Geometric Applications of Homotopy Theory II: Proceedings, Evanston, March 21 – 26, 1977 by M.G. Barratt (PDF)

Description

Maps between classifying spaces.- Twisted Lie algebras.- Cobordism of sequences of manifolds.- Splittings of MU and other spectra.- Homotopy theory of ?-spaces, spectra, and bisimplicial sets.- Algebraic and geometric connecting homomorphisms in the Adams spectral sequence.- Obstruction theory and K-theory.- The tame homotopy groups of a suspension.- Some tables for formal groups and BP.- On a modified eilenberg-moore theorem.- On the hopf construction associated with a composition.- On the stable decomposition of ??S?A.- Multiplications in two-cell spectra.- Line bundles, cohomology automorphisms, and homotopy rigidity of linear actions.- The construction of small ring spectra.- A? ring spaces and algebraic K-theory.- Cohomology operations and vector fields.- On G and the stable adams conjecture.- Completions of complex cobordism.- The E2-term of Novikov’s spectral sequence.- Hypercohomology of topological categories.- A Novice’s guide to the adams-novikov spectral sequence.- Some remarks on the lambda algebra.

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