G Maps and the Projective Class Group
G-Actions on Disks and Permuation Representations. II.
Ganea fibrations. (Fibrations à la Ganea.)
General position properties in fiberwise geometric topology [Book]
Generalized Adams completion
Generalized Antipodes and the Borsuk Antipode Theorem
Generalized Higher Order Cohomology Operations Induced by the Diagonal Mapping.
Generalized Lefschetz numbers of pushout maps defined on non-connected spaces
Let A, and be topological spaces and let , be continuous maps. For all self-maps , and such that and there exists a pushout map f defined on the pushout space . In [F] we proved a formula relating the generalized Lefschetz numbers of f, , and . We had to assume all the spaces involved were connected because in the original definition of the generalized Lefschetz number given by Husseini in [H] the space was assumed to be connected. So, to extend the result of [F] to the not...
Generalizing the Fixed Point Index.
Geometric and homotopy theoretic methods in Nielsen coincidence theory.
Geometric Modules over the Burnside Ring.
Geschlecht von Knoten mit zwei Brücken und die Faserbarkeit ihrer Außenräume.
Gradient otopies of gradient local maps
We introduce various classes of local maps: gradient, gradient-like, proper etc. We prove Parusiński's theorem for otopy classes of gradient local maps.
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.
Groupoids, the Phragmen-Brouwer property, and the Jordan curve theorem.