The frobenius relations meet linear distributivity

Theory and Applications of Categories

Volumn 24, Issue , 2010, Pages 25-38

  Egger, J M ^a  

^a UNIVERSITY OF EDINBURGH   (United Kingdom)

Author keywords

Frobenius algebras; Linear distributive categories

Indexed keywords

EID: 77952917445     PISSN: 1201561X     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (7)

1. Cockett, J. R. B., Koslowski, J., and Seely, R. A. G. (2000). Introduction to linear bicategories. Math. Structures Comput. Sci., 10(2):165-203. The Lambek Festschrift: mathematical structures in computer science (Montreal, QC, 1997).
2. Cockett, J. R. B. and Seely, R. A. G. (1997). Weakly distributive categories. J. Pure Appl. Algebra, 114(2):133-173.
3. Cockett, J. R. B. and Seely, R. A. G. (1999). Linearly distributive functors. J. Pure Appl. Algebra, 143(1-3):155-203. Special volume on the occasion of the 60th birthday of Professor Michael Barr (Montreal, QC, 1997).
4. Joyal, A. and Tierney, M. (1984). An extension of the Galois theory of Grothendieck. Mem. Amer. Math. Soc., 51(309):vii+71.
5. Kock, J. (2004). Frobenius algebras and 2D topological quantum field theories, volume 59 of London Mathematical Society Student Texts. Cambridge University Press, Cambridge.
6. Pedicchio, M. C. and Wood, R. J. (1999). Groupoidal completely distributive lattices. J. Pure Appl. Algebra, 143(1-3):339-350. Special volume on the occasion of the 60th birthday of Professor Michael Barr (Montreal, QC, 1997).
7. Rosenthal, K. I. (1990). Quantales and their applications, volume 234 of Pitman Research Notes in Mathematics Series. Longman Scientific & Technical, Harlow.