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Invertible bimodule categories over the representation category of a Hopf algebra
(2014-02-12)
For any finite-dimensional Hopf algebra H we construct a group homomorphism
BiGal (H) → BrPic(Rep(H)), from the group of equivalence classes of H-biGalois
objects to the group of equivalence classes of invertible exact ...
Notions of computation as monoids
(Cambridge University Press, 2017-10)
There are different notions of computation, the most popular being monads, applicative functors, and arrows. In this article, we show that these three notions can be seen as instances of a unifying abstract concept: monoids ...
Categorías tensoriales : representaciones y extensiones
(2014-07)
En el presente trabajo se busca dar ejemplos explícitos de categorías tensoriales, usando la maquinaria de las representaciones de tales categorías y las bicategorías; ambos conceptos recientemente introducidos en el ámbito ...
COMMUTATIVE ALGEBRAS IN DRINFELD CATEGORIES OF ABELIAN LIE ALGEBRAS
(CAMBRIDGE UNIV PRESSNEW YORK, 2012)
We describe (braided-) commutative algebras with non-degenerate multiplicative form in certain braided monoidal categories, corresponding to abelian metric Lie algebras (so-called Drinfeld categories). We also describe ...
Bayesian network semantics for Petri nets
(Elsevier Science, 2020-02)
Recent work by the authors equips Petri occurrence nets (PN) with probability distributions which fully replace nondeterminism. To avoid the so-called confusion problem, the construction imposes additional causal dependencies ...
Categorías tensoriales y grupos finitos /
(2009)
La tesis trata sobre las álgebras de Hopf semisimples y las categorías tensoriales asociadas. En la primera parte de la tesis mostramos dos familias de ejemplos de álgebras de Hopf semisimples que no son simples, pero que ...