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         "type" : "Publication",
         "id"   : "https://puma.ub.uni-stuttgart.de/bibtex/2f23cd11b9935b57e1537e6427907985c/hermann",         
         "tags" : [
            "Calogero-Moser","Cherednik","Hecke","Symplectic","algebras;","groups;","leaves}","reflection","spaces;","{Complex"
         ],
         
         "intraHash" : "f23cd11b9935b57e1537e6427907985c",
         "interHash" : "1e2bb6cf3e8e1fec0bf054d279d08f66",
         "label" : "Cuspidal Calogero-Moser and Lusztig families for Coxeter groups",
         "user" : "hermann",
         "description" : "",
         "date" : "2017-05-18 11:32:12",
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         "pub-type": "article",
         "journal": "JOURNAL OF ALGEBRA","publisher":"ACADEMIC PRESS INC ELSEVIER SCIENCE","address":"525 B ST, STE 1900, SAN DIEGO, CA 92101-4495 USA",
         "year": "{2016}", 
         "url": "", 
         
         "author": [ 
            "Gwyn Bellamy","Ulrich Thiel"
         ],
         "authors": [
         	
            	{"first" : "Gwyn",	"last" : "Bellamy"},
            	{"first" : "Ulrich",	"last" : "Thiel"}
         ],
         "volume": "462","pages": "197-252","abstract": "The goal of this paper is to compute the cuspidal Calogero-Moser\n   families for all infinite families of finite Coxeter groups, at all\n   parameters. We do this by first computing the symplectic leaves of the\n   associated Calogero-Moser space and then by classifying certain\n   ``rigid'' modules. Numerical evidence suggests that there is a very\n   close relationship between Calogero-Moser families and Lusztig families.\n   Our classification shows that, additionally, the cuspidal Calogero-Moser\n   families equal cuspidal Lusztig families for the infinite families of\n   Coxeter groups. (C) 2016 Elsevier Inc. All rights reserved.",
         "author-email" : "gwyn.bellamy@glasgow.ac.uk\n   thiel@mathematik.uni-stuttgart.de",
         
         "issn" : "0021-8693",
         
         "researcherid-numbers" : "Bellamy, Gwyn/C-4966-2014",
         
         "keywords-plus" : "RATIONAL CHEREDNIK ALGEBRAS; SYMPLECTIC REFLECTION ALGEBRAS; HECKE\n   ALGEBRAS; PARTITION; SUBGROUPS; SPACE; G(M; N)",
         
         "funding-acknowledgement" : "DFG Schwerpunktprogramm [1489]",
         
         "research-areas" : "Mathematics",
         
         "orcid-numbers" : "Bellamy, Gwyn/0000-0002-7045-4177",
         
         "eissn" : "1090-266X",
         
         "number-of-cited-references" : "43",
         
         "affiliation" : "Thiel, U (Reprint Author), Univ Stuttgart, Fachbereich Math, Inst Algebra & Zahlentheorie, Lehrstuhl Algebra, Pfaffenwaldring 57, D-70569 Stuttgart, Germany.\n   Bellamy, Gwyn, Univ Glasgow, Sch Math & Stat, Glasgow G12 8QW, Lanark, Scotland.\n   Thiel, Ulrich, Univ Stuttgart, Fachbereich Math, Inst Algebra & Zahlentheorie, Lehrstuhl Algebra, Pfaffenwaldring 57, D-70569 Stuttgart, Germany.",
         
         "web-of-science-categories" : "Mathematics",
         
         "funding-text" : "The authors would like to thank Cedric Bonnafe and Meinolf Geck for many\n   fruitful discussions. We also thank Dan Ciubotaru for informing us about\n   his preprint [14] and his result that for E<INF>7</INF> the cuspidal\n   Lusztig family does not contain rigid modules. Moreover, we would like\n   to thank Gunter Malle for commenting on a preliminary version of this\n   article. The second author was partially supported by the DFG\n   Schwerpunktprogramm 1489.",
         
         "language" : "English",
         
         "times-cited" : "0",
         
         "doi" : "10.1016/j.jalgebra.2016.06.003",
         
         "bibtexKey": "ISI:000380382100011"

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