AbstractIn the article Jung et al. (2009) [6], we developed the combinatorics of Young walls associated with higher level adjoint crystals for the quantum affine algebra Uq(sl2ˆ). The irreducible highest weight crystal B(λ) of arbitrary level is realized as the affine crystal consisting of reduced Young walls on λ. Littelmann (1994) [16] gave a concrete path model with which Joseph and Kashiwara proved that there exists an isomorphism between the crystal graph and the Littelmann paths graph. In this article, using the Young wall constructed in Jung et al. (2009) [6] we try to give in combinatorial way the bijective correspondence between the affine crystal consisting of reduced Young walls on Λ0 and the Littelmann path model
AbstractWe study the crystal base B(∞) associated with the negative part of the quantum group for fi...
AbstractIn this paper, we realize the crystal basis B(λ) of the irreducible highest weight module V(...
AbstractIn this paper, we continue the development of a new combinatorial model for the irreducible ...
AbstractIn the article Jung et al. (2009) [6], we developed the combinatorics of Young walls associa...
AbstractWe develop the combinatorics of Young walls associated with higher level adjoint crystals fo...
AbstractYoung tableaux and Young walls are combinatorial schemes realizing the irreducible highest w...
We provide a unified approach to the Young wall description of crystal graphs for arbitrary level ir...
AbstractWe give a 1–1 correspondence between the Young wall realization and the Young tableau realiz...
In this paper we give a realization of crystal bases for quantum affine algebras using some new comb...
AbstractWe provide a unified approach to the Young wall description of crystal graphs for arbitrary ...
Using combinatorics of Young walls, we give a new realization of arbitrary level irreducible highes...
We give a realization of crystal graphs for basic representations of the quantum affine algebra Uq(C...
Abstract. We give a realization of crystal graphs for basic representations of quantum affine algebr...
We give a new realization of the crystal B(infinity) of U(q)(-)(A(n)((1))) using generalized Young w...
AbstractA Littelmann path model is constructed for crystals pertaining to a not necessarily symmetri...
AbstractWe study the crystal base B(∞) associated with the negative part of the quantum group for fi...
AbstractIn this paper, we realize the crystal basis B(λ) of the irreducible highest weight module V(...
AbstractIn this paper, we continue the development of a new combinatorial model for the irreducible ...
AbstractIn the article Jung et al. (2009) [6], we developed the combinatorics of Young walls associa...
AbstractWe develop the combinatorics of Young walls associated with higher level adjoint crystals fo...
AbstractYoung tableaux and Young walls are combinatorial schemes realizing the irreducible highest w...
We provide a unified approach to the Young wall description of crystal graphs for arbitrary level ir...
AbstractWe give a 1–1 correspondence between the Young wall realization and the Young tableau realiz...
In this paper we give a realization of crystal bases for quantum affine algebras using some new comb...
AbstractWe provide a unified approach to the Young wall description of crystal graphs for arbitrary ...
Using combinatorics of Young walls, we give a new realization of arbitrary level irreducible highes...
We give a realization of crystal graphs for basic representations of the quantum affine algebra Uq(C...
Abstract. We give a realization of crystal graphs for basic representations of quantum affine algebr...
We give a new realization of the crystal B(infinity) of U(q)(-)(A(n)((1))) using generalized Young w...
AbstractA Littelmann path model is constructed for crystals pertaining to a not necessarily symmetri...
AbstractWe study the crystal base B(∞) associated with the negative part of the quantum group for fi...
AbstractIn this paper, we realize the crystal basis B(λ) of the irreducible highest weight module V(...
AbstractIn this paper, we continue the development of a new combinatorial model for the irreducible ...