Works matching AU Sagaki, Daisuke
Results: 14
Demazure submodules of level-zero extremal weight modules and specializations of Macdonald polynomials.
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- Mathematische Zeitschrift, 2016, v. 283, n. 3/4, p. 937, doi. 10.1007/s00209-016-1628-7
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Automorphisms of Niemeier lattices for Miyamoto's $${\mathbb {Z}}_3$$ -orbifold construction.
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- Mathematische Zeitschrift, 2015, v. 280, n. 1/2, p. 55, doi. 10.1007/s00209-015-1413-z
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Lakshmibai?Seshadri paths of level-zero shape and one-dimensional sums associated to level-zero fundamental representations.
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- Compositio Mathematica, 2008, v. 144, n. 6, p. 1525, doi. 10.1112/S0010437X08003606
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Construction of Perfect Crystals Conjecturally Corresponding to Kirillov-Reshetikhin Modules over Twisted Quantum Affine Algebras.
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- Communications in Mathematical Physics, 2006, v. 263, n. 3, p. 749, doi. 10.1007/s00220-005-1515-2
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CERTAIN MODULES WITH TWINING MAPS AND DECOMPOSITION RULES OF LITTELMANN TYPE.
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- Communications in Algebra, 2002, v. 30, n. 8, p. 3917, doi. 10.1081/AGB-120005827
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Path model for an extremal weight module over the quantized hyperbolic Kac-Moody algebra of rank 2.
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- Communications in Algebra, 2021, v. 49, n. 2, p. 690, doi. 10.1080/00927872.2020.1817467
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Simplicity of a Vertex Operator Algebra Whose Griess Algebra is the Jordan Algebra of Symmetric Matrices.
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- Communications in Algebra, 2010, v. 38, n. 3, p. 848, doi. 10.1080/00927870902828637
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Inverse K -Chevalley formulas for semi-infinite flag manifolds, I: minuscule weights in ADE type.
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- Forum of Mathematics, Sigma, 2021, v. 9, p. 1, doi. 10.1017/fms.2021.45
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Crystal of Lakshmibai-Seshadri paths associated to an integral weight of level zero for an affine Lie algebra.
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- IMRN: International Mathematics Research Notices, 2005, v. 2005, n. 14, p. 815, doi. 10.1155/IMRN.2005.815
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Path model for a level-zero extremal weight module over a quantum affine algebra.
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- IMRN: International Mathematics Research Notices, 2003, v. 2003, n. 32, p. 1731, doi. 10.1155/S1073792803212216
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Crystal Base Elements of an Extremal Weight Module Fixed by a Diagram Automorphism.
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- Algebras & Representation Theory, 2005, v. 8, n. 5, p. 689, doi. 10.1007/s10468-005-0234-x
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Crystal structure on the set of Lakshmibai-Seshadri paths of an arbitrary level-zero shape.
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- Proceedings of the London Mathematical Society, 2008, v. 96, n. 3, p. 582, doi. 10.1112/plms/pdm034
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A Uniform Model for Kirillov-Reshetikhin Crystals II. Alcove Model, Path Model, and P = X.
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- IMRN: International Mathematics Research Notices, 2017, v. 2017, n. 14, p. 4259, doi. 10.1093/imrn/rnw129
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A Uniform Model for Kirillov-Reshetikhin Crystals I: Lifting the Parabolic Quantum Bruhat Graph.
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- IMRN: International Mathematics Research Notices, 2015, v. 2015, n. 7, p. 1848, doi. 10.1093/imrn/rnt263
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