Add to ORKGOur recent paper [5] provides extensions to two classical determinantal results of Bressoud and Wei, and of Koike. The proofs in that paper were algebraic. The present paper contains combinatorial lattice path proofs
AbstractWe obtain a tableau definition of the skew Schubert polynomials named by Lascoux, which are ...
We present a single operation for constructing skew diagrams whose corresponding skew Schur function...
International audienceWe analyze some enumerative and asymptotic properties of Dyck paths under a li...
Our recent paper \cite{HK10} provides extensions to two classical determinantal results of Bressoud ...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
The Jacobi-Trudi identity expresses a skew Schur function as a determinant of complete symmetric fun...
AbstractWe give bijective proofs for Jacobi–Trudi-type and Giambelli-type identities for symplectic ...
AbstractThe Jacobi–Trudi identity expresses a skew Schur function as a determinant of complete symme...
AbstractWe provide a new, simple and direct combinatorial proof of the equivalence of the determinan...
AbstractWe translate Goulden's combinatorial proof of the Jacobi-Trudi identity into the language of...
AbstractThis work presents a simple proof of the Littlewood-Richardson rule on multiplying Schur fun...
AbstractWe obtain a tableau definition of the skew Schubert polynomials named by Lascoux, which are ...
We present a single operation for constructing skew diagrams whose corresponding skew Schur function...
International audienceWe analyze some enumerative and asymptotic properties of Dyck paths under a li...
Our recent paper \cite{HK10} provides extensions to two classical determinantal results of Bressoud ...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
Our recent paper provides extensions to two classical determinantal results of Bressoud and Wei, and...
The Jacobi-Trudi identity expresses a skew Schur function as a determinant of complete symmetric fun...
AbstractWe give bijective proofs for Jacobi–Trudi-type and Giambelli-type identities for symplectic ...
AbstractThe Jacobi–Trudi identity expresses a skew Schur function as a determinant of complete symme...
AbstractWe provide a new, simple and direct combinatorial proof of the equivalence of the determinan...
AbstractWe translate Goulden's combinatorial proof of the Jacobi-Trudi identity into the language of...
AbstractThis work presents a simple proof of the Littlewood-Richardson rule on multiplying Schur fun...
AbstractWe obtain a tableau definition of the skew Schubert polynomials named by Lascoux, which are ...
We present a single operation for constructing skew diagrams whose corresponding skew Schur function...
International audienceWe analyze some enumerative and asymptotic properties of Dyck paths under a li...