Algebraic Topology
Homotopy and Group Cohomology
Samenvatting
The papers in this collection, all fully refereed, original
papers, reflect many aspects of recent significant advances
in homotopy theory and group cohomology.
From the Contents: A. Adem: On the geometry and cohomology
of finite simple groups.- D.J. Benson: Resolutions and
Poincar duality for finite groups.- C. Broto and S. Zarati:
On sub-A*-algebras of H*V.- M.J. Hopkins, N.J. Kuhn, D.C.
Ravenel: Morava K-theories of classifying spaces and
generalized characters for finite groups.- K. Ishiguro:
Classifying spaces of compact simple lie groups and p-tori.-
A.T. Lundell: Concise tables of James numbers and some
homotopyof classical Lie groups and associated homogeneous
spaces.- J.R. Martino: Anexample of a stable splitting: the
classifying space of the 4-dim unipotent group.- J.E.
McClure, L. Smith: On the homotopy uniqueness of BU(2) at
the prime 2.- G. Mislin: Cohomologically central elements
and fusion in groups.

