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BEGIN:VEVENT

UID:550@math.technion.ac.il

DTSTART;TZID=Asia/Jerusalem:20251119T090000

DTEND;TZID=Asia/Jerusalem:20251119T100000

DTSTAMP:20251118T104042Z

URL:https://math.technion.ac.il/events/new-test/

SUMMARY:New test
DESCRIPTION:Lecturer:\n Location:\n \n 
CATEGORIES:Representation Theory Learning Seminar

END:VEVENT
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UID:571@math.technion.ac.il

DTSTART;TZID=Asia/Jerusalem:20251130T143000

DTEND;TZID=Asia/Jerusalem:20251130T160000

DTSTAMP:20251128T194142Z

URL:https://math.technion.ac.il/events/kirillovs-orbit-method-for-compact-
 p-adic-groups/

SUMMARY:Kirillov's Orbit Method for compact p-adic groups
DESCRIPTION:Lecturer:Itay Glazer\n Location:Amado 509\n We will discuss the
  representation theory of compact p-adic groups (like SL_n(Zp))\, using Ki
 rillov's Orbit Method\, following Roger Howe's paper.\n\nThis is the first
  lecture in a series of two lectures on the topic.\n 
CATEGORIES:Representation Theory Learning Seminar,Seminars
LOCATION:Amado 509

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BEGIN:VEVENT

UID:575@math.technion.ac.il

DTSTART;TZID=Asia/Jerusalem:20251207T143000

DTEND;TZID=Asia/Jerusalem:20251207T160000

DTSTAMP:20251202T204022Z

URL:https://math.technion.ac.il/events/kirillovs-orbit-method-for-compact-
 p-adic-groups-part-2/

SUMMARY:Kirillov’s Orbit Method for compact p-adic groups- Part 2
DESCRIPTION:Lecturer:Itay Glazer\n Location:Amado 509\n We will discuss the
  representation theory of compact p-adic groups (like SL_n(Zp))\, using Ki
 rillov's Orbit Method\, following Roger Howe's paper. This is the second l
 ecture on the topic.\n 
CATEGORIES:Representation Theory Learning Seminar,Seminars
LOCATION:Amado 509

END:VEVENT
BEGIN:VEVENT

UID:594@math.technion.ac.il

DTSTART;TZID=Asia/Jerusalem:20260104T150000

DTEND;TZID=Asia/Jerusalem:20260104T163000

DTSTAMP:20260102T220049Z

URL:https://math.technion.ac.il/events/following-harish-chandras-footsteps
 /

SUMMARY:Following Harish-Chandra’s Footsteps
DESCRIPTION:Lecturer:Uri Onn\n Location:Amado 509\n A recurrent theme in re
 presentation theory is the study of representations of entire families of 
 groups\, capitalizing on the interactions between them. The first incarnat
 ion of this approach dates back to the origins of representation theory\, 
 with the study of representations of the symmetric groups via induction an
 d restriction. Harish-Chandra adapted these ideas to other families of gro
 ups\, such as semisimple Lie groups. His approach\, known as the Harish-Ch
 andra philosophy of cusp forms\, was subsequently applied to further famil
 ies\, including finite groups of Lie type\, among many others.\nIn this le
 cture\, I will describe a variant of these ideas that is suitable for prof
 inite groups. All necessary ingredients will be defined. This is joint wor
 k with Tyrone Crisp and Ehud Meir.\n 
CATEGORIES:Representation Theory Learning Seminar,Seminars
LOCATION:Amado 509

END:VEVENT
BEGIN:VEVENT

UID:647@math.technion.ac.il

DTSTART;TZID=Asia/Jerusalem:20260512T153000

DTEND;TZID=Asia/Jerusalem:20260512T170000

DTSTAMP:20260510T110653Z

URL:https://math.technion.ac.il/events/classification-and-branching-law-of
 -representations-of-p-adic-gln/

SUMMARY:Classification and branching law of representations of p-adic GLn
DESCRIPTION:Lecturer:Basudev Pattanayak\n Location:Amado 919\n \n 
CATEGORIES:Representation Theory Learning Seminar,Seminars
LOCATION:Amado 919

END:VEVENT
BEGIN:VEVENT

UID:658@math.technion.ac.il

DTSTART;TZID=Asia/Jerusalem:20260602T153000

DTEND;TZID=Asia/Jerusalem:20260602T170000

DTSTAMP:20260529T160156Z

URL:https://math.technion.ac.il/events/weingarten-calculus/

SUMMARY:Weingarten calculus
DESCRIPTION:Lecturer:Itay Glazer\n Location:Amado 814\n The Weingarten calc
 ulus is a method for computing integrals of polynomial functions over comp
 act classical Lie groups. The modern formulation was developed by Collins 
 and Sniady in the 2000s\, building on earlier work of the physicist Donald
  Weingarten.\n\nFor unitary groups\, the method translates polynomial inte
 grals into finite sums over symmetric groups involving so-called Weingarte
 n functions (analogous formulas exist for other compact classical groups).
  The basic mechanism behind the unitary case is the Schur–Weyl duality.\
 n\nI will explain the method and present some examples.\n 
CATEGORIES:Representation Theory Learning Seminar,Seminars
LOCATION:Amado 814

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DTSTART:20260327T030000

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