We show the existence of a multivariate extension of the Robinson-Schensted correspondence. This is inspired by the interpretation of the classical two dimensional case in the invariant theory of (finite) reflection groups
AbstractIn (Adv. Math. 174(2) (2003) 236), a bijection between collections of reduced factorizations...
A concrete description of Hochschild cohomology is the first step toward exploring associative defor...
We extend the Robinson-Schensted-Knuth insertion procedure to tableaux over totally ordered sets and...
We show the existence of a multivariate extension of the Robinson-Schensted correspondence. This is ...
Combinatorial aspects of multivariate diagonal invariants of the symmetric group are studied. As a c...
AbstractThe Robinson-Schensted correspondence, a bijection between nonnegative matrices and pair of ...
In F. Caselli (Involutory reflection groups and their models, J. Algebra 24:370–393, 2010), a unifor...
Robinson–Schensted–Knuth (RSK) correspondence is a bijective correspondence between two-rowed arrays...
AbstractA new Robinson-Schensted-type correspondence is given in connection with a dual pair of type...
AbstractAfter having established elementary results on the relationship between a finite complex (ps...
Let X be a nonempty real variety that is invariant under the action of a reflection group G. We conj...
AbstractNew algorithms to perform both the generalizations due to Knuth [2] of the Robinson-Schenste...
We give an introduction to the McKay correspondence and its connection to quotients of Cn by finite ...
Suppose that G is a finite, unitary reflection group acting on a complex vector space V and X is a s...
Abstract. We give explicit systems of generators of the algebras of invariant polynomials in arbitra...
AbstractIn (Adv. Math. 174(2) (2003) 236), a bijection between collections of reduced factorizations...
A concrete description of Hochschild cohomology is the first step toward exploring associative defor...
We extend the Robinson-Schensted-Knuth insertion procedure to tableaux over totally ordered sets and...
We show the existence of a multivariate extension of the Robinson-Schensted correspondence. This is ...
Combinatorial aspects of multivariate diagonal invariants of the symmetric group are studied. As a c...
AbstractThe Robinson-Schensted correspondence, a bijection between nonnegative matrices and pair of ...
In F. Caselli (Involutory reflection groups and their models, J. Algebra 24:370–393, 2010), a unifor...
Robinson–Schensted–Knuth (RSK) correspondence is a bijective correspondence between two-rowed arrays...
AbstractA new Robinson-Schensted-type correspondence is given in connection with a dual pair of type...
AbstractAfter having established elementary results on the relationship between a finite complex (ps...
Let X be a nonempty real variety that is invariant under the action of a reflection group G. We conj...
AbstractNew algorithms to perform both the generalizations due to Knuth [2] of the Robinson-Schenste...
We give an introduction to the McKay correspondence and its connection to quotients of Cn by finite ...
Suppose that G is a finite, unitary reflection group acting on a complex vector space V and X is a s...
Abstract. We give explicit systems of generators of the algebras of invariant polynomials in arbitra...
AbstractIn (Adv. Math. 174(2) (2003) 236), a bijection between collections of reduced factorizations...
A concrete description of Hochschild cohomology is the first step toward exploring associative defor...
We extend the Robinson-Schensted-Knuth insertion procedure to tableaux over totally ordered sets and...