Representation Theory

[1] On multiplicity formula for spherical varieties

Chen Wan Massachusetts Institute of Technology

Representation Theory mathscidoc:1908.30002

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[2] 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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[3] 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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[4] 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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[5] 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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[6] 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

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

Yi Huang Yau Mathematical Sciences Center, 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

2019.8
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[8] Affine walled Brauer alegbras and super Schur-Weyl duality

Hebing Rui Tongji University Yucai Su Tongji University

Representation Theory mathscidoc:1907.30001

Advances in Mathematics, 285, 28-71, 2015.7
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[9] 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

Algebraic Geometry Combinatorics Representation Theory mathscidoc:1907.01005

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[10] 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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[11] Exchange graphs and Ext quivers

Alastair King University of Bath Yu Qiu Tsinghua University

Algebraic Geometry Representation Theory mathscidoc:1906.01002

Advances in Mathematics, 285, 1106–1154, 2015
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[12] Stability conditions and quantum dilogarithm identities for Dynkin quivers

Yu Qiu Tsinghua University

Algebraic Geometry Representation Theory mathscidoc:1906.01001

Advances in Mathematics, 269, 220–264, 2015
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[13] Decorated marked surfaces: spherical twists versus braid twists

Yu Qiu Tsinghua University

Algebraic Topology and General Topology Representation Theory mathscidoc:1906.02003

Mathematische Annalen, 365, 595–633, 2016
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[14] Decorated marked surfaces II~Intersection numbers and dimensions of Homs

Yu Qiu Tsinghua University Yu Zhou Tsinghua University

Algebraic Topology and General Topology Category Theory Representation Theory mathscidoc:1906.02002

Transactions of the American Mathematical Society, 372, 635-660 , 2019
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[15] Contractible stability spaces and faithful braid group actions

Yu Qiu Tsinghua University Jon Woolf University of Liverpool

Algebraic Topology and General Topology Category Theory Representation Theory mathscidoc:1906.02001

Geometry & Topology, 22, 3701–3760, 2018
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[16] McShane identities for Higher Teichmüller theory and the Goncharov-Shen potential

Yi Huang Yau Mathematical Sciences Center Zhe Sun University of Luxembourg

Geometric Analysis and Geometric Topology Representation Theory mathscidoc:1905.15001

89, 2019.1
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[17] Ergodic measures on spaces of infinite matrices over non-Archimedean locally compact fields

Alexander I. Bufetov Aix-Marseille Universite, Centrale Marseille, CNRS; Steklov Institute of Mathematics; Institute for Information Transmission Problems; National Research University Higher School of Economics Yanqi Qiu CNRS, Institut de Mathematiques de Toulouse, Universite Paul Sabatier; Institute of Mathematics and Hua Loo-Keng Key Laboratory of Mathematics, AMSS, Chinese Academy of Sciences

Probability Representation Theory mathscidoc:1810.28001

Compositio Mathematica, 153, 2482-2533, 2017
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[18] On the center of quiver Hecke algebras

Peng Shan Tsinghua University Michela Varagnolo University of Cergy-Pontoise Eric Vasserot University of Paris Diderot

Group Theory and Lie Theory Quantum Algebra Representation Theory mathscidoc:1806.17001

Duke Math J., 166, (6), 1005–1101, 2017
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[19] A new approach to Kazhdan-Lusztig theory of type B via quantum symmetric pairs

Huanchen Bao University of Maryland, College Park Weiqiang Wang university of Virginia

Representation Theory mathscidoc:1804.30001

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[20] Cocenters and representations of affine Hecke algebras

Dan Ciubotaru University of Oxford Xuhua He University of Maryland

Representation Theory mathscidoc:1803.30002

J. Eur. Math. Soc., 19, 3143--3177., 2017
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[21] Minimal length elements of extended affine Weyl group

Xuhua He University of Maryland Sian Nie Chinese Academy of Sciences

Representation Theory mathscidoc:1803.30001

Compos. Math., 150, 1903-1927, 2014
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[22] Arthur parameters and Fourier coefficients for automorphic forms on symplectic groups

Dihua Jiang University of Minnesota Baiying Liu Purdue University

Number Theory Representation Theory mathscidoc:1803.24006

Ann. Inst. Fourier, Grenoble, 66, (2), 477-519, 2016
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[23] On cuspidality of global Arthur packets for symplectic groups

Dihua Jiang University of Minnesota Baiying Liu Purdue University

Number Theory Representation Theory mathscidoc:1803.24005

Geometric aspects of the trace formula, Simons Symposia, 2018
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[24] A remark on a converse theorem of Cogdell and Piatetski-Shapiro

Herve Jacquet Columbia University Baiying Liu Purdue University

Number Theory Representation Theory mathscidoc:1803.24004

J. Reine Angew. Math. , 2018
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[25] On the Local Converse Theorem for p-adic GLn

Herve Jacquet Columbia University Baiying Liu Purdue University

Number Theory Representation Theory mathscidoc:1803.24003

Amer. J. Math. , 2018
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[26] The Jacquet–Langlands Correspondence via Twisted Descent

Dihua Jiang University of Minnesota Baiying Liu Purdue University Bin Xu Sichuan University Lei Zhang National University of Singapore

Number Theory Representation Theory mathscidoc:1803.24002

Int. Math. Res. Not. IMRN, 18, 5455–5492, 2016
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[27] A product of tensor product L-functions of quasi-split classical groups of Hermitian type

Dihua Jiang University of Minnesota Lei Zhang National University of Singapore

Number Theory Representation Theory mathscidoc:1803.24001

Geom. Funct. Anal., 24, (2), 552–609, 2014
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[28] Gromov--Witten theory of Fano orbifold curves, Gamma integral structures and ADE-Toda Hierarchies

Todor Milanov IPMU Yefeng Shen IPMU Hsian-Hua Tseng Ohio State University

Algebraic Geometry Mathematical Physics Quantum Algebra Representation Theory Symplectic Geometry mathscidoc:1801.01004

Geometry and Topology, 20, 2135--2218, 2016
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[29] Local cohomology and the multi-graded regularity of FI^m-modules

Liping Li Hunan Normal University Eric Ramos U. Michigan

K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1711.20002

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[30] Bounds on homological invariants of VI-modules

Wee Liang Gan UC Riverside Liping Li Hunan Normal University

K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1711.20001

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[31] An application of Nakayama functor in representation stability theory

Wee Liang Gan UC Riverside Liping Li Hunan Normal University Changchang Xi Capital Normal University

Representation Theory Rings and Algebras mathscidoc:1711.30001

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[32] Heisenberg algebras and rational double affine Hecke algebras

Peng Shan Université Paris 7 Eric Vasserot Université Paris 7

Quantum Algebra Representation Theory mathscidoc:1707.29002

Journal of the American Mathematical Society, 25, (4), 959-1031, 2012
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[33] Categorifications and cyclotomic rational double affine Hecke algebras

Raphaël Rouquier UCLA Peng Shan CNRS, Université Paris Sud Michela Varagnolo Université de Cergy-Pontoise Eric Vasserot Université Paris Diderot-Paris 7

Quantum Algebra Representation Theory mathscidoc:1707.29001

Invent. Math., 204, 671-786, 2016
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[34] Ding-Iohara algebras and quantum vertex algebras

Haisheng Li Rutgers University shaobin Tan Xiamen University Qing Wang Xiamen University

Quantum Algebra Representation Theory mathscidoc:1706.29001

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[35] Conservation relations for local theta correspondence

BINYONG SUN AMSS, Chinese Academy of Sciences CHEN-BO ZHU National University of Singapore

Representation Theory mathscidoc:1705.30002

J. Amer. Math. Soc., 28, (4), 939–983, 2015
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[36] Automorphic Integral Transforms for Classical Groups I Endoscopy Correspondences

Dihua Jiang University of Minnesota

Representation Theory mathscidoc:1705.30001

Contemp. Math., 614, 2014
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[37] FI^m-modules over Noetherian rings

Liping Li Hunan Normal Univ. Nina Yu Xiamen Univ.

Algebraic Topology and General Topology K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1705.02001

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[38] Asymptotic behaviors of representations of graded categories with inductive functors

Wee Liang Gan UC Riverside Liping Li Hunan Normal Univ.

K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1705.20001

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[39] Spectral transfer for metaplectic groups. I. Local character relations

Wen-Wei Li Chinese Academy of Sciences

Representation Theory mathscidoc:1703.29001

Journal of the Institute of Mathematics of Jussieu, 2016.12
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[40] An inductive machinery for representations of categories with shift functors

Wee Liang Gan Liping Li

K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.20004

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[41] Two homological proofs of the Noetherianity of FI_G

Liping Li

K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.20003

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[42] Depth and the Local Cohomology of FI_G-modules

Liping Li Eric Ramos

Arithmetic Geometry and Commutative Algebra K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.07001

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[43] Koszulity of directed categories in representation stability theory

Wee Liang Gan Liping Li

Combinatorics K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.06003

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[44] On central stability

Wee Liang Gan Liping Li

Algebraic Topology and General Topology Representation Theory Rings and Algebras mathscidoc:1702.02012

to appear in Bull. Lond. Math. Soc., 2017
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[45] Homological degrees of representations of categories with shift functors

Liping Li

Algebraic Topology and General Topology K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.02011

to appear in Trans. Amer. Math. Soc., 2017
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[46] Homological dimensions of crossed products

Liping Li

K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.20002

to appear in Glasgow Math. J., 2017
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[47] Derived equivalences between triangular matrix algebras

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30014

to appear in Comm. Algebra, 2017
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[48] Filtrations and Homological degrees of FI-modules

Liping Li Nina Yu

Algebraic Topology and General Topology K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.02010

J. Algebra, 472, 369-398, 2017
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[49] A remark on FI-module homology

Wee Liang Gan Liping Li

Algebraic Topology and General Topology K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.02009

Mich. Math. J., (65), 855-861, 2016
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[50] Upper bounds of homological invariants of FI_G-modules

Liping Li

Algebraic Topology and General Topology K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.02008

Arch. Math. (Basel), 107, 201-211, 2016
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[51] On compact exceptional objects in derived module categories

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30013

J. Algebra, 463, 234-253, 2016
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[52] Coinduction functor in representation stability theory

Wee Liang Gan Liping Li

Algebraic Topology and General Topology K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.02007

J. Lond. Math. Soc., 92, 689-711, 2015
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[53] Noetherian property of infinite EI categories

Wee Liang Gan Liping Li

Combinatorics Representation Theory Rings and Algebras mathscidoc:1702.06002

New York J. Math., 21, 369-382, 2015
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[54] Finitistic dimensions and piecewise hereditary property of skew group algebras

Liping Li

K-Theory and Homology Representation Theory Rings and Algebras mathscidoc:1702.20001

Glasgow Math. J., 57, 509-517, 2015
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[55] Representations of Modular Skew Group Algebras

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30012

Trans. Amer. Math. Soc., 367, 6293-6314, 2015
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[56] Stratifications of finite directed categories and generalized APR tilting modules

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30011

Comm. Algebra, 43, 1723-1741, 2015
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[57] A generalized Koszul theory and its relation to the classical theory

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30010

J. Algebra, 420, 217-241, 2014
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[58] On the representation types of category algebras of finite EI categories

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30009

J. Algebra, 402, 178-218, 2014
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[59] A generalized Koszul theory and its application

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30008

Trans. Amer. Math. Soc., 366, 931-977, 2014
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[60] Algebras stratified for all linear orders

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30007

Alg. Repn. Theory, 16, 1085-1108, 2013
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[61] Extension algebras of standard modules

Liping Li

Representation Theory Rings and Algebras mathscidoc:1702.30006

Comm. Algebra, 41, 3445-3464, 2013
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[62] A characterization of finite EI categories with hereditary category algebras

Liping Li Univ. Minnesota

Representation Theory Rings and Algebras mathscidoc:1702.30005

J. Algebra, 345, 213-241, 2011
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[63] Unfolding of acyclic sign-skew-symmetric cluster algebras and applications to positivity and F-polynomials

Min Huang Zhejiang University Fang Li Zhejiang University

Representation Theory mathscidoc:1702.30004

arXiv:1609.05981v2 [math.RT], 48, 2016.11
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[64] A note on standard equivalences

Chen, Xiao-Wu USTC

Representation Theory mathscidoc:1702.30003

Bull. London Math. Soc., 48, 5, 2016
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[65] $T$-structures and torsion pairs in a $2-$Calabi-Yau triangulated category

Yu Zhou Tsinghua University Bin Zhu Department of Mathematics, Tsinghua University

Representation Theory mathscidoc:1702.30002

Jour LMS, 89, (2), 213-234, 2014.6
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[66] A parameterization of the canonical bases of affine modified quantized enveloping algebras

Jie Xiao Tsinghua University Minghui Zhao Beijing Forestry University

Quantum Algebra Representation Theory mathscidoc:1702.29005

Chinese Annals of Mathematics, Series B, 37, (2), 235-258, 2016
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[67] BGP-Reflection Functors and Lusztig's Symmetries of Modified Quantized Enveloping Algebras

Jie Xiao Tsinghua University Minghui Zhao Beijing Forestry University

Quantum Algebra Representation Theory mathscidoc:1702.29004

Acta Mathematica Sinica, English Series, 29, (10), 1833-1856, 2013
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[68] Geometric realizations of Lusztig's symmetries of symmetrizable quantum groups

Minghui Zhao Beijing Forestry University

Quantum Algebra Representation Theory mathscidoc:1702.29003

Algebras and Representation Theory, 2017
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[69] Geometric realizations of Lusztig's symmetries

Jie Xiao Tsinghua University Minghui Zhao Beijing Forestry University

Quantum Algebra Representation Theory mathscidoc:1702.29002

Journal of Algebra, 475, 392-422, 2017.4
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[70] On Structure of Cluster Algebras of Geometric Type, II: Green's Equivalences and Paunched Surfaces

Min Huang Zhejiang University Fang Li Zhejiang University

Representation Theory mathscidoc:1702.30001

Pure and Applied Mathematics Quarterly, 11, (3), 40, 2015
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[71] On shifted super Yangians and a class of finite W -superalgebras

Yung-Ning Peng National Central University

Mathematical Physics Representation Theory mathscidoc:1701.30007

Journal of Algebra, 422, 520-562, 2014.10
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[72] Finite W -Superalgebras and Truncated Super Yangians

Yung-Ning Peng National Central University

Mathematical Physics Representation Theory mathscidoc:1701.30006

Lett. Math. Phys., 104, 89-102, 2013.8
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[73] Affine periplectic Brauer algebras

Chih-Whi Chen University of Uppsala Yung-Ning Peng National Central University

Representation Theory mathscidoc:1701.30005

Journal of Algebra, 501, 345-372, 2018.5
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[74] Super tableaux and a branching rule for the general linear Lie superalgebra

Sean Clark Yung-Ning Peng S. Kuang Thamrongpairoj

Representation Theory mathscidoc:1701.30004

Linear and Multilinear Algebra, 63, (2), 274-282, 2015.1
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[75] Unicity of graded covers of the category $\mathcal{O}$ of Bernstein–Gelfand–Gelfand

Michael Rottmaier Mathematical Institute, University of Freiburg Wolfgang Soergel Mathematical Institute, University of Freiburg

Category Theory Representation Theory mathscidoc:1701.04005

Arkiv for Matematik, 53, (2), 383-400, 2014.4
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[76] The Alexander polynomial as quantum invariant of links

Antonio Sartori Mathematisches Institut, Universität Bonn

Quantum Algebra Representation Theory mathscidoc:1701.29004

Arkiv for Matematik, 53, (1), 177-202, 2013.8
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[77] Non-separability of the Gelfand space of measure algebras

Przemysław Ohrysko Institute of Mathematics, Polish Academy of Sciences Michał Wojciechowski Institute of Mathematics, Polish Academy of Sciences Colin C. Graham Department of Mathematics, University of British Columbia

Representation Theory Rings and Algebras mathscidoc:1701.30003

Arkiv for Matematik, 1-11, 2016.2
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[78] Parity sheaves on the affine Grassmannian and the Mirković–Vilonen conjecture

Pramod N. Achar Department of Mathematics, Louisiana State University Laura Rider Department of Mathematics, Massachusetts Institute of Technology

Representation Theory mathscidoc:1701.30002

Acta Mathematica, 215, (2), 183-216, 2014.7
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[79] Every finite group is the group of self-homotopy equivalences of an elliptic space

Cristina Costoya Departamento de Computación, Álxebra, Universidade da Coruña Antonio Viruel Departamento de Álgebra, Geometría y Topología, Universidad de Málaga

Representation Theory mathscidoc:1701.30001

Acta Mathematica, 213, (1), 49-62, 2012.11
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[80] Dirac cohomology for graded affine Hecke algebras

Dan Barbasch Department of Mathematics, Cornell University Dan Ciubotaru Department of Mathematics, University of Utah Peter E. Trapa Department of Mathematics, University of Utah

K-Theory and Homology Representation Theory mathscidoc:1701.20001

Acta Mathematica, 209, (2), 197-227, 2010.12
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[81] On rooted cluster morphisms and cluster structures in 2-Calabi–Yau triangulated categories

Wen Chang Shaanxi Normal University Bin Zhu Tsinghua University

Representation Theory mathscidoc:1611.30001

Journal of Algebra, 458, 387-421, 2016
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[82] On Homomorphisms from Ringel-Hall Algebras to Quantum Cluster Algebras

Xueqing Chen University of Wisconsin–Whitewater USA Ming Ding Nankai University Fan Xu Tsinghua University

Representation Theory mathscidoc:1610.30001

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[83] Ringel-Hall algebras beyond their quantum groups I: Restriction functor and Green's formula

Jie Xiao Tsinghua University Fan Xu Tsinghua University Minghui Zhao Beijing Forestry University

Quantum Algebra Representation Theory mathscidoc:1610.29001

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[84] Torsion pairs in finite $2$-Calabi-Yau triangulated categories with maximal rigid objects

Huimin Chang Department of Mathematics, Tsinghua University Bin Zhu Department of Mathematics, Tsinghua University

Representation Theory mathscidoc:1609.30001

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[85] Howe Pairs in the Theory of Vertex Algebras

Bong H. Lian Brandeis University Andrew R. Linshaw University of California, San Diego

Representation Theory mathscidoc:1608.30001

Journal of Algebra, 317, 111-152 , 2007
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