Representation Theory

[1] Resonances of the Laplace operator on homogeneous vector bundles on symmetric spaces of real rank-one

Roby YMSC

Representation Theory mathscidoc:2207.30001

Advances in Mathematics, 408, 2022.7
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[2] The Grothendieck Ring of a Family of Spherical Categories

Zhengwei Liu Christopher Ryba

Category Theory Mathematical Physics Quantum Algebra Representation Theory Spectral Theory and Operator Algebra mathscidoc:2207.04005

2020.7
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[3] Antisymmetric characters and Fourier duality

Zhengwei Liu Harvard University, Cambridge, USA Jinsong Wu IASM, Harbin Institute of Technology and Harvard University, Harbin, China

Mathematical Physics Quantum Algebra Representation Theory Spectral Theory and Operator Algebra mathscidoc:2207.22006

Communications in Mathematical Physics, 384, 77-108, 2021.4
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[4] Decorated marked surfaces (Part B): Topological realizations

Yu Qiu Department of Mathematics, The Chinese University of Hong Kong, Shatin, Hong Kong

Representation Theory mathscidoc:2206.30008

Mathematische Zeitschrift, 288, 39-53, 2017.3
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[5] Tagged mapping class groups: Auslander-Reiten translation

Thomas Brüstle Bishop’s University, 2600 College Street, Sherbrooke, QC, J1M 1Z7, Canada Yu Qiu Bishop’s University, 2600 College Street, Sherbrooke, QC, J1M 1Z7, Canada; Department of Mathematical Sciences, Norwegian University of Science and Technology, 7491, Trondheim, Norway

Representation Theory mathscidoc:2206.30007

Mathematische Zeitschrift, 279, 1103-1120, 2015.1
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[6] Ext-quivers of hearts of A-type and the orientation of associahedron

Yu Qiu Mathematical Sciences, University of Bath, Claverton Down, Bath, BA2 7AY, United Kingdom

Representation Theory mathscidoc:2206.30006

Journal of Algebra, 393, (1), 60-70, 2013.11
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[7] On a lifting problem of L-packets

Bin Xu Department of Mathematics and Statistics, University of Calgary, Calgary, Canada

Representation Theory mathscidoc:2206.30005

Compositio Mathematica, 152, (9), 2016.7
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[8] On Moeglin's parametrization of Arthur packets for p-adic quasisplit Sp(N) and SO(N)

Bin Xu Department of Mathematics and Statistics, University of Calgary, Calgary, Canada

Representation Theory mathscidoc:2206.30004

Canadian Journal of Mathematics, 69, (4), 2018.11
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[9] On the cuspidal support of discrete series for p-adic quasisplit Sp(N) and SO(N)

Bin Xu Department of Mathematics and Statistics, University of Calgary, Calgary, Canada

Representation Theory mathscidoc:2206.30003

manuscripta mathematica, 154, 441-502, 2017.3
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[10] L-packets of quasisplit GSp(2n) and GO(2n)

Bin Xu Department of Mathematics and Statistics, University of Calgary, Calgary, Canada

Number Theory Representation Theory mathscidoc:2206.24003

Mathematische Annalen, 370, 71-189, 2017.1
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