Fibrations and classifying spaces : an axiomatic approach II

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1. A.G. Allaud, On the classification of fiber spaces, Math. Z.92 (1966), 110-125. Zbl0139.16603MR189035
2. B1 P.I. Booth, Local to global properties in the theory of fibrations, Cahiers de Topologie et Géométrie Différentielle Catégoriques, XXXIV-2 (1993), 127-151. Zbl0782.55006MR1223656
3. B2 P.I. Booth, Fibrations and classifying spaces: an axiomatic approach I, to appear, Cahiers de Topologie et Géométrie Différentielle Catégoriques. Zbl0906.55010MR1631371
4. B3 P.I. Booth, Fibrations and classifying spaces: overview and examples (to appear). Zbl0991.55010
5. B4 P.I. Booth, On the geometric bar construction and the Brown representability theorem, to appear, Cahiers de Topologie et Géométrie Différentielle Catégoriques. Zbl0926.55011MR1663342
6. BHM P.P. Booth, P. Heath, C. Morgan and R. Piccinini, H-spaces of self-equivalences of fibrations and bundles, Proc. London Math. Soc.49 (1984), 111-124. Zbl0525.55005MR743373
7. BH P.P.I. Booth, P.R. Heath and R.A. Piccinini, Characterizing universal fibrations, Lecture Notes in Math. vol. 673 (1978), 168-184, Springer-Verlag, Berlin. Zbl0392.55006MR517091
8. D.A. Dold, Partitions of unity in the theory of fibrations, Ann. of Math.78 (1963), 223-255. Zbl0203.25402MR155330
9. M.J.P. May, Classifying spaces and fibrations, Mem. Amer. Math. Soc. vol.155, Providence, 1975. Zbl0321.55033MR370579
10. S.E.H. Spanier, Algebraic Topology, McGraw-Hill, NewYork, 1966. Zbl0145.43303MR210112
11. V.R.M. Vogt, Convenient categories of topological spaces for homotopy theory, Arch. MathXXII (1971), 545-555. Zbl0237.54001MR300277

1. Peter I. Booth, Fibrations and classifying spaces : an axiomatic approach I
2. Peter I. Booth, On the geometric bar construction and the Brown representability theorem
3. Peter I. Booth, Fibrations and classifying spaces : overview and the classical examples