We present a single operation for constructing skew diagrams whose corresponding skew Schur functions are equal. This combinatorial operation naturally generalises and unifies all results of this type to date. Moreover, our operation suggests a closely related condition that we conjecture is necessary and sufficient for skew diagrams to yield equal skew Schur functions
In 2001, Lapointe, Lascoux, and Morse discovered a class of symmetric functions called k-Schur funct...
The Hecke algebra Hn can be described as the skein Rnn of (n, n)-tangle diagrams with respect to the...
The Pieri rule expresses the product of a Schur function and a single row Schur function in terms of...
Abstract. We define an equivalence relation on skew diagrams such that two skew diagrams are equival...
AMS Subject Classification: 05E05, 05E10 Abstract. We determine the precise conditions under which a...
The Schur functions {s_lambda} and ubiquitous Littlewood-Richardson coefficients are instrumental in...
The Schur functions {s_lambda} and ubiquitous Littlewood-Richardson coefficients are instrumental in...
AbstractWe introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. Th...
AbstractNew sufficient conditions and necessary conditions are developed for two skew diagrams to gi...
Abstract. We introduce a new operation on skew diagrams called composition of transpositions, and us...
We introduce a new operation on skew diagrams called composition of trans-positions, and use it and ...
Abstract. The celebrated hook-length formula gives a product formula for the number of standard Youn...
We introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. These corr...
A quadratic identity for skew Schur functions is proved combinatorially by means of a nonintersectin...
In 2001, Lapointe, Lascoux, and Morse discovered a class of symmetric functions called k-Schur funct...
In 2001, Lapointe, Lascoux, and Morse discovered a class of symmetric functions called k-Schur funct...
The Hecke algebra Hn can be described as the skein Rnn of (n, n)-tangle diagrams with respect to the...
The Pieri rule expresses the product of a Schur function and a single row Schur function in terms of...
Abstract. We define an equivalence relation on skew diagrams such that two skew diagrams are equival...
AMS Subject Classification: 05E05, 05E10 Abstract. We determine the precise conditions under which a...
The Schur functions {s_lambda} and ubiquitous Littlewood-Richardson coefficients are instrumental in...
The Schur functions {s_lambda} and ubiquitous Littlewood-Richardson coefficients are instrumental in...
AbstractWe introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. Th...
AbstractNew sufficient conditions and necessary conditions are developed for two skew diagrams to gi...
Abstract. We introduce a new operation on skew diagrams called composition of transpositions, and us...
We introduce a new operation on skew diagrams called composition of trans-positions, and use it and ...
Abstract. The celebrated hook-length formula gives a product formula for the number of standard Youn...
We introduce several analogs of the Robinson-Schensted algorithm for skew Young tableaux. These corr...
A quadratic identity for skew Schur functions is proved combinatorially by means of a nonintersectin...
In 2001, Lapointe, Lascoux, and Morse discovered a class of symmetric functions called k-Schur funct...
In 2001, Lapointe, Lascoux, and Morse discovered a class of symmetric functions called k-Schur funct...
The Hecke algebra Hn can be described as the skein Rnn of (n, n)-tangle diagrams with respect to the...
The Pieri rule expresses the product of a Schur function and a single row Schur function in terms of...