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Kari Vilonen
Chapter 1 Introduction 1.1 Algebraic Setting
The Work of Robert Macpherson 1
Fundamental Local Equivalences in Quantum Geometric Langlands
HODGE THEORY and UNITARY REPRESENTATIONS of REDUCTIVE LIE GROUPS 3 Most Important
Hodge Theory and Unitary Representations, in the Example of Sl(2, R)
REPRESENTATION THEORY XVI Organizers: Drazen Adamovic, Andrej Dujella, Hrvoje Kraljevic, Antun Milas, Pavle Pandzic, Mirko Primc
A Perverse Sheaf Approach Toward a Cohomology Theory for String Theory
Applications of Toric Geometry to Geometric Representation Theory
A Relation Between Mirkovic-Vilonen Cycles and Modules Over Preprojective Algebra of Dynkin Quiver of Type ADE
MICRODIFFERENTIAL SYSTEMS and the CODIMENSION-THREE CONJECTURE 3 That the Following Two Statements Hold for U ⊂ T ∗X an Open Subset
CV – David Nadler Contact Information
Enveloping Algebras and Geometric Representation Theory
Meetings and Conferences of The
Scientific Report for 2007
Sheaves, Cosheaves and Applications
Program of the Sessions, Evanston, Volume 51, Number 9
Potential Papers, with Brief Summaries
Gauge Theoretic Aspects of the Geometric Langlands Correspondence
Top View
Intersection Cohomology and Perverse Sheaves
Springer Correspondence for the Split Symmetric Pair in Type A
MATTHEW JAMES EMERTON Curriculum Vitae
Arxiv:Math/0701462V3 [Math.HO] 23 Jun 2008 Nterpitblw Ial,Alcosrfrne Appear Cross-References All the Finally, Which on Below
Applications of Toric Geometry to Geometric Representation Theory by Qiao Zhou a Dissertation Submitted in Partial Satisfaction
Hodge Theory and Unitary Representations of Reductive Lie Groups
The Integral Coefficient Geometric Satake Equivalence in Mixed