Showing 81 - 100 of 859

81

The Bailey Lemma and Kostka Polynomials: The Bailey lemma and Kostka polynomials
Warnaar, S. O.
Journal of Algebraic Combinatorics. 20:131-171

Rogers-Ramanujan identit... infinite-dimensional alg... Secondary 17B65, 33D15 characters Primary 05A19, 05E05, 11... \(q\)-series
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82

Interpretations of some parameter dependent generalizations of classical matrix ensembles
FORRESTER, PETER JOHN ; RAINS, ERIC
Probability Theory and Related Fields. 131:1-61

Symmetric functions and... Combinatorial probabilit... Random matrices (algebra... Measures of association... Jacobi (tridiagonal) ope... FOS: Physical sciences
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83

Symmetric functions and the phase problem in crystallography
Zinovy Reichstein ; J P Buhler
Transactions of the American Mathematical Society. 357:2353-2377

Computational aspects an... crystal structure Symmetric functions and... Integral representations... Mathematics - Combinator... 05E05, 13A50, 13P99, 20C...
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84

A polynomiality property for Littlewood–Richardson coefficients: A polynomiality property for Littlewood-Richardson coefficients
Etienne Rassart
Journal of Combinatorial Theory, Series A. 107:161-179

Symmetric functions and... Littlewood-Richardson co... 0102 computer and inform... 05E05, 52B20 (Secondary) 05E15 (Primary) 01 natural sciences
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85

Signature quantization and representations of compact Lie groups
Victor Guillemin ; Etienne Rassart
Proceedings of the National Academy of Sciences. 101:10884-10889

Geometric quantization Symmetric functions and... Lie groups 0101 mathematics 01 natural sciences
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86

The Number of Terms in the Permanent and the Determinant of a Generic Circulant Matrix: The number of terms in the permanent and the determinant of a generic circulant matrix
Thomas, Hugh
Journal of Algebraic Combinatorics. 20:55-60

generic circulant matrix Symmetric functions and... permanents Linear and multilinear a... Exact enumeration proble... Basic linear algebra
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87

Order Ideals in Weak Subposets of Young’s Lattice and Associated Unimodality Conjectures: Order ideals in weak subposets of Young's lattice and associated unimodality conjectures
Jennifer Morse ; Luc Lapointe
Annals of Combinatorics. 8:197-219

Combinatorial aspects of... Symmetric functions and... rank-generated functions 06A07 05A17 05A10
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88

The Hodge Structure on a Filtered Boolean Algebra: The Hodge structure on a filtered Boolean algebra
Kravitz, Scott ; Department of Mathematics, University of Michigan, Ann Arbor, MI, 48109-1003, USA ; Ann Arbor
Journal of Algebraic Combinatorics. 20:61-70

Symmetric functions and... Boolean Algebra Science Lattices Euler Characteristics Boolean algebra
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89

The peak algebra and the Hecke–Clifford algebras at q=0: The peak algebra and the Hecke-Clifford algebras at \(q=0\)
Bergeron, N. ; Hivert, Florent ; Thibon, Jean-Yves ; et al.
Journal of Combinatorial Theory, Series A. 107:1-19

Symmetric functions and... representations Representations of finit... Hecke-Clifford algebra peak algebra Grothendieck rings
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90

Littlewood–Richardson rules for Grassmannians: Littlewood-Richardson rules for Grassmannians
Buch, A ; Kresch, A ; Tamvakis, H ; et al.
Advances in Mathematics. 185:80-90

Mathematics(all) Symmetric functions and... Grassmannian Littlewood 05E15 (Primary) 14M15 (S... 0102 computer and inform...
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91

Specializations of Grothendieck polynomials
Richárd Rimányi ; Anders Skovsted Buch
Comptes Rendus. Mathématique. 339:1-4

Mathematics - Algebraic... Symmetric functions and... Classical problems, Schu... FOS: Mathematics double Schubert polynomi... 0102 computer and inform...
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92

Cauchy Identities for Universal Schubert Polynomials: Cauchy identities for universal Schubert polynomials
Anatol N. Kirillov
Journal of Mathematical Sciences. 121:2360-2370

Symmetric functions and... Mathematics - Quantum Al... 0103 physical sciences universal Schur function... FOS: Mathematics Quantum Algebra (math.QA...
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93

Growth diagrams, domino insertion and sign-imbalance
Thomas Lam
Journal of Combinatorial Theory, Series A. 107:87-115

Sign imbalance Symmetric functions and... Domino insertion Young tableaux 0102 computer and inform... Symmetric functions
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94

Conjugacy class properties of the extension of GL(n,q) generated by the inverse transpose involution: Conjugacy class properties of the extension of \(\text{GL}(n,q)\) generated by the inverse transpose involution.
Jason Fulman ; Robert M. Guralnick
Journal of Algebra. 275:356-396

Representation theory fo... derangements Hall-Littlewood polynomi... Representations of finit... transpose-inverse automo... Group Theory (math.GR)
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95

Jack polynomials and some identities for partitions
Lassalle, Michel ; Lassalle, Michel
Transactions of the American Mathematical Society. 356:3455-3476

Combinatorial aspects of... Symmetric functions and... probability distribution... Connections of hypergeom... 16. Peace & justice 01 natural sciences
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96

Invariant algebras and major indices for classical Weyl groups: Invariant algebras and major indices for classical Weyl groups.
CASELLI, FABRIZIO ; R. Biagioli
Proceedings of the London Mathematical Society. 88:603-631

Mahonian statistic Symmetric functions and... diagonal invariant algeb... INVARIANT ALGEBRAS CLASSICAL WEYL GROUPS MAJOR INDEX
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97

A shifted asymmetry index series
Cédric Lamathe ; Gilbert Labelle
Advances in Applied Mathematics. 32:576-608

Permutations, words, mat... Symmetric functions and... Applied Mathematics Exact enumeration proble... combinatorial species labelled
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98

Structures of Boson and Fermion Fock Spaces in the Space of Symmetric Functions: Structures of boson and fermion Fock spaces in the space of symmetric functions
Yurii A. Neretin
Acta Applicandae Mathematica. 81:233-268

0301 basic medicine Symmetric functions and... Infinite-dimensional gro... Infinite-dimensional Lie... FOS: Physical sciences Mathematical Physics (ma...
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99

A Hopf laboratory for symmetric functions
Peter D. Jarvis ; Bertfried Fauser
Journal of Physics A: Mathematical and General. 37:1633-1663

High Energy Physics - Th... Symmetric functions and... 05E05 16W30 20G10 11E57
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100

The square of the Vandermonde determinant and itsq-generalization: The square of the Vandermonde determinant and its \(q\)-generalization
King, R.C. ; Toumazet, F. ; Wybourne, B.G. ; et al.
Journal of Physics A: Mathematical and General. 37:735-767

Symmetric functions and... Vandermonde determinant [INFO.INFO-SC] Computer... 4. Education Determinants, permanents... [PHYS.MPHY] Physics [phy...
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