Number Theory Seminar
An approach to the Casselman-Jacquet functor
Alexander Yom Din,
Mathematics Department,
California Institute of Technology,
The Casselman-Jacuqet functor is the analogue in real group representation theory of the Jacquet functor from p-adic group representation theory. In this talk, I very slightly modify the Casselman-Jacquet functor so that it becomes right adjoint to the "Bernstein" functor. I use this to say something about the structure of the Casselman-Jacquet functor applied to a principal series representation.
For more information, please contact Mathematics Department by phone at 4335 or by email at [email protected].
Event Series
Number Theory Seminar Series
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