Research Output per year

## Fingerprint Fingerprint is based on mining the text of the experts' scientific documents to create an index of weighted terms, which defines the key subjects of each individual researcher.

Kurtosis
Mathematics

Influence Function
Mathematics

Elliptically Symmetric Distributions
Mathematics

Halfspace Depth
Mathematics

Multivariate Median
Mathematics

Rank Regression
Mathematics

Multivariate Distribution
Mathematics

Trimmed Mean
Mathematics

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## Research Output 2005 2019

- 27 Citations
- 3 h-Index
- 8 Article

## Asymptotics of generalized depth-based spread processes and applications

Wang, J., Jan 1 2019, In : Journal of Multivariate Analysis. 169, p. 363-380 18 p.Research output: Contribution to journal › Article

Kurtosis

Multivariate Normality

Multivariate Data

Uniform convergence

Asymptotic distribution

1
Citations
(Scopus)

## A note on weak convergence of general halfspace depth trimmed means

Wang, J., Nov 1 2018, In : Statistics and Probability Letters. 142, p. 50-56 7 p.Research output: Contribution to journal › Article

Halfspace Depth

Trimmed Mean

Weak Convergence

Elliptically Symmetric Distributions

One Dimension

## Effect of kurtosis on efficiency of some multivariate medians

Wang, J. & Zhou, W., Jul 3 2015, In : Journal of Nonparametric Statistics. 27, 3, p. 331-348 18 p.Research output: Contribution to journal › Article

Multivariate Median

Kurtosis

B-series

Non-normal Distribution

Symmetric Distributions

3
Citations
(Scopus)

## A generalized multivariate kurtosis ordering and its applications

Wang, J. & Zhou, W., May 2012, In : Journal of Multivariate Analysis. 107, p. 169-180 12 p.Research output: Contribution to journal › Article

Kurtosis

Elliptically Symmetric Distributions

Affine Invariant

Equivalence

## On the weighted multivariate Wilcoxon rank regression estimate

Zhou, W. & Wang, J., Jun 2011, In : Statistics and Probability Letters. 81, 6, p. 704-713 10 p.Research output: Contribution to journal › Article

Rank Regression

Regression Estimate

Influence Function

Asymptotic Normality

Leverage Points