University of Oklahoma   Mathematics Department
Representation Theory Seminar
Representation Theory Seminar
In Fall 2008 the Representation Theory Seminar meets Fridays at 3:30 pm in room PHSC 1105. For more information about the seminar, contact Alan Roche or Ralf Schmidt.
Fall 2008 Talks
8/29Ameya Pitale Archimedean Bessel models for GSp(4)
9/5
9/12
9/19
9/26
10/3
10/10Texas Holiday - no talk
10/17
10/24
10/31
11/7
11/14
11/21
11/28Thanksgiving - no talk
12/5
12/12

Spring 2008 Talks
1/18MathFest - no talk
1/25Tomasz Przebinda A remark on Springer correspondence - I
2/1Tomasz Przebinda A remark on Springer correspondence - II
2/8Ralf Schmidt L-functions for GSp(4) x GL(2)
2/15no talk
2/22Mark McKee Tauberian Theorems: From classical to current use
2/29Ameya Pitale Sign changes for Hecke eigenvalues
3/7Ralf Schmidt Archimedean local Langlands correspondence - I
3/14Ralf Schmidt Archimedean local Langlands correspondence - II
3/21Spring Break
3/28no talk
4/4Alan Roche Self-dual representations - I
4/11Alan Roche Self-dual representations - II
4/18no talk
4/25William Herring Iwahori-spherical representations
5/2no talk

Fall 2007 Talks
8/24Ralf Schmidt Zeta Integrals - I
8/31Ralf Schmidt Zeta Integrals - II
9/7Jonathan Kujawa Cohomology and support varieties for Lie superalgebras - I
9/14Jonathan Kujawa Cohomology and support varieties for Lie superalgebras - II
9/21Mark McKee On the finite order of Whittaker functions - I
9/28Mark McKee On the finite order of Whittaker functions - II
10/5Texas Holiday - no talk
10/12Ravi Srinivasan Iterated logarithms - I
10/19Ravi Srinivasan Iterated logarithms - II
10/26Tomasz Przebinda Some classical Lie super-groups and Howe's correspondence - I
11/2Tomasz Przebinda Some classical Lie super-groups and Howe's correspondence - II
11/9Tomasz Przebinda Some classical Lie super-groups and Howe's correspondence - III
11/16Statehood Day - no talk
11/23Thanksgiving - no talk
11/30Ameya Pitale Jacobi Maass Forms
12/7Jonathan Kujawa Representations of the Lie superalgebra W(n)

Spring 2007 Talks
1/19no talk
1/26no talk - MathFest
2/2Ajay Ramadoss On the integral conjecture of Feigin, Losev and Shoikhet
2/9Christian Remling Riemann zeta function: Hadamard product representation
2/16Victor Protsak Minimal polynomials and elementary divisors for simple highest weight modules
2/23Tomasz Przebinda Boundedness of the Cauchy Harish-Chandra Integral
3/2Victor Protsak Primitive ideals and highest weight modules - I
3/9Jeffery Breeding Riemann zeta function: Special values
3/16Victor Protsak Primitive ideals and highest weight modules - II
3/23Spring Break
3/30Ralf Schmidt Multiplicity One Theorems
4/6Pramod Achar, LSU The geometry of special pieces
4/13Ralf Schmidt Riemann zeta function and Dirichlet L-series
4/20Victor Protsak Toric Algebra I
4/27Victor Protsak Toric Algebra II
5/4Nikola Petrov Symmetries of the Kepler problem

Fall 2006 Talks
8/25Ralf Schmidt New results on modular forms
9/1Yuri Movsisyan,
Yerevan State University		 Representations of Boolean-like Algebras
9/8Ameya Pitale Converse Theorems I
9/15Ameya Pitale Converse Theorems II
9/22Ameya Pitale Converse Theorems III
9/29Ameya Pitale Converse Theorems IV
10/6Texas Holiday - no talk
10/13Viswanath Sankaran,
UC Davis		 Kostka-Foulkes polynomials for symmetrizable Kac-Moody algebras
10/20Annegret Paul,
Western Michigan		 Dual Pairs and the Unitary Dual
10/27William Herring Modular Forms and Hecke Operators I
11/3William Herring Modular Forms and Hecke Operators II
11/10no talk
11/17Ajay Ramadoss On a conjecture of Feigin Losev and Shoikhet
11/24Thanksgiving Holiday
12/1no talk - snowstorm
12/8Victor Protsak Another look at minimal polynomials and elementary divisors

Spring 2006 Talks
1/20Ralf Schmidt The P_3 filtration and some applications
1/27MathFest - no talk
2/3Ravi Srinivasan The Lie-Kolchin Theorem
2/10Ravi Srinivasan Algebraic subgroups of SL(2,C)
2/17Ed Cline Introduction to derived categories - I
2/24Ed Cline Introduction to derived categories - II
3/3Ed Cline Introduction to derived categories - III
3/10Herve Sabourin,
Université de Poitiers		 Unipotent representations attached to some nilpotent orbits: an explicit construction
3/17Spring Break
3/24no talk
3/31Ed Cline Introduction to derived categories - IV
4/7no talk
4/14no talk
4/21no talk
4/28Pedro Olaya G2 - I
5/5Pedro Olaya G2 - II

Fall 2005 Talks
9/2Alan Roche An introduction to Hecke algebras and induced representations - I
9/9Alan Roche An introduction to Hecke algebras and induced representations - II
9/16Ajay Ramadoss An introduction to the Big Chern classes - I
9/23Roger Howe The Littlewood-Richardson Rule - Rationale and a Simple Example
9/30Ajay Ramadoss An introduction to the Big Chern classes - II
10/7Ajay Ramadoss Some applications of the Big Chern classes
10/14Ralf Schmidt Gelfand-Kazhdan theory for p-adic groups
10/21Geoffrey Dietz Closure operations for positive characteristic rings - I
10/28Geoffrey Dietz Closure operations for positive characteristic rings - II
11/4Tomasz Przebinda A correspondence of orbital integrals for the dual pair (O(2), Sp(2,R)) - I
11/11Tomasz Przebinda A correspondence of orbital integrals for the dual pair (O(2), Sp(2,R)) - II
11/18Tomasz Przebinda A correspondence of orbital integrals for the dual pair (O(2), Sp(2,R)) - III
11/25Thanksgiving Holiday
12/2Tomasz Przebinda A correspondence of orbital integrals for the dual pair (O(2), Sp(2,R)) - IV
12/9Tomasz Przebinda A correspondence of orbital integrals for the dual pair (O(2), Sp(2,R)) - V
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