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Communications in Algebra Volume 35, 2007 - Issue 7
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Original Articles

Raising/Lowering Maps and Modules for the Quantum Affine Algebra

Darren Funk-Neubauer Mathematics Department, University of Wisconsin–Madison, Madison, Wisconsin, USACorrespondence[email protected]
Pages 2140-2159 | Received 23 Sep 2005, Published online: 11 Jun 2007

Citations (8)

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Darren Funk-Neubauer. (2022) Bidiagonal triads and the tetrahedron algebra. Communications in Algebra 50:8, pages 3453-3472.
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Articles from other publishers (7)

Darren Funk-Neubauer. (2017) Bidiagonal triples. Linear Algebra and its Applications 521, pages 104-134.
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DARREN FUNK-NEUBAUER. (2013) BIDIAGONAL PAIRS, THE LIE ALGEBRA 𝔰𝔩 2 , AND THE QUANTUM GROUP U q (𝔰𝔩 2 ) . Journal of Algebra and Its Applications 12:05, pages 1250207.
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Kazumasa Nomura & Paul Terwilliger. (2010) On the shape of a tridiagonal pair. Linear Algebra and its Applications 432:2-3, pages 615-636.
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Darren Funk-Neubauer. (2009) Tridiagonal pairs and the -tetrahedron algebra . Linear Algebra and its Applications 431:5-7, pages 903-925.
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Kazumasa Nomura & Paul Terwilliger. (2008) The structure of a tridiagonal pair. Linear Algebra and its Applications 429:7, pages 1647-1662.
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Kazumasa Nomura & Paul Terwilliger. (2008) Towards a classification of the tridiagonal pairs. Linear Algebra and its Applications 429:2-3, pages 503-518.
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Kazumasa Nomura & Paul Terwilliger. (2008) Sharp tridiagonal pairs. Linear Algebra and its Applications 429:1, pages 79-99.
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