Isar STUBBE

• Professeur au LMPA
• Équipe : Algèbre, Dynamique et Arithmétique (ADA)
• Email : isar.stubbe@univ-littoral.fr
• Page internet : http://www-lmpa.univ-littoral.fr/~stubbe/


• Laboratoire de Mathématiques Pure et Appliquées
  • Adresse :
    LMPA
    Centre Universitaire de la Mi-Voix
    50 rue Ferdinand Buisson
    CS 80699
    62228 CALAIS Cedex France
  • Bureau : B122
  • Téléphone : +33 3 21 46 55 85

27 publications

1. A logical analysis of fixpoint theorems (Benkhadra A. and Stubbe I.), In Cah. Topol. Géom. Différ. Catég., volume 64, 2023. [hal-lmpa]
2. Ideals and continuity for quantaloid-enriched categories (Liu M., Han S. and Stubbe I.), In Theory Appl. Categ., volume 39, 2023.
3. Topology from enrichment: the curious case of partial metrics (Hofmann D. and Stubbe I.), In Cah. Topol. Géom. Différ. Catég., volume 59, 2018. [hal-lmpa]
4. The double power monad is the composite power monad (Stubbe I.), In Fuzzy Sets and Systems, volume 313, 2017. [url] [doi][hal-lmpa]
5. An introduction to quantaloid-enriched categories (Stubbe I.), In Fuzzy Sets and Systems, volume 256, 2014. [url] [doi][hal-lmpa]
6. Grothendieck quantaloids for allegories of enriched categories (Heymans H. and Stubbe I.), In Bull. Belg. Math. Soc. Simon Stevin, volume 19, 2012. [hal-lmpa]
7. Elementary characterisation of small quantaloids of closed cribles (Heymans H. and Stubbe I.), In J. Pure Appl. Algebra, volume 216, 2012. [url] [doi][hal-lmpa]
8. Symmetry and Cauchy completion of quantaloid-enriched categories (Heymans H. and Stubbe I.), In Theory Appl. Categ., volume 25, 2011. [hal-lmpa]
9. Towards Stone duality for topological theories (Hofmann D. and Stubbe I.), In Topology Appl., volume 158, 2011. [url] [doi][hal]
10. "Hausdorff distance" via conical cocompletion (Stubbe I.), In Cah. Topol. Gé. Différ. Catég., volume 51, 2010. [hal-lmpa]
11. On principally generated quantaloid-modules in general, and skew local homeomorphisms in particular (Heymans, Hans and Stubbe, Isar), In Ann. Pure Appl. Logic, volume 161, 2009. [url] [doi][hal]
12. Modules on involutive quantales: canonical Hilbert structure, applications to sheaf theory (Heymans, Hans and Stubbe, Isar), In Order, volume 26, 2009. [url] [doi][hal]
13. Exponentiable functors between quantaloid-enriched categories (Clementino, Maria Manuel, Hofmann, Dirk and Stubbe, Isar), In Appl. Categ. Structures, volume 17, 2009. [url] [doi][hal]
14. Propositional systems, Hilbert lattices and generalized Hilbert spaces (Stubbe, Isar and Van Steirteghem, Bart), Chapter in Handbook of quantum logic and quantum structures, Elsevier Sci. B. V., Amsterdam, 2007. [url] [doi][hal]
15. $\scr Q$-modules are $\scr Q$-suplattices (Stubbe, Isar), In Theory Appl. Categ., volume 19, 2007. [hal]
16. Towards "dynamic domains": totally continuous cocomplete $\scr Q$-categories (Stubbe, Isar), In Theoret. Comput. Sci., volume 373, 2007. [url] [doi][hal]
17. Categorical structures enriched in a quantaloid: tensored and cotensored categories (Stubbe, Isar), In Theory Appl. Categ., volume 16, 2006. [hal]
18. The canonical topology on a meet-semilattice (Stubbe, Isar), In Internat. J. Theoret. Phys., volume 44, 2005. [url] [doi]
19. Categorical structures enriched in a quantaloid: orders and ideals over a base quantaloid (Stubbe, Isar), In Appl. Categ. Structures, volume 13, 2005. [url] [doi][hal]
20. Categorical structures enriched in a quantaloid: regular presheaves, regular semicategories (Stubbe, Isar), In Cah. Topol. Géom. Différ. Catég., volume 46, 2005. [hal]
21. Categorical structures enriched in a quantaloid: categories, distributors and functors (Stubbe, Isar), In Theory Appl. Categ., volume 14, 2005. [hal]
22. Quantaloids describing causation and propagation of physical properties (Coecke, Bob, Moore, David J. and Stubbe, Isar), In Found. Phys. Lett., volume 14, 2001. [url] [doi][hal]
23. Short introduction to enriched categories (Borceux, Francis and Stubbe, Isar), Chapter in Current research in operational quantum logic, Kluwer Acad. Publ., Dordrecht, volume 111, 2000. [hal]
24. State transitions as morphisms for complete lattices (Coecke, Bob and Stubbe, Isar), Chapter in , volume 39, 2000, Quantum structures '98 (Liptovský Ján). [url] [doi][hal]
25. On a duality of quantales emerging from an operational resolution (Coecke, Bob and Stubbe, Isar), Chapter in , volume 38, 1999, 1997 International Quantum Structures Association (IQSA) Meeting (Atlanta, GA). [url] [doi]
26. Operational resolutions and state transitions in a categorical setting (Coecke, Bob and Stubbe, Isar), In Found. Phys. Lett., volume 12, 1999. [url] [doi][hal]
27. How quantales emerge by introducing induction within the operational approach (Amira, Haroun, Coecke, Bob and Stubbe, Isar), In Helv. Phys. Acta, volume 71, 1998. [hal]