ABSTRACT. We describe the tensor product of two extremal weight crystals of type $A+\infty$ by constructing an explicit bijection between the connected components in the tensor product and a set of quadruples of Littlewood-Richardson tableaux. 1
Abstract. We determine the necessary and sufficient combinatorial conditions for which the tensor pr...
International audienceThere is a close connection between Demazure crystals and tensor products of K...
Chapter one presents a brief summary of the mathematics and physics context of the theory, recalling...
AbstractWe consider a category of gl∞-crystals, whose objects are disjoint unions of extremal weight...
Field of study: Mathematics.Dr. Calin Chindris, Dissertation Supervisor.Includes vita."May 2018."Thi...
We show that the bijection from rigged configurations to tensor products of Kirillov-Reshet...
Recently, the analogue of the promotion operator on crystals of type A under a generalizati...
Using the Hermitian tensor product description of the extremal even unimodular lattice of dimension ...
AbstractWe study extremal pairs of polar lattices with respect to the product of the norms of minima...
We show that a tensor product of nonexceptional type Kirillov–Reshetikhin (KR) crystals is isomorphi...
We are interested in identities between Littlewood-Richardson coefficients, and hence in comparing d...
Kang et al. provided a path realization of the crystal graph of a highest weight module ove...
We give generating functions of the Littlewood-Richardson coefficients expressing the product of two...
Abstract. We give a new combinatorial model for the crystals of integrable highest weight modules ov...
We use Khovanov-Lauda-Rouquier algebras to categorify a crystal isomorphism between a highe...
Abstract. We determine the necessary and sufficient combinatorial conditions for which the tensor pr...
International audienceThere is a close connection between Demazure crystals and tensor products of K...
Chapter one presents a brief summary of the mathematics and physics context of the theory, recalling...
AbstractWe consider a category of gl∞-crystals, whose objects are disjoint unions of extremal weight...
Field of study: Mathematics.Dr. Calin Chindris, Dissertation Supervisor.Includes vita."May 2018."Thi...
We show that the bijection from rigged configurations to tensor products of Kirillov-Reshet...
Recently, the analogue of the promotion operator on crystals of type A under a generalizati...
Using the Hermitian tensor product description of the extremal even unimodular lattice of dimension ...
AbstractWe study extremal pairs of polar lattices with respect to the product of the norms of minima...
We show that a tensor product of nonexceptional type Kirillov–Reshetikhin (KR) crystals is isomorphi...
We are interested in identities between Littlewood-Richardson coefficients, and hence in comparing d...
Kang et al. provided a path realization of the crystal graph of a highest weight module ove...
We give generating functions of the Littlewood-Richardson coefficients expressing the product of two...
Abstract. We give a new combinatorial model for the crystals of integrable highest weight modules ov...
We use Khovanov-Lauda-Rouquier algebras to categorify a crystal isomorphism between a highe...
Abstract. We determine the necessary and sufficient combinatorial conditions for which the tensor pr...
International audienceThere is a close connection between Demazure crystals and tensor products of K...
Chapter one presents a brief summary of the mathematics and physics context of the theory, recalling...