By S. Jackowski, B. Oliver, K. Pawaloski

As a part of the clinical job in reference to the seventieth birthday of the Adam Mickiewicz college in Poznan, a world convention on algebraic topology was once held. within the ensuing complaints quantity, the emphasis is on monstrous survey papers, a few awarded on the convention, a few written for that reason.

**Read or Download Algebraic Topology, Poznan 1989: Proceedings of a Conference Held in Poznan, Poland, June 22-27, 1989 PDF**

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Scand. 57 (1985), 105-126. 46. C. D. thesis, Princeton 1965. 47. M. Steinberger: The equivariant topological s-cobordism theorem, lhvent. Math. 91 (1988), 61-104. 48. M. E. West: Equivariant h-cobordisms and finiteness obstructions, Bull. Amer. Math. Soc. 12 (1985), 217-220. 49. M. E. West: On the geometric topology of locally linear actions of finite groups, Geometric and Algebraic Topology, pp. 181-204, Banach Center Publ. 18, Warsaw 1986. E. E. West: Controlled finiteness is the obstruction to equivarlant handle decomposition, (preprint).

Since its statement is similar to that given above in section 4 we only point out essential differences. 5 ). Suppose given a G-manifold M whose fixed-point components have dimension at least 6 and a G-map p: M ---* B , with B a locally compact metrizable G-space. The sequences {V} of neighbourhoods V of the of neighbourhoods V {I~0G(V,p)e} and of the end g of p and (e} of positive real numbers determine inverse systems {WhG(V,p)e } . Taking the inverse limit of the first system and i ~ 1 of the second , we obtain groups I(0G(g(p)) and li,~mlWhG(g(p)) , respectively.

M. E. West: On the geometric topology of locally linear actions of finite groups, Geometric and Algebraic Topology, pp. 181-204, Banach Center Publ. 18, Warsaw 1986. E. E. West: Controlled finiteness is the obstruction to equivarlant handle decomposition, (preprint). 52. M. E. West: Equlvariant handles in finite group actions, (preprint). 53. G. Swan: Periodic resolutions for finite groups, Ann. Math. 72 (1960), 267-291. 54. B. C. Wall: The topological spherical space form problem-I, Compositio 50.