Remote Access Representation Theory
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Representation Theory

ISSN 1088-4165

Contents of Volume 23

All articles in this issue are freely accessible.

Quiver varieties and symmetric pairs
Yiqiang Li.
Represent. Theory 23 (2019), 1-56
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MathSciNet review: 3900699
Involutions on pro-$p$-Iwahori Hecke algebras
Noriyuki Abe.
Represent. Theory 23 (2019), 57-87
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MathSciNet review: 3902325
Cartan subalgebras for quantum symmetric pair coideals
Gail Letzter.
Represent. Theory 23 (2019), 88-153
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MathSciNet review: 3904162
An Euler-Poincaré formula for a depth zero Bernstein projector
Dan Barbasch, Dan Ciubotaru and Allen Moy.
Represent. Theory 23 (2019), 154-187
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MathSciNet review: 3932569
The Steinberg-Lusztig tensor product theorem, Casselman-Shalika, and LLT polynomials
Martina Lanini and Arun Ram.
Represent. Theory 23 (2019), 188-204
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MathSciNet review: 3933899
An induction theorem for groups acting on trees
Martin H. Weissman.
Represent. Theory 23 (2019), 205-212
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MathSciNet review: 3955571
On the space of $K$-finite solutions to intertwining differential operators
Toshihisa Kubo and Bent Ørsted.
Represent. Theory 23 (2019), 213-248
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MathSciNet review: 4001530
On typical representations for depth-zero components of split classical groups
Santosh Nadimpalli and Amiya Kumar Mondal.
Represent. Theory 23 (2019), 249-277
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MathSciNet review: 4007167
A proof of the first Kac–Weisfeiler conjecture in large characteristics
Benjamin Martin, David Stewart and Lewis Topley; with an appendix by Akaki Tikaradze.
Represent. Theory 23 (2019), 278-293
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MathSciNet review: 4007168
Jordan decompositions of cocenters of reductive $p$-adic groups
Xuhua He and Ju-Lee Kim.
Represent. Theory 23 (2019), 294-324
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MathSciNet review: 4007169
Rationality of blocks of quasi-simple finite groups
Niamh Farrell and Radha Kessar.
Represent. Theory 23 (2019), 325-349
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MathSciNet review: 4013115
Quantisation and nilpotent limits of Mishchenko–Fomenko subalgebras
Alexander Molev and Oksana Yakimova.
Represent. Theory 23 (2019), 350-378
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MathSciNet review: 4013116
Propriétés de maximalité concernant une représentation définie par Lusztig
J.-L. Waldspurger.
Represent. Theory 23 (2019), 379-438
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MathSciNet review: 4013117
A new basis for the representation ring of a Weyl group
G. Lusztig.
Represent. Theory 23 (2019), 439-461
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MathSciNet review: 4021825