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Littlewood–Richardson rule
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1	0 Introduction The Littlewood-Richardson rule, and related combinatorics Marc A. A. van Leeuwen Universit´e de Poitiers, D´epartement de Math´ematiques, UFR Sciences SP2MI, T´el´eport 2, BP 30179, 86962 Futuroscope Add to Reading List Source URL: wwwmathlabo.univ-poitiers.fr Language: English - Date: 2014-09-01 05:21:14
2	COXETER-KNUTH GRAPHS AND A SIGNED LITTLE MAP FOR TYPE B REDUCED WORDS SARA BILLEY, ZACHARY HAMAKER, AUSTIN ROBERTS AND BENJAMIN YOUNG Abstract. We define an analog of David Little’s algorithm for reduced words in type Add to Reading List Source URL: www.math.washington.edu Language: English - Date: 2014-09-15 19:11:10 Symmetric functions Algebraic combinatorics Coxeter group Graph theory Representation theory Young tableau Harold Scott MacDonald Coxeter Littlewood–Richardson rule Modal logic Abstract algebra Mathematics Algebra
3	Department of Mathematics, University of California, San Diego ************************* Math 269 -Combinatorics Seminar Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2008-08-21 11:47:59** Symmetric functions Representation theory Algebraic geometry Algebraic combinatorics Combinatorics Young tableau Littlewood–Richardson rule Polynomial Grassmannian Abstract algebra Algebra Mathematics
4	Algebraic combinatorics Alexander Yong http://www.math.uiuc.edu/ ˜ ayong Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2010-03-01 11:00:03 Symmetric functions Algebraic combinatorics Representation theory Invariant theory Littlewood–Richardson rule Young tableau Symmetric polynomial Schur polynomial Combinatorics Abstract algebra Algebra Mathematics
5	K-THEORETIC SCHUBERT CALCULUS FOR OG(n, 2n + 1) AND JEU DE TAQUIN FOR SHIFTED INCREASING TABLEAUX EDWARD CLIFFORD, HUGH THOMAS, AND ALEXANDER YONG Abstract. We present a proof of a Littlewood-Richardson rule for the K-th Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2010-08-14 13:11:11 Symmetric functions Representation theory Algebraic combinatorics Lambda calculus Young tableau Littlewood–Richardson rule Jeu de taquin Combinatory logic Abstract algebra Algebra Mathematics
6	Commutative Algebra and Algebraic Geometry Seminar Organizer: D. Eisenbud Tuesday, 3:45–6:00pm, 939 Evans Apr. 6 Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2008-08-21 11:47:25 Symmetric functions Algebraic geometry Invariant theory Algebraic combinatorics Representation theory Schur polynomial Littlewood–Richardson rule Grassmannian Determinantal variety Abstract algebra Algebra Mathematics
7	Discrete Mathematics and Theoretical Computer Science DMTCS vol. (subm.), by the authors, 1–1 Genomic Tableaux and Combinatorial K-Theory Add to Reading List Source URL: www.math.uiuc.edu Language: English - Date: 2015-04-14 09:40:42 Symmetric functions Representation theory Algebraic combinatorics Measure theory Littlewood–Richardson rule Young tableau Symbol Grassmannian Support Abstract algebra Algebra Mathematics
8	1 Introduction Some bijective correspondences involving domino tableaux Marc A. A. van Leeuwen Universit´e de Poitiers, D´epartement de Math´ematiques, UFR Sciences SP2MI, T´el´eport 2, BP 30179, 86962 Futuroscope Add to Reading List Source URL: www-math.univ-poitiers.fr Language: English - Date: 2014-09-01 05:21:14 Algebraic combinatorics Symmetric functions Representation theory of finite groups Permutations Representation theory Young tableau Littlewood–Richardson rule Robinson–Schensted correspondence Jeu de taquin Abstract algebra Algebra Mathematics
9	Curriculum vitae Marc A. A. van Leeuwen Home address 71 rue du Bas des Sables, 86000 Poitiers, France Tel. +. Add to Reading List Source URL: www-math.univ-poitiers.fr Language: English - Date: 2014-09-01 05:21:14 Algebraic combinatorics Symmetric functions Representation theory of finite groups Lie groups Permutations Picture Robinson–Schensted correspondence Young tableau Littlewood–Richardson rule Abstract algebra Mathematics Algebra
10	1 Introduction An analogue of Jeu de taquin for Littelmann’s crystal paths Marc A. A. van Leeuwen Universit´e de Poitiers, D´epartement de Math´ematiques, UFR Sciences SP2MI, T´el´eport 2, BP 30179, 86962 Futuros Add to Reading List Source URL: www-math.univ-poitiers.fr Language: English - Date: 2014-09-01 05:21:15 Algebraic combinatorics Representation theory Symmetric functions Littelmann path model Littlewood–Richardson rule Jeu de taquin Young tableau Abstract algebra Algebra Mathematics