Constructions are described which associate algebras to arbitrary bilinear forms, generalising the usual Clifford and Heisenberg algebras. Quantum groups of symmetries are discussed, both as deformed enveloping algebras and as quantised function spaces. A classification of the equivalence classes of bilinear forms is also given. © 2000 Academic Press
AS-regular algebras are non-commutative analogues of smooth projective schemes, with those of global...
summary:We define algebraic families of (all) morphisms which are purely algebraic analogs of quantu...
summary:We define algebraic families of (all) morphisms which are purely algebraic analogs of quantu...
Constructions are described which associate algebras to arbitrary bilinear forms, generalising the u...
AbstractConstructions are described which associate algebras to arbitrary bilinear forms, generalisi...
Quantum groups are a generalization of the classical Lie groups and Lie algebras and provide a natur...
The quantum matrix bialgebra M$\sb{q}$(2) and quantum plane k$\sbsp{q}{2}$ are constructed as prefer...
Abstract: Several Clifford algebras that are covariant under the action of a Lie algebra $g$ can be ...
Abstract: Several Clifford algebras that are covariant under the action of a Lie algebra $g$ can be ...
Abstract. We construct a quantum semigroup and an algebra of forms ap-propriate for the generalised ...
Abstract: Several Clifford algebras that are covariant under the action of a Lie algebra $g$ can be ...
Abstract. Groups first entered mathematics in their geometric guise, as col-lections of all symmetri...
Algebra has moved well beyond the topics discussed in standard undergraduate texts on 'modern algebr...
Abstract: Given M copies of a q-deformed Weyl or Clifford algebra in the defining representation of ...
AS-regular algebras are non-commutative analogues of smooth projective schemes, with those of global...
AS-regular algebras are non-commutative analogues of smooth projective schemes, with those of global...
summary:We define algebraic families of (all) morphisms which are purely algebraic analogs of quantu...
summary:We define algebraic families of (all) morphisms which are purely algebraic analogs of quantu...
Constructions are described which associate algebras to arbitrary bilinear forms, generalising the u...
AbstractConstructions are described which associate algebras to arbitrary bilinear forms, generalisi...
Quantum groups are a generalization of the classical Lie groups and Lie algebras and provide a natur...
The quantum matrix bialgebra M$\sb{q}$(2) and quantum plane k$\sbsp{q}{2}$ are constructed as prefer...
Abstract: Several Clifford algebras that are covariant under the action of a Lie algebra $g$ can be ...
Abstract: Several Clifford algebras that are covariant under the action of a Lie algebra $g$ can be ...
Abstract. We construct a quantum semigroup and an algebra of forms ap-propriate for the generalised ...
Abstract: Several Clifford algebras that are covariant under the action of a Lie algebra $g$ can be ...
Abstract. Groups first entered mathematics in their geometric guise, as col-lections of all symmetri...
Algebra has moved well beyond the topics discussed in standard undergraduate texts on 'modern algebr...
Abstract: Given M copies of a q-deformed Weyl or Clifford algebra in the defining representation of ...
AS-regular algebras are non-commutative analogues of smooth projective schemes, with those of global...
AS-regular algebras are non-commutative analogues of smooth projective schemes, with those of global...
summary:We define algebraic families of (all) morphisms which are purely algebraic analogs of quantu...
summary:We define algebraic families of (all) morphisms which are purely algebraic analogs of quantu...