kaneko and Ohno, Pacific J. Math. 257 (2) (2012), 419-430.
[6] Zhonghua Li, Higher order shuffle regularization for multiple zeta
values, Proc. Amer. Math. Soc. 138 (7) (2010), 2321-2333.
[5] Zhonghua Li, Gamma series associated to elements satisfying regularized
double shuffle relations, J. Number Theory 130 (2) (2010), 213-231.
[4] Zhonghua Li, Sum of multiple $q$-zeta values, Proc. Amer. Math. Soc. 138 (2) (2010),
505-516.
[3] Zhonghua Li, Sum of multiple zeta values of fixed weight,
depth and $i$-height, Math. Z. 258 (1) (2008), 133-142.
[2] Chenghao Chu, Zhonghua Li and Guangtian Song, Relative $K_2$ of rings with
$SR_2^{\ast}(R,I)$ condition, Adv. Math. (China) 35 (2006), 93-101.
[1] Zhonghua Li, Guangtian Song and Chenghao Chu, On PMM rings, J. Univ. Sci. Technol. China 35 (2005),
32-41.
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