AbstractBy means of a quantum analogue of the Specht–Wever criteria we prove that every homogeneous character Hopf algebra over a field of zero characteristic is a quantification of a suitable Lie algebra. The skew primitive elements in character Hopf algebras are characterized in terms of algebraic identities
AbstractWe propose the following principle to study pointed Hopf algebras, or more generally, Hopf a...
AbstractThis paper deals with the cohomology of infinitesimal quantum general linear groups. We prov...
AbstractThe prime spectra of two families of algebras, Sw, and Šw, w∈W, indexed by the Weyl group W ...
AbstractBy means of a quantum analogue of the Specht–Wever criteria we prove that every homogeneous ...
AbstractWe introduce the notion of pure Q-solvable algebra. The quantum matrices, quantum Weyl algeb...
AbstractIn this paper we will deal with quantum function algebrasFq[G] in the special case when the ...
AbstractLet k be an algebraically closed field of characteristic 0. In this paper we continue our st...
We study ideals in Hall algebras of monoid representations on pointed sets corresponding to certain ...
AbstractLet g be a finite dimensional complex simple Lie algebra and U(g) its enveloping algebra. Th...
AbstractFor a commutative algebra the shuffle product is a morphism of complexes. We generalize this...
AbstractNecessary and sufficient conditions are obtained for an ambiskew polynomial algebra A over a...
AbstractWe compute the characters of the finite dimensional irreducible representations of the Lie s...
AbstractLet R denote either a group algebra over a field of characteristic p > 3 or the restricted e...
We investigate color Lie rings over finite group algebras and their universal enveloping algebras. W...
We prove that quantized multiplicative quiver varieties and quantum character varieties define sheav...
AbstractWe propose the following principle to study pointed Hopf algebras, or more generally, Hopf a...
AbstractThis paper deals with the cohomology of infinitesimal quantum general linear groups. We prov...
AbstractThe prime spectra of two families of algebras, Sw, and Šw, w∈W, indexed by the Weyl group W ...
AbstractBy means of a quantum analogue of the Specht–Wever criteria we prove that every homogeneous ...
AbstractWe introduce the notion of pure Q-solvable algebra. The quantum matrices, quantum Weyl algeb...
AbstractIn this paper we will deal with quantum function algebrasFq[G] in the special case when the ...
AbstractLet k be an algebraically closed field of characteristic 0. In this paper we continue our st...
We study ideals in Hall algebras of monoid representations on pointed sets corresponding to certain ...
AbstractLet g be a finite dimensional complex simple Lie algebra and U(g) its enveloping algebra. Th...
AbstractFor a commutative algebra the shuffle product is a morphism of complexes. We generalize this...
AbstractNecessary and sufficient conditions are obtained for an ambiskew polynomial algebra A over a...
AbstractWe compute the characters of the finite dimensional irreducible representations of the Lie s...
AbstractLet R denote either a group algebra over a field of characteristic p > 3 or the restricted e...
We investigate color Lie rings over finite group algebras and their universal enveloping algebras. W...
We prove that quantized multiplicative quiver varieties and quantum character varieties define sheav...
AbstractWe propose the following principle to study pointed Hopf algebras, or more generally, Hopf a...
AbstractThis paper deals with the cohomology of infinitesimal quantum general linear groups. We prov...
AbstractThe prime spectra of two families of algebras, Sw, and Šw, w∈W, indexed by the Weyl group W ...
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