Add to ORKGWe consider Grothendieck polynomials appearing in the K-theory of Grassmannians, which are analogs of Schur polynomials. This paper aims establish a version of Murnaghan-Nakayama rule for Grothendieck polynomials of the Grassmannian type. This rule allows us express product of a Grothendieck polynomial with a power sum symmetric polynomial into a linear combination of other Grothendieck polynomials
International audienceWe give a new description of the Pieri rule for $k$-Schur functions using the ...
Abstract. We give new formulas for Grothendieck polynomials of two types. One type expresses any spe...
AbstractWe develop a theory of Schur functions in noncommuting variables, assuming commutation relat...
We consider Grothendieck polynomials appearing in the K-theory of Grassmannians, which are analogs ...
We consider the Grothendieck polynomials appearing in the K-theory of Grassmannians, which are analo...
In this paper, we study Grothendieck polynomials indexed by Grassmannian permutations from a combina...
AbstractWe introduce a family of tableaux that simultaneously generalizes the tableaux used to chara...
AbstractWe introduce a family of tableaux that simultaneously generalizes the tableaux used to chara...
AbstractWe prove the Murnaghan–Nakayama rule for k-Schur functions of Lapointe and Morse, that is, w...
Abstract. We formulate a nonrecursive combinatorial rule for the expansion of the stable Grothendiec...
We show that a multiple commutation relation of the Yang-Baxter algebra of integrable lattice models...
We show that a multiple commutation relation of the Yang-Baxter algebra of integrable lattice models...
We show that a multiple commutation relation of the Yang-Baxter algebra of integrable lattice models...
AbstractWe derive an explicit formula, with no cancellations, for expanding in the basis of Grothend...
We give a new description of the Pieri rule for $k$-Schur functions using the Bruhat order on the af...
International audienceWe give a new description of the Pieri rule for $k$-Schur functions using the ...
Abstract. We give new formulas for Grothendieck polynomials of two types. One type expresses any spe...
AbstractWe develop a theory of Schur functions in noncommuting variables, assuming commutation relat...
We consider Grothendieck polynomials appearing in the K-theory of Grassmannians, which are analogs ...
We consider the Grothendieck polynomials appearing in the K-theory of Grassmannians, which are analo...
In this paper, we study Grothendieck polynomials indexed by Grassmannian permutations from a combina...
AbstractWe introduce a family of tableaux that simultaneously generalizes the tableaux used to chara...
AbstractWe introduce a family of tableaux that simultaneously generalizes the tableaux used to chara...
AbstractWe prove the Murnaghan–Nakayama rule for k-Schur functions of Lapointe and Morse, that is, w...
Abstract. We formulate a nonrecursive combinatorial rule for the expansion of the stable Grothendiec...
We show that a multiple commutation relation of the Yang-Baxter algebra of integrable lattice models...
We show that a multiple commutation relation of the Yang-Baxter algebra of integrable lattice models...
We show that a multiple commutation relation of the Yang-Baxter algebra of integrable lattice models...
AbstractWe derive an explicit formula, with no cancellations, for expanding in the basis of Grothend...
We give a new description of the Pieri rule for $k$-Schur functions using the Bruhat order on the af...
International audienceWe give a new description of the Pieri rule for $k$-Schur functions using the ...
Abstract. We give new formulas for Grothendieck polynomials of two types. One type expresses any spe...
AbstractWe develop a theory of Schur functions in noncommuting variables, assuming commutation relat...