Results 151 to 160 of about 8,473 (239)
A crystal to rigged configuration bijection for nonexceptional affine algebras
Kerov, Kirillov, and Reshetikhin defined a bijection between highest weight vectors in the crystal graph of a tensor power of the vector representation, and combinatorial objects called rigged configurations, for type $A^{(1)}_n$.
Okado, Masato +2 more
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Counting Spinal Phylogenetic Networks. [PDF]
Francis A, Hendriksen M.
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Computing the Lusztig-Vogan bijection
Thesis: Ph. D., Massachusetts Institute of Technology, Department of Mathematics, 2017.Cataloged from PDF version of thesis.Includes bibliographical references (pages 129-130).Let G be a connected complex reductive algebraic group with Lie algebra g. The
Rush, David B., Ph. D. Massachusetts Institute of Technology
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Universal Latent Representation in Finite Ring Continuum. [PDF]
Akhtman Y.
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Extension of partial atom-to-atom maps: uniqueness and algorithms. [PDF]
Laffitte MEG, Phan TL, Stadler PF.
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Some New Maximally Chaotic Discrete Maps. [PDF]
Choi H +5 more
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Combinatorial proofs of Ismail's identities on Al-Salam-Chirara polynomials. [PDF]
Uncu AK.
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Groups acting on trees with Tits' independence property (P): With an appendix by Stephan Tornier. [PDF]
Reid CD, Smith SM.
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Quantum Codes from Galois Hulls of Constacyclic Codes over a Finite Non-Chain Ring. [PDF]
Zhang E, Kong B, Zheng X.
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Conformal Coordinates for Molecular Geometry: From 3D to 5D. [PDF]
Camargo J, Lavor C, Souza M.
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