AbstractWe study the crystal base of the negative part of a quantum group. An explicit description of the crystal for quantum finite Lie algebras of types An, Bn, Cn, Dn, and G2 is given in terms of Young tableaux
We construct a crystal base of $U_q(\mathfrak{gl}(m|n))^-$, the negative half of the quantum superal...
International audienceLusztig's theory of PBW bases gives a way to realize the crystal B(∞) for any ...
AbstractYoung tableaux and Young walls are combinatorial schemes realizing the irreducible highest w...
AbstractWe study the crystal base of the negative part of a quantum group. An explicit description o...
AbstractWe study the crystal base B(∞) associated with the negative part of the quantum group for fi...
AbstractNakajima introduced a certain set of monomials realizing the irreducible highest weight crys...
AbstractWe study the crystal base B(∞) associated with the negative part of the quantum group for fi...
We study the crystal base associated with the negative part of the quantum group for finite simple ...
AbstractNakajima introduced a certain set of monomials realizing the irreducible highest weight crys...
AbstractYoung tableaux and Young walls are combinatorial schemes realizing the irreducible highest w...
AbstractWe give a 1–1 correspondence between the Young wall realization and the Young tableau realiz...
A previous work gave a combinatorial description of the crystal B(infinity), in terms of certain sim...
Using Nakajimas monomials, we construct a new realization of crystal bases for finite dimensional ir...
Among several tools used in studying representations of quantum groups (or quantum algebras) are the...
AbstractWe give a new realization of crystal bases for finite-dimensional irreducible modules over s...
We construct a crystal base of $U_q(\mathfrak{gl}(m|n))^-$, the negative half of the quantum superal...
International audienceLusztig's theory of PBW bases gives a way to realize the crystal B(∞) for any ...
AbstractYoung tableaux and Young walls are combinatorial schemes realizing the irreducible highest w...
AbstractWe study the crystal base of the negative part of a quantum group. An explicit description o...
AbstractWe study the crystal base B(∞) associated with the negative part of the quantum group for fi...
AbstractNakajima introduced a certain set of monomials realizing the irreducible highest weight crys...
AbstractWe study the crystal base B(∞) associated with the negative part of the quantum group for fi...
We study the crystal base associated with the negative part of the quantum group for finite simple ...
AbstractNakajima introduced a certain set of monomials realizing the irreducible highest weight crys...
AbstractYoung tableaux and Young walls are combinatorial schemes realizing the irreducible highest w...
AbstractWe give a 1–1 correspondence between the Young wall realization and the Young tableau realiz...
A previous work gave a combinatorial description of the crystal B(infinity), in terms of certain sim...
Using Nakajimas monomials, we construct a new realization of crystal bases for finite dimensional ir...
Among several tools used in studying representations of quantum groups (or quantum algebras) are the...
AbstractWe give a new realization of crystal bases for finite-dimensional irreducible modules over s...
We construct a crystal base of $U_q(\mathfrak{gl}(m|n))^-$, the negative half of the quantum superal...
International audienceLusztig's theory of PBW bases gives a way to realize the crystal B(∞) for any ...
AbstractYoung tableaux and Young walls are combinatorial schemes realizing the irreducible highest w...
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