A Conversation with Stephen Portnoy

IF 3.9 1区 数学 Q1 STATISTICS & PROBABILITY
Xu He, Xi-bin Shao
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引用次数: 0

Abstract

Steve Portnoy was born in Kankakee, Illinois in 1942. He did his undergraduate studies in mathematics at Massachusetts Institute of Technology, and then earned a master’s degree and a Ph.D. degree from the statistics department at Stanford University in 1966 and 1969, respectively. Steve Portnoy has had a distinguished career and is widely recognized as a preeminent mathematical statistician. He has made pioneering and influential contributions in several areas in statistics, including asymptotic theory, robust statistics, quantile regression, and statistics in biology. He has published more than 100 research articles. He is a former co-editor of Journal of the American Statistical Association, Theory and Methods, an elected fellow of American Statistical Association (ASA), Institute of Mathematical Statistics (IMS) and American Association for the Advancement of Science (AAAS). Steve’s professional positions have included being on the faculty of the Department of Statistics at Harvard University and the University of Illinois at Urbana-Champaign for more than 30 years. He was a founding member of the Department of Statistics at the University of Illinois in 1985 and served as the division chair (1983-1985) for Statistics Program in the Mathematics department before the Statistics department was established.
对话斯蒂芬波特诺伊
1942年,史蒂夫·波特诺伊出生在伊利诺伊州的坎卡基。他在麻省理工学院(Massachusetts Institute of Technology)攻读数学本科,然后分别于1966年和1969年在斯坦福大学(Stanford University)统计学系获得硕士学位和博士学位。史蒂夫波特诺伊有着杰出的职业生涯,被广泛认为是一位杰出的数理统计学家。他在统计学的几个领域做出了开创性和有影响力的贡献,包括渐近理论、稳健统计、分位数回归和生物学统计。他发表了100多篇研究论文。他曾任《美国统计学会会刊理论与方法》的联合编辑,并当选为美国统计学会(ASA)、美国数理统计学会(IMS)和美国科学促进会(AAAS)的会员。史蒂夫的专业职位包括在哈佛大学和伊利诺伊大学厄巴纳-香槟分校的统计学系任教超过30年。1985年,他是伊利诺伊大学统计学系的创始成员之一,在统计学系成立之前,他曾担任数学系统计项目的系主任(1983-1985)。
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来源期刊
Statistical Science
Statistical Science 数学-统计学与概率论
CiteScore
6.50
自引率
1.80%
发文量
40
审稿时长
>12 weeks
期刊介绍: The central purpose of Statistical Science is to convey the richness, breadth and unity of the field by presenting the full range of contemporary statistical thought at a moderate technical level, accessible to the wide community of practitioners, researchers and students of statistics and probability.
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