Algebraic & Geometric Topology Volume 9, issue 3 (2009)

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ISSN (electronic): 1472-2739

ISSN (print): 1472-2747

Other MSP Journals

Dold spaces in homotopy theory

Eugenia Schwamberger and Rainer M Vogt

Algebraic & Geometric Topology 9 (2009) 1585–1622

DOI: 10.2140/agt.2009.9.1585

Bibliography

1	G Allaud, De-looping homotopy equivalences, Arch. Math. $($Basel$)$ 23 (1972) 167 MR0309106
2	J M Boardman, R M Vogt, Homotopy invariant algebraic structures on topological spaces, Lecture Notes in Math. 347, Springer (1973) MR0420609
3	T tom Dieck, Topologie, de Gruyter Textbook, Walter de Gruyter & Co. (2000) MR1150244
4	T tom Dieck, K H Kamps, D Puppe, Homotopietheorie, Lecture Notes in Math. 157, Springer (1970) MR0407833
5	A Dold, Partitions of unity in the theory of fibrations, Ann. of Math. $(2)$ 78 (1963) 223 MR0155330
6	E Dror Farjoun, Cellular spaces, null spaces and homotopy localization, Lecture Notes in Math. 1622, Springer (1996) MR1392221
7	E Dyer, S Eilenberg, An adjunction theorem for locally equiconnected spaces, Pacific J. Math. 41 (1972) 669 MR0319143
8	E E Floyd, W J Floyd, Actions of classical small categories, Distributed manuscript (1990)
9	M Mather, Pull-backs in homotopy theory, Canad. J. Math. 28 (1976) 225 MR0402694
10	J P May, The geometry of iterated loop spaces, Lectures Notes in Math. 271, Springer (1972) MR0420610
11	J P May, $E_{\infty }$ spaces, group completions, and permutative categories, from: "New developments in topology (Proc. Sympos. Algebraic Topology, Oxford, 1972)" (editor G Segal), London Math. Soc. Lecture Note Ser. 11, Cambridge Univ. Press (1974) 61 MR0339152
12	H D Meiwes, Approximation von $\Omega^n\Sigma^nX$ bis auf Homotopie, PhD thesis, University of Heidelberg (1981)
13	H D Meiwes, Private communication (1983)
14	D Puppe, Some well known weak homotopy equivalences are genuine homotopy equivalences, from: "Symposia Mathematica, Vol. V (INDAM, Rome, 1969/70)", Academic Press (1971) 363 MR0303528
15	V Puppe, A remark on “homotopy fibrations”, Manuscripta Math. 12 (1974) 113 MR0365556
16	G Segal, Categories and cohomology theories, Topology 13 (1974) 293 MR0353298
17	J Smrekar, CW type of inverse limits and function spaces arXiv:0708.2838v1
18	R W Thomason, Uniqueness of delooping machines, Duke Math. J. 46 (1979) 217 MR534053
19	R M Vogt, Commuting homotopy limits, Math. Z. 153 (1977) 59 MR0451237