Jia Li

collaborators

5 papers

math.NT2026

Regularized Multitangent Functions and Reduction Theorem

Jia Li

We develop a direct analytic theory of stuffle-regularized multitangent functions and prove their reduction to finite linear combinations of monotangent functions, without using mo…

math.NT2026

A partial result towards the Chowla--Milnor conjecture

Li Lai, Jia Li

The Chowla--Milnor conjecture predicts the linear independence of certain Hurwitz zeta values. In this paper, we prove that for any fixed integer $k ⩾ 2$ , the dimension of…

math.NT2026

Residue Theorem, Regularization and Parity Theorem

Jia Li, Ce Xu

In this paper, we employ contour integration and residue calculus to derive explicit parity formulas for (cyclotomic) multiple zeta values (MZVs). A key innovation lies in applying…

math.HO2025

A new elementary proof of the formula $n = 1 \sum \infty \frac{1}{n ^{2}} = \frac{I ¨ ^{2}}{6}$

Jia Li

In this article, we provide a new elementary proof of the Basel problem.

math.DG2025

Stable anisotropic minimal hypersurfaces in $R^{5}$ and $R^{6}$

Jia Li, Chao Xia

In this paper, we prove that a complete, two-sided, stable anisotropic minimal immersed hypersurface in $R^{5}$ or $R^{6}$ is flat, provided the anisotropic area…

Regularized Multitangent Functions and Reduction Theorem

A partial result towards the Chowla--Milnor conjecture

Residue Theorem, Regularization and Parity Theorem

A new elementary proof of the formula n=1∑∞​n21​=6I¨2​

Stable anisotropic minimal hypersurfaces in R5 and R6

A new elementary proof of the formula $n = 1 \sum \infty \frac{1}{n ^{2}} = \frac{I ¨ ^{2}}{6}$

Stable anisotropic minimal hypersurfaces in $R^{5}$ and $R^{6}$