张伟平简介_研究领域_学术成果_中国科学技术大学管理学院讲师-教师点评

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张伟平

教师照片
教师名称	张伟平
工作单位1（学校）	中国科学技术大学
工作单位2（院系）	管理学院
张伟平主要研究领域	线性模型和生物统计
职称	讲师
职务
张伟平简介
张伟平代表性学术成果	? Weiping Zhang, Laisheng Wei, Yu Chen (2009), The Superiorities of Bayes Linear Unbiased Estimator in Multivariate Linear Models, Acta Mathematica Applicatae Sinica, to appear. ? Chenlei Leng,Weiping Zhang, Jianxin Pan (2009), Semiparametric Mean-Covariance Regression Analysis for Longitudinal Data, Journal of the American Statistical Association, to appear. ? Weiping Zhang, Nien-fan Zhang, Hung-kung Liu (2009), A generalized method for the multiple artifacts problem in interlaboratory comparisons with linear trends, Metrologia, 46:345-350. ? Z. Q. J. Lu, N. D. Lowhorn, W. Wong-Ng, W. Zhang, et. al. (2009) Statistical Analysis of a Round-Robin Measurement Survey of Two Candidate Materials for a Seebeck Coefficient Standard Reference Material, J. Res. Natl. Inst. Stand. Technol. 114, 37-55. ? Zhang Weiping, Wei Laisheng (2008), The superiority of empirical Bayes estimation of parameters in partitioned normal linear model, Acta. Math. Scientia, 28B(4):955-962. ? 霍涉云, 张伟平, 韦来生 (2007), 一类线性模型参数的Bayes估计及其优良性, 中国科技大学学报, 37(7): 773-776 ? 张伟平, 韦来生 (2007), 错误先验假定下Bayes线性无偏估计的稳健性, 应用概率统计, 23(1): 59-67. ? Laisheng Wei, Weiping Zhang (2007), The Superiorities of Bayes Linear Minimum Risk Estimation in Linear Model, Communication in statistics—theory and methods, 36(5): 917-926. ? Yu Chen, Weiping Zhang (2007), Large deviations for random sums of negatively dependent random variables with consistently varying tails. Statist.Prob.Lett.77, 530-538. ? 张伟平, 韦来生 (2005), 单向分类随机效应模型中方差分量的渐近最优经验Bayes估计, 系统科学与数学, 25(1): 106-117. ? Wei Laisheng, Zhang Weiping (2005), Empirical Bayes test problems of variance components in random effect model, Acta. Math. Scientia, 25B(2):274-282.. ? Zhang Weiping, Wei Laisheng, Yang Yaning (2005), The superiority of empirical Bayes estimator of parameters in linear model, Statist. Prob. Lett. 72:43-50. ? Zhang Weiping, Wei Laisheng (2005), On Bayes linear unbiased estimation of estimable functions for the singular linear model, Sci. in China, A. 48(7): 898-903.
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