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Quantum group
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481	c 2006 Cambridge Philosophical Society Math. Proc. Camb. Phil. Soc[removed]), 141, 81 81 doi:[removed]S0305004105009047 Printed in the United Kingdom Add to Reading List Source URL: www.liv.ac.uk Language: English - Date: 2010-02-26 10:26:19 Linear algebra Abstract algebra Knot theory Singular value decomposition Eigenvalues and eigenvectors Matrix Skein relation Quantum group Idempotence Algebra Mathematics Matrix theory
482	Mutant knots with symmetry H.R.Morton Department of Mathematical Sciences, University of Liverpool, Peach Street, Liverpool L69 7ZL, UK. Abstract Add to Reading List Source URL: www.liv.ac.uk Language: English - Date: 2007-05-15 10:16:43 Polynomials Mathematics HOMFLY polynomial Alexander polynomial Symmetric algebra Mutation Tangle Quantum group Quantum invariant Knot theory Abstract algebra Algebra
483	c 2005 Cambridge Philosophical Society Math. Proc. Camb. Phil. Soc[removed]), 138, 79 79 DOI: [removed]S0305004104007984 Printed in the United Kingdom Add to Reading List Source URL: www.liv.ac.uk Language: English - Date: 2010-02-26 10:17:43 Knot theory Linear algebra Skein relation Tangle Eigenvalues and eigenvectors Elementary symmetric polynomial Vector space Quantum group Idempotence Algebra Mathematics Abstract algebra
484	Phase diagram of quantum capacitive junctions. Thomas Strohm and Francisco Guinea Instituto de Ciencia de Materiales. CSIC. Cantoblanco. E[removed]Madrid. Spain. (July 9, 2004) Add to Reading List Source URL: www.tstrohm.de Language: English - Date: 2004-11-16 15:01:33 Condensed matter physics Quantum dissipation Renormalization group Standard Model Phase transition Physics Statistical mechanics Quantum mechanics
485	Microsoft PowerPoint - SCGP-TWISTEDMATTER-2013D Add to Reading List Source URL: www.physics.rutgers.edu Language: English - Date: 2013-06-12 21:31:06 Abstract algebra Quantum mechanics Equivariant map Group Topological order Superselection Physics Symmetry Theoretical physics
486	A basis for the Birman-Wenzl algebra H. R. Morton and A. J. Wassermann Foreword[removed]This paper is a very lightly edited version of an article originally written in 1989 but never fully completed. We had planned a fina Add to Reading List Source URL: www.liv.ac.uk Language: English - Date: 2010-04-19 10:26:36 Algebra Ring theory Lie algebras Operator theory Tangle Birman–Wenzl algebra Quantum group Von Neumann algebra Universal enveloping algebra Abstract algebra Knot theory Representation theory
487	Hom y skeins and the Hopf link Thesis submitted in a ordan e with the requirements of the University of Liverpool for the degree of Do tor in Philosophy by Sas ha Georg Luka June 2001 Add to Reading List Source URL: www.liv.ac.uk Language: English - Date: 2012-03-22 12:26:10 Knot theory Polynomials Representation theory Monoidal categories Skein relation Hopf algebra Quantum group Abstract algebra Algebra Mathematics
488	Jones polynomial invariants for knots and satellites Add to Reading List Source URL: www.liv.ac.uk Language: English - Date: 2010-02-26 10:05:14 Abstract algebra Tangle Link Mutation Module Quantum group Jones polynomial Invariant Knot invariant Knot theory Topology Mathematics
489	31_2014_9259_OnlinePDF.pdf Add to Reading List Source URL: yakovenko.files.wordpress.com Language: English - Date: 2014-03-03 04:40:06 Algebraic combinatorics Algebraic geometry Israel Gelfand Lie algebras Representation theory Andrei Zelevinsky Hyperdeterminant Quantum group Kazhdan–Lusztig polynomial Abstract algebra Algebra Mathematics
490	5 5.1 Symmetry Rotation Operators Add to Reading List Source URL: www.chem.helsinki.fi Language: English - Date: 2003-10-21 13:39:39 Rotational symmetry Lie groups Harmonic analysis Quantum field theory Spinor Euler angles Rotation group SO Spherical harmonics Symbol Physics Mathematical analysis Abstract algebra

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