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Problem session. (English) Zbl 0977.55001

From the text: “These problems were submitted by the participants in the workshop on equivariant homotopy theory held at Stanford University during the period August 23-27, 2000. They reflect the wide range of mathematics which is included within equivariant homotopy theory. We hope they will be useful for researchers in the field, as well as for graduate students entering the subject.”
The following problems are presented: M. Hopkins and H. Miller, Landweber cohomology; J. Greenlees and P. May, Localization and completion theorems for \(MU_G\); J. Greenlees, Equivariant formal group laws; J. Greenlees and Ib Madsen, The equivariant Conner-Floyd-Sullivan isomorphisms; J. P. May, Ring structures on spectra associated with complex bordism; Ib Madsen and M. Rothenberg, Equivariant surfaces and cobordism; J. P. May, Equivariant infinite loop space theory; R. Cohen, Group completions and spectra; Ib Madsen, The stable mapping class group; G. Carlsson, A topological Rees algebra; G. Carlsson, Atiyah-Segal completion theorem for profinite groups; G. Lewis, Equivariant cohomology; J. Greenlees, Equivariant Moore spaces; L. Hesselholt, Continuity of (topological) Hochschild homology; Ib Madsen, Calculations in connective \(K\)-theory.

MSC:

55-02 Research exposition (monographs, survey articles) pertaining to algebraic topology
00A07 Problem books
55P91 Equivariant homotopy theory in algebraic topology
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