Peter Trapa
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Peter Engel Trapa is an American mathematician and the dean of the College of Science at the University of Utah.[1] His research focus is on the representation theory of reductive Lie groups.[2] Trapa received his bachelor of arts in mathematics and integrated science from Northwestern University and his Ph.D. in mathematics from the Massachusetts Institute of Technology.[3] While at MIT, Trapa studied representation theory with David Vogan.[4] He completed postdoctoral work at the Institute for Advanced Study in Princeton, NJ, and Harvard University.
Peter Trapa | |
|---|---|
| Born | 01-22-71 |
| Awards | Fellow of the AMS |
| Scientific career | |
| Fields | Mathematics Lie Groups |
Career and Research
Trapa currently serves as the dean of the College of Science at the University of Utah.[1] He previously served as the chair of the Department of Mathematics and the chair of the Department of Physics & Astronomy.[1]
Trapa works on unitary representations of Lie groups, and is a member of the Atlas of Lie Groups project.[5] With Jeffrey Adams, Marc van Leuuwen, and David Vogan, he devised an algorithm to compute the unitary dual of a real reductive group. He was named a Fellow of the American Mathematical Society in 2019.[6]
References
- ^ a b c "Peter Trapa selected as new dean of the College of Science | UNews". unews.utah.edu. Retrieved 2021-05-11.
- ^ www.liegroups.org http://www.liegroups.org/. Retrieved 2021-05-11.
{{cite web}}: Missing or empty|title=(help) - ^ "Peter E. Trapa - Bio". www.math.utah.edu. Retrieved 2021-05-11.
- ^ "Web page for David Vogan". www-math.mit.edu. Retrieved 2021-05-11.
- ^ www.liegroups.org http://www.liegroups.org/papers/workshops/. Retrieved 2021-05-11.
{{cite web}}: Missing or empty|title=(help) - ^ "Fellows of the American Mathematical Society". American Mathematical Society. Retrieved 2021-05-11.
| This article, Peter Trapa, has recently been created via the Articles for creation process. Please check to see if the reviewer has accidentally left this template after accepting the draft and take appropriate action as necessary.
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