检测到您当前使用浏览器版本过于老旧，会导致无法正常浏览网站；请您使用电脑里的其他浏览器如：360、QQ、搜狗浏览器的极速模式浏览，或者使用谷歌、火狐等浏览器。
下载Firefox
Title：Associate Professor
Research Interests：Data science
Contact Information：hyang@ruc.edu.cn
publication:
First Author：
1. Yang, H., Ku, L., Lv, X. and Hu, F. (2019), Two-Way Partial AUC and Its Properties, Statistical Methods in Medical Research, 28, 184-195.
2. Yang, H. and Zhao, Y. (2018), Smoothed jackknife empirical likelihood for the one-sample difference of quantiles, Computational Statistics and Data Analysis, 120, 58-69.
3. Yang, H. and Zhao, Y. (2017),Smoothed jackknife empirical likelihood for the difference of two quantiles, Annals of the Institute of Statistical Mathematics, 69, 1059–1073.
4. Yang, H., Ku, L. and Zhao, Y. (2017), A nonparametric approach for partial areas under ROC curves and ordinal dominance curves, Statistica Sinica, 27, 357-371.
5. Yang, H., Liu, S. and Zhao, Y. (2016), Jackknife empirical likelihood for linear transformation models, Annals of the Institute of Statistical Mathematics, 68, 1095–1109.
6. Yang, H. and Zhao, Y. (2015). Smoothed jackknife empirical likelihood inference for ROC curves with missing data. Journal of Multivariate Analysis, 140, 123–138.
7. Yang, H., Yau, C. and Zhao, Y. (2014). Smoothed empirical likelihood inference for the difference of two quantiles with right censoring. Journal of Statistical Planning and Inference, 146, 95–101
8. Yang, H. and Zhao, Y. (2013). Jackknife empirical likelihood for the difference of ROC curve, Journal of Multivariate Analysis, 115, 270–284.
9. Yang, H. and Zhao, Y. (2012). Smoothed empirical likelihood for ROC curves with censored data. Journal of Multivariate Analysis, 109, 254-263.
10. Yang, H. and Zhao, Y. (2012). New empirical likelihood inference for transformation model. Journal of Statistical Planning and Inference, 142(7), 1659-1668.
Corresponding Author：
11. Yang, H. (2018), Jackknife empirical likelihood for the skewness and kurtosis，Statistics and Its Interface, 11, 709-719.（with Zhao, Y., Anna Moss and Yan Zhang）
12. Yang, H. (2015), Jackknife empirical likelihood inference for the mean absolute deviation, Computational Statistics & Data Analysis, 91-101. (with Zhao, Y. and Meng, X.)
other：
13.Evaluation of driving risk at different speeds, (2019). Insurance Mathematics and Economics, 88, 108-119.
