• Search: "Symmetric functions and generalizations"

Showing 181 - 200 of 859

181

Robinson–Schensted–Knuth insertion and characters of cyclotomic Hecke algebras: Robinson--Schensted--Knuth insertion and characters of cyclotomic Hecke algebras
Tom Halverson ; Brian Miller ; Andy Cantrell
Journal of Combinatorial Theory, Series A. 99:17-31

Symmetric functions and... characters cyclotomic Hecke algebra... tableaux 01 natural sciences Hecke algebras and their... …
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182

An application of the Littlewood restriction formula to the Kostant-Rallis Theorem: An application of the Littlewood restriction formula to the Kostant-Rallis theorem
Jeb F. Willenbring
Transactions of the American Mathematical Society. 354:4393-4419

Representation theory fo... Symmetric functions and... Kostant-Rallis theorem Littlewood restriction f... 0101 mathematics polynomial functions …
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183

The generating function for a particular class of characters ofSU(n): The generating function for a particular class of characters of \(\mathrm{SU}(n)\).
García Fuertes, Wifredo ; Perelomov, Askold M.
GREDOS. Repositorio Institucional de la Universidad de Salamanca
Universidad de Salamanca (USAL)
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Finite-dimensional group... Semisimple Lie groups an... Symmetric functions and... 0103 physical sciences FOS: Physical sciences Física Matemática …
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184

A Combinatorial Algorithm Related to the Geometry of the Moduli Space of Pointed Curves: A combinatorial algorithm related to the geometry of the moduli space of pointed curves
BINI G ; Department of Mathematics, University of Michigan, 525 East University Ave., Ann Arbor, MI, 48109, USA ; Ann Arbor
Journal of Algebraic Combinatorics. 15:211-221

Schur Q-polynomials Symmetric functions and... Combinatorial aspects of... Science 4. Education Lattices …
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185

A Remark on the Fourier Pairing and the Binomial Formula for the Macdonald Polynomials: A remark on the Fourier pairing and the binomial formula for the Macdonald polynomials
A. Yu. Okounkov
Functional Analysis and Its Applications. 36:134-139

Symmetric functions and... Orthogonal polynomials (...
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186

Finite Affine Groups: Cycle Indices, Hall–Littlewood Polynomials, and Probabilistic Algorithms: Finite affine groups: cycle indices, Hall-Littlewood polynomials, and probabilistic algorithms
Jason Fulman
Journal of Algebra. 250:731-756

Representation theory fo... Rogers-Ramanujan identit... Random matrices (algebra... Exact enumeration proble... Hall-Littlewood polynomi... classical groups …
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187

a remark on the fourier pairing and the binomial formula for the macdonald polynomials: A remark on the Fourier pairing and the binomial formula for the Macdonald polynomials
A. Yu. Okounkov
Functional Analysis and Its Applications. 36(2):134-139

Symmetric functions and... Orthogonal polynomials (...
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188

Spaces of Lattice Diagram Polynomials in One Set of Variables: Spaces of lattice diagram polynomials in one set of variables
Aval, Jean-Christophe ; Bergeron, Francois ; Bergeron, Nantel ; et al.
Advances in Applied Mathematics. 28:343-359

Symmetric functions and... lattice diagram Applied Mathematics Representations of finit... 01 natural sciences [MATH.MATH-CO] Mathemati... …
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189

Elementary Symmetric Polynomials in Numbers of Modulus 1: Elementary symmetric polynomials in numbers of modulus 1
DONALD CARTWRIGHT ; STEGER, Tim Joshua
Canadian Journal of Mathematics. 54:239-262

Orthogonal polynomials a... elementary symmetric fun... Symmetric functions and... Buildings and the geomet... Zeros of polynomials, ra... 4. Education …
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190

Shifted quasi-symmetric functions and the Hopf algebra of peak functions
Stephanie van Willigenburg ; Frank Sottile ; Stefan Mykytiuk ; et al.
Discrete Mathematics. 246:57-66

Symmetric functions and... Exact enumeration proble... quasi-symmetric function... Mathematics - Rings and... 16. Peace & justice 01 natural sciences …
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191

Specializations of MacMahon symmetric functions and the polynomial algebra
Rosas Celis, Mercedes Helena ; Universidad de Sevilla. Departamento de álgebra
idUS. Depósito de Investigación de la Universidad de Sevilla
Universidad de Sevilla (US)
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polynomial bases Symmetric functions and... polynomial basis 0102 computer and inform... connection coefficients 01 natural sciences …
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192

The first term in the expansion of plethysm of Schur functions
Mei Yang
Discrete Mathematics. 246:331-341

Symmetric functions and... nested inverse Kostka nu... Schur function Combinatorial aspects of... Discrete Mathematics and... 0101 mathematics …
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193

A Pieri-type formula for isotropic flag manifolds
Nantel Bergeron ; Frank Sottile
Transactions of the American Mathematical Society. 354:2659-2705

parabolic groups Symmetric functions and... Schubert varieties Bruhat order Grassmannians, Schubert... 01 natural sciences …
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194

Toeplitz Minors: Toeplitz minors
Bump, Daniel ; Diaconis, Persi
Journal of Combinatorial Theory, Series A. 97:252-271

Orthogonal polynomials a... Symmetric functions and... Computational Theory and... Toeplitz operators, Hank... strong Szegö theorem Discrete Mathematics and... …
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195

Lyndon words and shuffle algebras for generating the coloured multiple zeta values relations tables
N. E. Oussous ; M. Bigotte ; M. Petitot ; et al.
Theoretical Computer Science. 273:271-282

Shuffle algebra Symmetric functions and... Coloured multiple zeta v... Combinatorics on words Symbolic computation of... fonction zêta multi-indi... …
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196

The Flagged Double Schur Function: The flagged double Schur function
James D. Louck ; William Y. C. Chen ; Bingqing Li
Journal of Algebraic Combinatorics. 15:7-26

Representation theory fo... Symmetric functions and... flagged double Schur fun... Combinatorial aspects of... orthogonal characters 0102 computer and inform... …
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197

A Littlewood-Richardson rule for the K-theory of Grassmannians: A Littlewood-Richardson rule for the \(K\)-theory of Grassmannians.
Buch, A.S.
Acta Math. 189, no. 1 (2002), 37-78
Buch, A S 2002, 'A Littlewood-Richardson rule for the K-theory of Grassmannians', Acta Mathematica, vol. 189, no. 1, pp. 37-78. https://doi.org/10.1007/BF02392644

Symmetric functions and... K-Theory and Homology (m... 0102 computer and inform... Grassmannians, Schubert... 01 natural sciences Combinatorial aspects of... …
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198

Infinitesimal Hopf Algebras and the cd-Index of Polytopes: Infinitesimal Hopf algebras and the cd-index of polytopes
Marcelo Aguiar
Discrete & Computational Geometry. 27:3-28

Combinatorics of partial... Symmetric functions and... polytope Exact enumeration proble... 0101 mathematics 01 natural sciences …
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199

Symmetric polynomials vanishing on the shifted diagonals and Macdonald polynomials: Symmetric polynomials vanishing on the shifted diagonals and Macdonald polynomials.
Michio Jimbo ; Boris Feigin ; Evgeny Mukhin ; et al.
International Mathematics Research Notices. 2003(18):1015-1034

Kac-Moody (super)algebra... extended affine Lie alge... toroidal Lie algebras Symmetric functions and... Mathematics - Quantum Al... FOS: Mathematics …
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200

Symmetric polynomials vanishing on the diagonals shifted by roots of unity: Symmetric polynomials vanishing on the diagonals shifted by roots of unity.
Yoshihiro Takeyama ; Michio Jimbo ; Evgeny Mukhin ; et al.
International Mathematics Research Notices. 2003(18):999-1014

Symmetric functions and... Mathematics - Quantum Al... FOS: Mathematics Mathematics - Combinator... Quantum Algebra (math.QA... Combinatorics (math.CO) …
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