Wei-Liang Sun

activity

20112022

most citedMoment ratio inequality of bivariate Gaussian distribution and three-dimensional Gaussian product inequality

3 citations · 8 across the 4 of their papers we have counts for

collaborators

4 papers

math.PR2022★ 1 cited

An Opposite Gaussian Product Inequality

Oliver Russell, Wei Sun

The long-standing Gaussian product inequality (GPI) conjecture states that $E [\prod_{j = 1}^{n} ∣ X_{j} ∣^{α_{j}}] \geq \prod_{j = 1}^{n} E [∣ X_{j} ∣^{α_{j}}]$ for any centered Gaussian random vector…

math.RA2020★ 2 cited

The Multiplicative Jordan Decomposition in the Integral Group Ring $Z [Q_{8} \times C_{p}]$

Wentang Kuo, Wei-Liang Sun

Let $p$ be a prime such that the multiplicative order $m$ of $2$ modulo $p$ is even. We prove that the integral group ring $Z [Q_{8} \times C_{p}]$ has the multiplicative Jorda…

math.OA2019

C*-algebras of a Cantor system with finitely many minimal subsets: structures, K-theories, and the index map

Sergey Bezuglyi, Zhuang Niu, Wei Sun

We study homeomorphisms of a Cantor set with $k$ ( $k < + \infty$ ) minimal invariant closed (but not open) subsets; we also study crossed product C*-algebras associated to these Cant…

math.OA2011★ 2 cited

Crossed Product $C^{*}$ -algebras of Minimal Dynamical Systems on the Product of the Cantor Set and the Torus

Wei Sun

This paper studies the relationship between minimal dynamical systems on the product of the Cantor set ( $X$ ) and torus ($\T^2$) and their corresponding crossed product $C^{*}$ -algebr…

An Opposite Gaussian Product Inequality

The Multiplicative Jordan Decomposition in the Integral Group Ring Z[Q8​×Cp​]

C*-algebras of a Cantor system with finitely many minimal subsets: structures, K-theories, and the index map

Crossed Product C∗-algebras of Minimal Dynamical Systems on the Product of the Cantor Set and the Torus

The Multiplicative Jordan Decomposition in the Integral Group Ring $Z [Q_{8} \times C_{p}]$

Crossed Product $C^{*}$ -algebras of Minimal Dynamical Systems on the Product of the Cantor Set and the Torus