Add to ORKGThe notion of Frobenius algebra originally arose in ring theory, but it is a fairly easy observation that this notion can be extended to arbitrary monoidal categories. But, is this really the correct level of generalisation
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
every algebraic theory is homotopically discrete, with the abelian monoid of components isomorphic t...
We develop the theory of Frobenioids, which may be regarded as a category-theoretic abstraction of t...
Given a morphism of (small) groupoids with injective object map, we provide su cient and necessary ...
Monoidal categories have proven to be especially useful in the analysis of both algebraic structures...
Abstract. Bialgebras and Frobenius algebras are different ways in which monoids and comonoids intera...
AbstractWe functorially characterize groupoids as special dagger Frobenius algebras in the category ...
Bialgebras and Frobenius algebras are different ways in which monoids and comonoids interact as part...
Bialgebras and Frobenius algebras are different ways in which monoids and comonoids interact as part...
Bialgebras and Frobenius algebras are different ways in which monoids and comonoids interact as part...
International audienceBialgebras and Frobenius algebras are different ways in which monoids and como...
A Frobenius monad on a category is a monad-comonad pair whose multiplication and comultiplication ar...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
every algebraic theory is homotopically discrete, with the abelian monoid of components isomorphic t...
We develop the theory of Frobenioids, which may be regarded as a category-theoretic abstraction of t...
Given a morphism of (small) groupoids with injective object map, we provide su cient and necessary ...
Monoidal categories have proven to be especially useful in the analysis of both algebraic structures...
Abstract. Bialgebras and Frobenius algebras are different ways in which monoids and comonoids intera...
AbstractWe functorially characterize groupoids as special dagger Frobenius algebras in the category ...
Bialgebras and Frobenius algebras are different ways in which monoids and comonoids interact as part...
Bialgebras and Frobenius algebras are different ways in which monoids and comonoids interact as part...
Bialgebras and Frobenius algebras are different ways in which monoids and comonoids interact as part...
International audienceBialgebras and Frobenius algebras are different ways in which monoids and como...
A Frobenius monad on a category is a monad-comonad pair whose multiplication and comultiplication ar...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
We construct a separable Frobenius monoidal functor from Z Vect ω| H H to Z Vect ω G for any subgrou...
every algebraic theory is homotopically discrete, with the abelian monoid of components isomorphic t...