AbstractProperties of the category of ribbon or framed tangles are used to study Hopf algebras in braided monoidal categories. An inner trace for ribbon braided categories is investigated. Integrals for Hopf algebras are discussed
summary:Let $\pi $ be a group, and $H$ be a semi-Hopf $\pi $-algebra. We first show that the categor...
AbstractFor an abelian tensor category we investigate a Hopf algebra F in it, the “algebra of functi...
Braided monoidal categories and Hopf algebras have applications for invariants in knot theory and 3-...
AbstractProperties of the category of ribbon or framed tangles are used to study Hopf algebras in br...
AbstractHopf algebras in braided tensor categories are studied with emphasis on finite (i.e., rigid)...
AbstractMuch of algebra and representation theory can be formulated in the general framework of tens...
The rigid non-trivially associated tensor category C is constructed from left coset representatives ...
We present here definitions and constructions basic for the theory of monoidal and tensor categories...
AbstractCategorial actions of braided tensor categories are defined and shown to be the right framew...
AbstractWe begin with a brief sketch of what is known and conjectured concerning braided monoidal 2-...
AbstractFor any finite-dimensional factorizable ribbon Hopf algebra H and any ribbon automorphism of...
AbstractThe modularity of a ribbon Hopf algebra is characterized by the Drinfeld map. An elementary ...
AbstractWe show that every modular category is equivalent as an additive ribbon category to the cate...
We present examples of color Hopf algebras, i.e. Hopf algebras in color categories (braided tensor c...
summary:Let $\pi $ be a group, and $H$ be a semi-Hopf $\pi $-algebra. We first show that the categor...
summary:Let $\pi $ be a group, and $H$ be a semi-Hopf $\pi $-algebra. We first show that the categor...
AbstractFor an abelian tensor category we investigate a Hopf algebra F in it, the “algebra of functi...
Braided monoidal categories and Hopf algebras have applications for invariants in knot theory and 3-...
AbstractProperties of the category of ribbon or framed tangles are used to study Hopf algebras in br...
AbstractHopf algebras in braided tensor categories are studied with emphasis on finite (i.e., rigid)...
AbstractMuch of algebra and representation theory can be formulated in the general framework of tens...
The rigid non-trivially associated tensor category C is constructed from left coset representatives ...
We present here definitions and constructions basic for the theory of monoidal and tensor categories...
AbstractCategorial actions of braided tensor categories are defined and shown to be the right framew...
AbstractWe begin with a brief sketch of what is known and conjectured concerning braided monoidal 2-...
AbstractFor any finite-dimensional factorizable ribbon Hopf algebra H and any ribbon automorphism of...
AbstractThe modularity of a ribbon Hopf algebra is characterized by the Drinfeld map. An elementary ...
AbstractWe show that every modular category is equivalent as an additive ribbon category to the cate...
We present examples of color Hopf algebras, i.e. Hopf algebras in color categories (braided tensor c...
summary:Let $\pi $ be a group, and $H$ be a semi-Hopf $\pi $-algebra. We first show that the categor...
summary:Let $\pi $ be a group, and $H$ be a semi-Hopf $\pi $-algebra. We first show that the categor...
AbstractFor an abelian tensor category we investigate a Hopf algebra F in it, the “algebra of functi...
Braided monoidal categories and Hopf algebras have applications for invariants in knot theory and 3-...
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