Morita equivalences of enriched categories

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1. [1] Artin, M., A. Grothendieck et J.L. Verdier, Théorie des Topos et Cohomologie Etale des Schémas (SGA 4, 1963/64), Springer Lecture Notes 269 (1972). MR354653
2. [2] Bunge, M., Relative Functor Categories and Categories of Algebras, J. Algebra11 (1969), 64-101. Zbl0165.32902MR236238
3. [3] Day, B.J. and G.M. Kelly, Enriched Functor Categories, Springer Lecture Notes 106 (1969), 178-191. Zbl0214.03202MR255633
4. [4] Dubuc, E.J., KanExtensions in Enriched Category Theory, Springer LectureNotes145 (1970) . Zbl0228.18002MR280560
5. [5] Eilenberg, S. and G.M. Kelly, Closed Categories, Proc. of the Conference on categorical Algebra, La Jolla1965, Springer (1966), 421-562. Zbl0192.10604MR225841
6. [6] Elkins, B. and J.A. Zilber, Categories of Actions and Morita Equivalence, to appear. Zbl0363.18004MR399204
7. [7] Ertel, H.G., Algebrenkategorien mit Stetigkeit in gewissen Variablenfamilien, Doctoral Thesis, Düsseldorf1972. 
8. [8] Fisher-Palmquist, J. and D.C. Newell, Triples on functor categories, J. Algebra25 (1973), 226-258. Zbl0276.18008MR323865
9. [9] Fisher-Palmquist, J. and P.H. Palmquist, Morita contexts and equivalences of enriched functor categories (to appear). Zbl0268.18007
10. [10] Gabriel, P. und F. Ulmer, Lokal präsentierbare Kategorien, Springer LectureNotes221 (1971) . Zbl0225.18004MR327863
11. [11] Isbell, J., Adequate subcategories, Illinois J. Math.4 (1960), 541-552. Zbl0104.01704MR175954
12. [12] Isbell, J., Subobjects, adequacy, completeness and categories of algebras, Rozprawy Math.36 (1964), 1-32. Zbl0133.26703MR163939
13. [13] Kelly, G.M., Adjunction for enriched categories, Springer LectureNotes106 (1969), 166-177. Zbl0214.03201MR255632
14. [14] Knauer, U., Projectivity of acts and Morita equivalence of monoids, Semigroup Forum3 (1972), 359-370. Zbl0231.18013MR286914
15. [15] Kock, A., Closed categories generated by commutative monads, J. Austr. Math. Soc.12 (1971), 405-424. Zbl0244.18007MR296129
16. [16] Lambek, J., Completion of categories, Springer LectureNotes24 (1966). Zbl0143.02802MR209330
17. [17] Linton, F.E.J., Autonomous equational categories, J. Math. Mech.15 (1966), 637-642. Zbl0146.25104MR190205
18. [18] Linton, F.E.J., Autonomous categories and duality of functors, J. Algebra2 (1965), 315-349. Zbl0166.27503MR180587
19. [19] Newell, D., Morita theorems for functor categories, Trans. Amer. Math. Soc.168 (1972), 423-434. Zbl0244.18003MR294442
20. [20] Schubert, H., Categories, Berlin-Heidelberg- New York, Springer1972. Zbl0253.18002MR349793
21. [21] Semadeni, Z., Banach spaces of continuous functions, Volume I, PWN, Warszawa1971. Zbl0225.46030MR296671
22. [22] Ulmer, F., Properties of dense and relative adjoint functors, J. Algebra8 (1968), 77-95. Zbl0182.34403MR222138
23. [23] Ulmer, F., Representable functors with values in arbitrary categories, J. Algebra8 (1968), 96-129. Zbl0182.34501MR222139
24. [24] Lawvere, F.W., Metric spaces, generalized Logic and closed categories, Rendiconti Seminario Mate. e Fisica di Milano (to appear). Zbl0335.18006MR352214

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