Finite group actions on acyclic -complexes
Fixed-Point Sets of Group Actions on Finite Acyclic Complexes.
Free actions of finite groups on finite CW complexes.
Free Actions of Some Finite Groups on S3..I.
G Maps and the Projective Class Group
G-Actions on Disks and Permuation Representations. II.
Group actions on rational homology spheres
We study the homology of the fixed point set on a rational homology sphere under the action of a finite group.
Homological Transfers for Orbit Space Projections.
Homotopy types of orbit spaces and their self-equivalences for the periodic groups and .
Involutions of 3-dimensional handlebodies
We study the orientation preserving involutions of the orientable 3-dimensional handlebody , for any genus g. A complete classification of such involutions is given in terms of their fixed points.
Involutions on Homotopy Spheres.
Involutions on tori with codimension-one fixed point set
The standard P. A. Smith theory of p-group actions on spheres, disks, and euclidean spaces is extended to the case of p-group actions on tori (i.e., products of circles) and coupled with topological surgery theory to give a complete topological classification, valid in all dimensions, of the locally linear, orientation-reversing, involutions on tori with fixed point set of codimension one.
Localisation of Unstable Ap-Algebras and Smith Theory.
Mapping theorems for compacta with an arbitrary involution
Nielsen's theorem for model asherical manifolds.
On equivariant deformations of maps.
We work in the smooth category: manifolds and maps are meant to be smooth. Let G be a finite group acting on a connected closed manifold X and f an equivariant self-map on X with f|A fixpointfree, where A is a closed invariant submanifold of X with codim A ≥ 3. The purpose of this paper is to give a proof using obstruction theory of the following fact: If X is simply connected and the action of G on X - A is free, then f is equivariantly deformable rel. A to fixed point free map if and only if the...
On finite groups acting on acyclic complexes of dimension two.
We conjecture that every finite group G acting on a contractible CW-complex X of dimension 2 has at least one fixed point. We prove this in the case where G is solvable, and under this additional hypothesis, the result holds for X acyclic.
On Fixed Points of Symplectic Maps.
On Murasugi's and Traczyk's Criteria for Periodic Links.
On the fixed point index and the Nielsen fixed point theorem of symmetric product mappings