nLab Kornél Szlachányi

Kornél Szlachányi is a Hungarian mathematical physicist working in Budapest and teaching also in Pécs.

• institute page

• GoogleScholar page

Selected writings

On skew-monoidal categories:

• Kornél Szlachányi, Skew-monoidal categories and bialgebroids, Advances in Mathematics 231 3-4 (2012) 1694–1730 [arXiv:1201.4981, doi:10.1016/j.aim.2012.06.027]

On associative bialgebroids and relations to monoidal categories and Tannaka reconstruction:

• The monoidal Eilenberg-Moore construction and bialgebroids, J. Pure Appl. Algebra 182 (2003) 287-315

• Fiber functors, monoidal sites and Tannaka duality for bialgebroids, arxiv/0907.1578

On Hopf algebroids

• Gabriella Böhm, K. Szlachányi, Hopf algebroids with bijective antipodes: axioms, integrals and duals, Comm. Algebra 32 (11) (2004) 4433 - 4464 math.QA/0305136

On weak Hopf algebras

• G. Böhm, F. Nill, K. Szlachányi, Weak Hopf algebras. I. Integral theory and $C^\ast$-structure, J. Algebra 221 (1999), no. 2, 385-438, math.QA/9805116 #{BohmNillSzlachanyi}

Other works

• G. Böhm, K. Szlachányi, A coassociative $C^\ast$-quantum group with non-integral dimensions, Lett. Math. Phys. 35 (1996) 437–456, arXiv:q-alg/9509008g/abs/q-alg/9509008)

• G. Böhm, K. Szlachányi, Weak $C*$-Hopf algebras: the coassociative symmetry of non-integral dimensions, in: Quantum groups and quantum spaces (Warsaw, 1995), 9–19, Banach Center Publ. 40, Polish Acad. Sci., Warszawa 1997.

• category list question on flat functors and Grothendieck topologies with Johnstone’s partial answer: gmane