Group Theory and Lie Theory

[11] A subalgebra of 0-Hecke algebra

Xuhua He

Group Theory and Lie Theory mathscidoc:1912.43204

Journal of Algebra, 322, (11), 4030-4039
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[12] The flabby class group of a finite cyclic group

Kefeng Liu

Group Theory and Lie Theory mathscidoc:1912.43077

Proceedings of the 4th International Congress of Chinese Mathematicians, 1, 241-251, 2008
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[13] Lipschitz structure and minimal metrics on topological groups

Christian Rosendal University of Illinois & University of Maryland

Group Theory and Lie Theory mathscidoc:1912.43011

Arkiv for Matematik, 56, (1), 185-206, 2018
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[14] 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

Best Paper Award in 2018

Duke Math J., 166, (6), 1005–1101, 2017
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[15] A Hopf algebra associated with a Lie pair

Zhuo Chen Tsinghua University Mathieu Stienon Pennsylvania State University Ping Xu Pennsylvania State University

Differential Geometry Group Theory and Lie Theory mathscidoc:1803.10004

C.R. Acad. Sci. Paris, Ser.I, 352, 929-933, 2014.6
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[16] Nilpotent $p\mspace{1mu}$ -local finite groups

José Cantarero Centro de Investigación en Matemáticas, A.C., Guanajuato, Mexico Jérôme Scherer Mathematics Institute for Geometry and Applications, École Polytechnique Fédérale de Lausanne Antonio Viruel Departamento de Álgebra, Geometría y Topología, Universidad de Málaga

Group Theory and Lie Theory mathscidoc:1701.17004

Arkiv for Matematik, 52, (2), 203-225, 2012.5
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[17] Contracting automorphisms and$L$^{$p$}-cohomology in degree one

Yves Cornulier Institut de recherche mathématique de Rennes, Université de Rennes 1 Romain Tessera Département de mathématiques (UMPA) École normale supérieure de Lyon, 46 allée d’Italie, Lyon Cedex 07, France

Group Theory and Lie Theory mathscidoc:1701.17003

Arkiv for Matematik, 49, (2), 295-324, 2009.9
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[18] Modules of systems of measures on polarizable Carnot groups

M. Brakalova Department of Mathematics, Fordham University I. Markina Department of Mathematics, University of Bergen A. Vasil’ev Department of Mathematics, University of Bergen

Group Theory and Lie Theory mathscidoc:1701.17002

Arkiv for Matematik, 1-31, 2015.8
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[19] A geometric interpretation of the Schützenberger group of a minimal subshift

Jorge Almeida CMUP, Departamento de Matemática, Faculdade de Ciências, Universidade do Porto Alfredo Costa CMUC, Department of Mathematics, University of Coimbra

Geometric Analysis and Geometric Topology Group Theory and Lie Theory mathscidoc:1701.01011

Arkiv for Matematik, 1-33, 2015.7
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[20] Unique Cartan decomposition for II_{1}factors arising from arbitrary actions of free groups

Sorin Popa Mathematics Department, University of California, Los Angeles Stefaan Vaes Department of Mathematics, KU Leuven

Functional Analysis Group Theory and Lie Theory Spectral Theory and Operator Algebra mathscidoc:1701.12005

Acta Mathematica, 212, (1), 141-198, 2012.6
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