Representation Theory

[166] 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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[167] 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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[168] 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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[169] 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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[170] 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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