Thomas Jones Enright

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Thomas Jones Enright
File:Tom at home in San Diego.jpg
Born August 15, 1947
Concord, New Hampshire, United States
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San Diego, California, United States
Fields Mathematics
Institutions UCSD
Alma mater Harvard University B.S. & University of Washington Ph.D.
Doctoral advisor Ramesh A. Gangolli
Notable awards Alfred P. Sloan Research Fellowship

Thomas Jones Enright (15 August 1947 – 27 January 2019) was an American mathematician known for his work in the algebraic theory of representations of real reductive Lie groups.

Biography

Enright received a B.S. from Harvard University in 1969 and a Ph.D. in 1973 from the University of Washington under the direction of Ramesh A. Gangolli. From 1973 to 1975 he was the Hedrick Assistant Professor in UCLA working with Veeravalli S. Varadarajan, and spent the 1976-1977 year after in the Institute for Advanced Study at Princeton, N. J. before starting at University of California at San Diego in 1977. He was chair of the mathematics department of UCSD from 1986 to 1990.[1] In 2010 he retired due symptoms of Parkinson's disease.

Contributions

In the mid-1970s, Enright introduced new methods that led him to an algebraic way of looking at discrete series (which were fundamental representations constructed by Harish-Chandra in the early 1960s), and to an algebraic proof of the Blattner multiplicity formula.

He was known for Enright–Varadarajan modules,[2][3] Enright resolutions, and the Enright completion functor,[4][5][6][7] which has had a lasting influence in algebra.

Recognition

Bibliography

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  • Enright, Thomas; Howe, Roger; Wallach, Nolan (1983-01-01). Trombi, P. C., ed. A Classification of Unitary Highest Weight Modules. Progress in Mathematics. Birkhäuser Boston. pp. 97–143. doi:10.1007/978-1-4684-6730-7_7. ISBN 9780817631352.
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  • Enright, Thomas J.; Hunziker, Markus; Pruett, W. Andrew (2014-01-01). Howe, Roger; Hunziker, Markus; Willenbring, Jeb F., eds. Diagrams of Hermitian type, highest weight modules, and syzygies of determinantal varieties. Progress in Mathematics. Springer New York. pp. 121–184. doi:10.1007/978-1-4939-1590-3_6. ISBN 9781493915897.
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References

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External links