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TZID:Asia/Jerusalem
BEGIN:STANDARD
DTSTART:20181028T020000
TZOFFSETFROM:+0300
TZOFFSETTO:+0200
TZNAME:IST
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DTSTART:20190329T020000
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UID:calendar.63639.field_date.0@mathematics.huji.ac.il
DTSTAMP:20191022T110811Z
CREATED:20180822T100021Z
DESCRIPTION:Date: \n\n2:30pm to 3:30pm\n\n\n\n\nSee also: Events & Semina
rs\, ColloquiumLocation: \n\nManchester Building (Hall 2)\, Hebrew Univers
ity Jerusalem\n\n\nRepresentation theory of non-compact real groups\, such
as SL(2\,R)\, is a fundamental discipline with uses in harmonic analysis\
, number theory\, physics\, and more. This theory is analytical in nature\
, but in the course of the 20th century it was algebraized and geometrized
(the key contributions are by Harish-Chandra for the former and by Beilin
son-Bernstein for the latter). Roughly and generally speaking\, algebraiza
tion strips layers from the objects of study until we are left with a bare
skeleton\, amenable to symbolic manipulation. Geometrization\, again very
roughly\, reveals how algebraic objects have secret lives over spaces - t
hus more amenable to human intuition. In this talk\, I will try to motivat
e and present one example - the calculation of the Casselman-Jacquet modul
e of a principal series representation (I will explain the terms in the ta
lk).\n\n Export\n \n\n \nsubscribe iCal
DTSTART;TZID=Asia/Jerusalem:20181227T143000
DTEND;TZID=Asia/Jerusalem:20181227T153000
LAST-MODIFIED:20181125T070005Z
SUMMARY:Colloquium: Alexander Yom Din (Caltech) - From analysis to algebra
to geometry - an example in representation theory of real groups
URL;TYPE=URI:https://mathematics.huji.ac.il/event/colloquium-karim-adiprasi
to-huji
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