Add to ORKGWe equip the odd nilHecke algebra and its associated thick calculus category with diagrammatically local differentials. The resulting differential graded Grothendieck groups are isomorphic to two different forms of the positive part of quantum sl_2 at a fourth root of unity
Abstract. We construct a quantum semigroup and an algebra of forms ap-propriate for the generalised ...
2We study a multi-parametric family of quadratic algebras in four generators, which includes coordin...
The Newtonian divided-di¤erence operators generate the nil-Coxeter algebra and semigroup. A bijecti...
We equip the odd nilHecke algebra and its associated thick calculus category with diagrammatically l...
We equip the odd nilHecke algebra and its associated thick calculus category with diagrammatically l...
2018-07-16This thesis studies DG structures on categorified quantum groups. In the first part of the...
We consider the possible covariant external algebra structures for Cartan's 1-forms on GL_q(N) and S...
We study $N^{2} - 1$ dimensional left-covariant differential calculi on the quantum group $SL_q(N)$....
AbstractFor transcendental values of q the quantum tangent spaces of all left-covariant first order ...
Symmetric functions appear in many areas of mathematics and physics, including enumerative combi-nat...
We categorify a tensor product of two Weyl modules for quantum sl_2 at a prime root of unity
We introduce a generalization of Lie algebras within the theory of nonhomogeneous quadratic algebras...
Assuming that the bicovariant bimodules are generated as left modules by the differentials of the qu...
The Newtonian divided-di¤erence operators generate the nil-Coxeter algebra and semigroup. A bijecti...
We construct a sheaf theoretical representation of Quantum Observables Algebras over a base Category...
Abstract. We construct a quantum semigroup and an algebra of forms ap-propriate for the generalised ...
2We study a multi-parametric family of quadratic algebras in four generators, which includes coordin...
The Newtonian divided-di¤erence operators generate the nil-Coxeter algebra and semigroup. A bijecti...
We equip the odd nilHecke algebra and its associated thick calculus category with diagrammatically l...
We equip the odd nilHecke algebra and its associated thick calculus category with diagrammatically l...
2018-07-16This thesis studies DG structures on categorified quantum groups. In the first part of the...
We consider the possible covariant external algebra structures for Cartan's 1-forms on GL_q(N) and S...
We study $N^{2} - 1$ dimensional left-covariant differential calculi on the quantum group $SL_q(N)$....
AbstractFor transcendental values of q the quantum tangent spaces of all left-covariant first order ...
Symmetric functions appear in many areas of mathematics and physics, including enumerative combi-nat...
We categorify a tensor product of two Weyl modules for quantum sl_2 at a prime root of unity
We introduce a generalization of Lie algebras within the theory of nonhomogeneous quadratic algebras...
Assuming that the bicovariant bimodules are generated as left modules by the differentials of the qu...
The Newtonian divided-di¤erence operators generate the nil-Coxeter algebra and semigroup. A bijecti...
We construct a sheaf theoretical representation of Quantum Observables Algebras over a base Category...
Abstract. We construct a quantum semigroup and an algebra of forms ap-propriate for the generalised ...
2We study a multi-parametric family of quadratic algebras in four generators, which includes coordin...
The Newtonian divided-di¤erence operators generate the nil-Coxeter algebra and semigroup. A bijecti...