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Herman Rubin | |
|---|---|
| Born | October 27, 1926 |
| Died | April 23, 2018 (aged 91) |
| Citizenship | American |
| Education | University of Chicago |
| Known for | Karlin-Rubin theorem Rao-Rubin theorems |
| Honors | Volume 45 of the IMS Lecture Notes were dedicated to him |
| Scientific career | |
| Fields | Statistics Mathematical sciences |
| Workplaces | Purdue University |
| Paul Halmos | |
Doctoral students | B. L. S. Prakasa Rao Herbert Solomon |
Herman Rubin (1926–2018) was an American statistician and mathematician, professor at Purdue University. He died in 2018 at the age of 91.
Born in 1926 in Chicago, Illinois, Rubin received a high school diploma in at the age of 16 in 1943, and earned his undergraduate and graduate degrees from the University of Chicago, completing his doctorate in mathematics at the age of 21 in 1948; his official advisor was Paul Halmos. He served in the U.S. Army during the Second World War. Prior to joining Purdue University in 1967, Rubin held faculty positions at several other prestigious institutions (Stanford University, the University of Oregon, and Michigan State University).
Rubin was considered a polymath with a unique ability to solve complex problems. He was a prolific researcher, publishing over 130 papers that have become standard texts in various fields. His key contributions include:
He was an inaugural Fellow of the American Mathematical Society and a Fellow of the Institute of Mathematical Statistics.
He was married to Jean E. Rubin (1926–2002), a professor of mathematics at Purdue University whose primary research focus was on the axiom of choice. His son Arthur Rubin (born 1956) is a mathematician and aerospace engineer.
A memorial lecture series, the Herman Rubin Memorial Lecture, was established at Purdue University in his honor.
Herman Rubin was born October 27, 1926 in Chicago, Illinois. He obtained his Ph.D. in Mathematics from the University of Chicago in 1948 at the age of 21. ~. He is well known for his broad ranging mathematical research interests and for fundamental contributions in Bayesian decision theory, in set theory, in estimations for simultaneous equations, in probability and in asymptotic statistics.
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