Universal enveloping algebra

Results: 45



#Item
1Introduction to Vertex Algebras Mike Welby 6th November, 2015  Mike Welby

Introduction to Vertex Algebras Mike Welby 6th November, 2015 Mike Welby

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Source URL: www.maths.nuigalway.ie

Language: English - Date: 2015-11-06 09:36:17
2A Hidden Herbrand Theorem: Combining the Object and Logic Paradigms Joseph Goguen Dept. Computer Science & Engineering University of California, San Diego

A Hidden Herbrand Theorem: Combining the Object and Logic Paradigms Joseph Goguen Dept. Computer Science & Engineering University of California, San Diego

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Source URL: cseweb.ucsd.edu

Language: English - Date: 2001-11-18 00:50:05
3NORGES TEKNISK-NATURVITENSKAPELIGE UNIVERSITET Algebraic Structures on Ordered Rooted Trees and Their Significance to Lie Group Integrators by

NORGES TEKNISK-NATURVITENSKAPELIGE UNIVERSITET Algebraic Structures on Ordered Rooted Trees and Their Significance to Lie Group Integrators by

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Source URL: www.pvv.ntnu.no

Language: English - Date: 2003-09-12 07:30:01
4ON QUANTUM GROUP GLp,q (2)  arXiv:q-algJan 1997 Tanya Khovanova January 28, 1997

ON QUANTUM GROUP GLp,q (2) arXiv:q-algJan 1997 Tanya Khovanova January 28, 1997

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Source URL: www.tanyakhovanova.com

Language: English - Date: 2008-02-26 17:10:01
5QUANTUM GROUPS AND REPRESENTATIONS WITH HIGHEST WEIGHT Joseph Bernstein and Tanya Khovanova  arXiv:q-algApr 1997

QUANTUM GROUPS AND REPRESENTATIONS WITH HIGHEST WEIGHT Joseph Bernstein and Tanya Khovanova arXiv:q-algApr 1997

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Source URL: www.tanyakhovanova.com

Language: English - Date: 2008-02-26 17:10:01
6On quantum group SLqarXiv:hep-thDec 94 Joseph Bernstein Tel-Aviv University

On quantum group SLqarXiv:hep-thDec 94 Joseph Bernstein Tel-Aviv University

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Source URL: www.tanyakhovanova.com

Language: English - Date: 2008-02-26 17:10:00
7Introduction to representation theory  arXiv:0901.0827v5 [math.RT] 1 Feb 2011 Pavel Etingof, Oleg Golberg, Sebastian Hensel, Tiankai Liu, Alex Schwendner, Dmitry Vaintrob, and Elena Yudovina

Introduction to representation theory arXiv:0901.0827v5 [math.RT] 1 Feb 2011 Pavel Etingof, Oleg Golberg, Sebastian Hensel, Tiankai Liu, Alex Schwendner, Dmitry Vaintrob, and Elena Yudovina

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Source URL: arxiv.org

Language: English - Date: 2011-02-01 20:16:44
8arXiv:1001.2020v9 [math.GT] 3 May[removed]Knot invariants and higher representation theory I: diagrammatic and geometric categorification of tensor products Ben Webster1 Department of Mathematics

arXiv:1001.2020v9 [math.GT] 3 May[removed]Knot invariants and higher representation theory I: diagrammatic and geometric categorification of tensor products Ben Webster1 Department of Mathematics

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Source URL: arxiv.org

Language: English - Date: 2013-05-06 00:25:41
9Title -- Frobenius Lie algebras and universal deformation formulas Abstract -- A Lie algebra L is Frobenius if there exists a linear functional F in L* such that the skew bilinear form (x,y) --> F([x,y]) is non-degenerat

Title -- Frobenius Lie algebras and universal deformation formulas Abstract -- A Lie algebra L is Frobenius if there exists a linear functional F in L* such that the skew bilinear form (x,y) --> F([x,y]) is non-degenerat

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Source URL: www4.ncsu.edu

Language: English - Date: 2011-05-11 13:05:15
10October 5, 2011 2:32 WSPC/INSTRUCTION FILE  heisd arXiv:0909.3769v2 [math.QA] 3 Oct 2011

October 5, 2011 2:32 WSPC/INSTRUCTION FILE heisd arXiv:0909.3769v2 [math.QA] 3 Oct 2011

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Source URL: bib.irb.hr

Language: English - Date: 2011-10-14 10:14:22