Galois theory, Hopf algebras, and semiabelian categories
By George Janelidze, Bodo Pareigis, Walter Tholen. 2004
122 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/9c1bd76e27563642c52dc7ca39ea2ce0d4d48d27
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In Geometry and Topology
In Mathematical Physics
Citations in the corpus
- The Baum–Connes conjecture for free orthogonal quantum groups (2009, background): “For the algebraic aspects of monoidal equivalences and Hopf-Galois theory we refer to [30].”
- Baer invariants in semi-abelian categories II: Homology (2004, unknown): “Thanks to Marino Gran for starting this work, by pointing us to the subject of Baer invariants in semi-abelian categories; to George Janelidze and Rudger Kieboom for fruitful discussion and infinite support; to Francis Borceux and Dominique Bourn for kindly making available a preprint of their book ”
- Baer invariants in semi-abelian categories I:General theory (2004, unknown): “Note that, if, in addition to being pointed, exact and protomodular, we assume that a category A has binary coproducts—an assumption which makes A a finitely cocomplete category, see Borceux [3]—A is called semi-abelian.”
- Skew-monoidal categories and bialgebroids (2012, background): “These results are not really new but a reformulation in a minimalistic language of what has been called in [12] a comonoid in a lax monoidal category provided by the iterated Takeuchi product.”