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20132024
most citedStrong limit of the extreme eigenvalues of a symmetrized auto-cross covariance matrix

4 citations · 5 across the 6 of their papers we have counts for

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math.ST2024

Revised BDS Test

Wenya Luo, Zhidong Bai, Jiang Hu +1

In this paper, we focus on the BDS test, which is a nonparametric test of independence. Specifically, the null hypothesis of it is that is i.i.d. (independent a…

math.ST2021

On singular values of data matrices with general independent columns

Tianxing Mei, Chen Wang, Jianfeng Yao

In this paper, we analyse singular values of a large data matrix where the column 's are indep…

math.ST2016

Alternative asymptotics for cointegration tests in large VARs

Alexei Onatski, Chen Wang

Johansen's (1988, 1991) likelihood ratio test for cointegration rank of a Gaussian VAR depends only on the squared sample canonical correlations between current changes and past le…

math.ST2014

On testing the equality of high dimensional mean vectors with unequal covariance matrices

Jiang Hu, Zhidong Bai, Chen Wang +1

In this article, we focus on the problem of testing the equality of several high dimensional mean vectors with unequal covariance matrices. This is one of the most important proble…

math.ST2014★ 1 cited

A Note on the Limiting Spectral Distribution of a Symmetrized Auto-Cross Covariance Matrix

Zhidong Bai, Chen Wang

In Jin et al. (2014), the limiting spectral distribution (LSD) of a symmetrized auto-cross covariance matrix is derived using matrix manipulation, with finite -th moment ass…

math.ST2013★ 4 cited

Strong limit of the extreme eigenvalues of a symmetrized auto-cross covariance matrix

Chen Wang, Baisuo Jin, Z. D. Bai +2

The auto-cross covariance matrix is defined as \[\mathbf{M}_n=\frac{1} {2T}\sum_{j=1}^T\bigl(\mathbf{e}_j\mathbf{e}_{j+τ}^*+\mathbf{e}_{j+ τ}\mathbf{e}_j^*\bigr),\] where $\mathbf{…