Remarks on topologically algebraic functors

 Access to full text

 Full (PDF)

1. 1 Adamek, J., Colimits of algebras revisited, Bull. Austral. Math. Soc.17 (1977), 433- 450. Zbl0365.18007MR470020
2. 2 Brümmer, G.C.L., A categorical study of initiality in uniform topology, Thesis, University of Cape Town, 1971, 
3. 3 Borger, R., Semitopologisch ≠ topologisch algebraisch, Preprint, Fernuniv. Hagen, 1977. 
4. 4 Borger, R., Universal completions of semi-topological functors over Ens need not exist, Preprint, Fernuniv. Hagen, 1978. 
5. 5 Borger, R. & Tholen, W., Cantors Diagonalprinzip für Kategorien, Math. Z.160 (1978), 135 - 138. Zbl0363.04002MR498772
6. 6 Greve, G., The closed radical of a functor V: C→ Set, Nordwestdeutsches Kategorienseminar, Universität Bremen (1976). Zbl0391.18009
7. 7 Herrlich, G., Regular categories and regular functors, Canad. J. Math.26 (1974), 709-720. Zbl0255.18002MR432732
8. 8 Herrlich, H., Topological functors, General Topology and Appl.4 (1974), 125- 142. Zbl0288.54003MR343226
9. 9 H Errlich, H., Initial completions, Math. Z.150 (1976), 101- 110. Zbl0319.18001MR437614
10. 10 Herrlich, H.& Strecker, G.E., Semi-universal maps and universal initial liftings, Preprint, Kansas State University, Manhattan, 1977. Zbl0379.18008MR569338
11. 11 Herrlich, H., Nakagawa, R., Strecker, G.E.& Titcomb, T., Topologically algebraic and semi-topological functors (are and are not equivalent ), Preprint, Kansas State University, Manhattan, 1977. Zbl0435.18002
12. 12 Hoffmann, R.-E., Semi-identifying lifts and a generalization of the duality theorem for topological functors, Math. Nachr.74 (1976), 295 - 307. Zbl0345.18002MR428256
13. 13 Hoffmann, R.-E., Topological functors admitting generalized Cauchy-completions, Lecture Notes in Math.540, Springer (1976), 286- 344. Zbl0421.18002MR644648
14. 14 Hoffmann, R.-E., Full reflective restrictions of topological functors, Math. Colloq. Univ. Cape Town11 (1977), 65-88. Zbl0402.18003MR460406
15. 15 Hong, S.S., Categories in which every mono-source is initial, KyungpookMath. J.15 (1975), 133- 139. Zbl0309.18004MR369466
16. 16 Hong, Y.H., Studies on categories of universal topological algebras, Thesis, Mac Master University, Hamilton, 1974. 
17. 17 Porst, H.-E., Characterization of Mac Neille completions and topological functors, Preprint, Universität Bremen, 1976. MR470010
18. 18 Porst, H.-E.& Wischnevsky, M.B., Every topological category is convenient for Gelfand duality, Manuscripta Math. 25 (1978), 169- 204. Zbl0401.46041MR491873
19. 19 Tholen, W., Factorizations of cones along a functor, Quaestiones Math.2 (1977), 335-353. Zbl0365.18003MR506548
20. 20 Tholen, W., On Wyler's taut lift theorem, General Topology &Appl.8 (1978), 197-206. Zbl0374.18002MR480669
21. 21 Tholen, W., Zum Satz von Freyd und Kelly, Math. Ann.232 (1978), 1- 14. Zbl0351.18001MR481593
22. 22 Tholen, W., M-functors, Nordwestdeutsches Kategorienseminar, Universität Bremen, 1976. Zbl0388.18005MR486037
23. 23 Tholen, W., Semi-topological functors I, J. Pure and Applied Algebra15 (1979), 53-73. Zbl0413.18001
24. 24 Tholen, W., Konkrete Funktoren, Preprint, Fernuni. Hagen, 1977. 
25. 25 Tholen, W.& Wischnewsky, M.B., Semi-topological functors II: External characterizations, J. Pure and Appl. Algebra15 (1979), 75-92. Zbl0413.18002MR532964
26. 26 Tholen, W., Wischnewsky, M.B. & Wolff, H., Semi-topological functors III: Lifting of monads and adjoint functors. Fernuni. Hagen1978. Zbl0428.18003
27. 27 Trnkova, V., Automata and categories, Lecture Notes in Com. Science32, Springer (1975), 132- 152. Zbl0341.94021MR393175
28. 28 Wischnewsky, M.B., A lifting theorem for right adjoints, Cahiers Topo. et Géo. Diff.19(1978), 155-168. Zbl0409.18003MR528344
29. 29 Wischnewsky, M.B., A generalized duality theorem for structure functors, Preprint, Universität Bremen, 1978. MR569343
30. 30 Wyler, O., On the categories of General Topology and topological Algebra, Arch. Math.22, Basel (1971), 7- 17. Zbl0265.18008MR287563
31. 31 Adamek, J., Herrlich, H. & Strecker G.E., Least and largest initial completions, Preprint, 1978. Zbl0404.18006

1. Walter Tholen, Harvey Wolff, Extensions of factorization systems
2. Georg Greve, Jenö Szigeti, Walter Tholen, Lifting tensorproducts along non-adjoint functors
3. Hubertus W. Bargenda, $(E,M)$-functors and $M$-universal initial completions
4. Manfred B. Wischnewsky, Structure functors - Compositions of arbitrary right adjoints with topological functors I -