Representation Theory

[76] On the affineness of DeligneLusztig varieties

Xuhua He

Representation Theory mathscidoc:1912.43202

Journal of Algebra, 320, (3), 1207-1219, 2008.8
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[77] A generalization of Steinbergs cross section

Xuhua He George Lusztig

Representation Theory mathscidoc:1912.43201

Journal of the American Mathematical Society, 25, (3), 739-757
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[78] Unipotent variety in the group compactification

Xuhua He

Representation Theory mathscidoc:1912.43198

Advances in Mathematics, 203, (1), 109-131, 2006.6
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[79] Minimal length elements of finite Coxeter groups

Xuhua He Sian Nie

Representation Theory mathscidoc:1912.43197

Duke Mathematical Journal, 161, (15), 2945-2967, 2012.12
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[80] Minimal length elements of extended affine Weyl groups

Xuhua He Sian Nie

Representation Theory mathscidoc:1912.43196

Compositio Mathematica, 150, (11), 1903-1927, 2014.11
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[81] Minimal length elements in some double cosets of Coxeter groups

Xuhua He

Representation Theory mathscidoc:1912.43195

Advances in Mathematics, 215, (2), 469-503, 2007.11
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[82] Boltje-Maisch resolutions of Specht modules

Xingyu Dai Fang Li Kefeng Liu

Representation Theory mathscidoc:1912.43134

arXiv preprint arXiv:1303.6018, 2013.3
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[83] Injective objects in the category of finitely presented representations of an interval finite quiver

Pengjie Jiao China Jiliang University

Representation Theory mathscidoc:1912.43043

Arkiv for Matematik, 57, (2), 381 – 396, 2018
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[84] Contraction par Frobenius et modules de Steinberg

Michel Gros Université de Rennes 1 Kaneda Masaharu Osaka City University

Representation Theory mathscidoc:1912.43018

Arkiv for Matematik, 56, (2), 319 – 332, 2018
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[85] The Steinberg linkage class for a reductive algebraic group

Henning Haahr Andersen Aarhus, Denmark

Representation Theory mathscidoc:1912.43013

Arkiv for Matematik, 56, (2), 229 – 241, 2018
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[86] Local Hodge theory of Soergel bimodules

Geordie Williamson University of Sydney

Representation Theory mathscidoc:1911.43041

Acta Mathematica, 217, (2), 341-404, 2016
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[87] On the work of Igor Frenkel

Duncan, John Case Western Reserve University Etingof, Pavel MIT Ivan Chi-Ho Ip University of Tokyo Khovanov, Mikhail Columbia University Libine, Matvei Indiana University Licata, Anthony Australian National University Savage, Alistair University of Ottawa Schlosser, Michael University of Vienna

Representation Theory mathscidoc:1909.30001

Contemporary Mathematics, 610, 2014
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[88] Crystals of fock spaces and cyclotomic rational double affine hecke algebras

Peng Shan Université Paris 7

Quantum Algebra Representation Theory mathscidoc:1908.29003

Ann. Scient. Éc. Norm. Sup., 44, (4), 147, 2011
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[89] Canonical bases and affine Hecke algebras of type D

Peng Shan Université Paris 7 Michela Varagnolo Université de Cergy-Pontoise Éric Vasserot Université Paris 7

Quantum Algebra Representation Theory mathscidoc:1908.29002

Advances in Mathematics, 227, 267-291, 2011
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[90] Koszul duality of affine Kac-Moody algebras and cyclotomic rational double affine Hecke algebras

Raphaël Rouquier UCLA Peng Shan Tsinghua University Michela Varagnolo University of Cergy-Pontoise

Quantum Algebra Representation Theory mathscidoc:1908.29001

Advances in Mathematics, 262, 370-435, 2014
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[91] On multiplicity formula for spherical varieties

Chen Wan Massachusetts Institute of Technology

Representation Theory mathscidoc:1908.30002

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[92] On the residue method for period integrals

Aaron Pollack Duke University Chen Wan Massachusetts Institute of Technology Michal Zydor University of Michigan

Number Theory Representation Theory mathscidoc:1908.24004

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[93] A G_2-period of a Fourier coefficient of an Eisenstein series on E_6

Aaron Pollack Duke University Chen Wan Massachusetts Institute of Technology Michal Zydor University of Michigan

Number Theory Representation Theory mathscidoc:1908.24003

Israel Journal of Mathematics, to appear
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[94] A local relative trace formula for the Ginzburg-Rallis model: the geometric side.

Chen Wan Massachusetts Institute of Technology

Representation Theory mathscidoc:1908.30001

Memoirs of the AMS, to appear
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[95] Multiplicity one theorem for the Ginzburg-Rallis model: The tempered case

Chen Wan Massachusetts Institute of Technology

Number Theory Representation Theory mathscidoc:1908.24002

Transactions of the AMS, 371, 7949-7994, 2019
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[96] A local trace formula for the generalized Shalika model

Raphael Beuzart-Plessis CNRS Chen Wan Massachusetts Institute of Technology

Number Theory Representation Theory mathscidoc:1908.24001

Distinguished Paper Award in 2020

Duke Mathematical Journal, 168, (7), 1303-1385, 2019
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[97] Super McShane Identity

Yi Huang YMSC, Tsinghua University Robert C. Penner Institut des Hautes Études Scientifiques Anton M. Zeitlin Louisiana State University

Differential Geometry Mathematical Physics Representation Theory mathscidoc:1908.10001

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[98] Affine walled Brauer alegbras and super Schur-Weyl duality

Hebing Rui Tongji University Yucai Su Tongji University

Representation Theory mathscidoc:1907.30001

Distinguished Paper Award in 2019

Advances in Mathematics, 285, 28-71, 2015.7
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[99] On the finiteness of quantum K-theory of a homogeneous space

David Anderson Ohio State University Linda Chen Swarthmore College Hsian-Hua Tseng Ohio State University

Combinatorics Representation Theory mathscidoc:1907.01005

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[100] Cluster categories for marked surfaces: punctured case

Qiu Yu Chinese University of Hong Kong Yu Zhou Norwegian University of Science and Technology

Category Theory Representation Theory Rings and Algebras mathscidoc:1906.04001

Compositio Math, 153, 1779-1819, 2017
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