31 citations · 40 across the 12 of their papers we have counts for
17 papers
Inverse limit slender groups
Gregory Conner, Wolfgang Herfort, Curtis Kent +1
Classically, an abelian group is said to be slender if every homomorphism from the countable product to factors through the projection to some finit…
Uncountable groups and the geometry of inverse limits of coverings
Gregory Conner, Wolfgang Herfort, Curtis Kent +1
In this paper we develop a new approach to the study of uncountable fundamental groups by using Hurewicz fibrations with the unique path-lifting property (lifting spaces for short)…
General theory of lifting spaces
Gregory R. Conner, Petar Pavešić
In his classical textbook on algebraic topology Edwin Spanier developed the theory of covering spaces within a more general framework of lifting spaces (i.e., Hurewicz fibrations w…
Geometry of compact lifting spaces
Gregory R. Conner, Wolfgang Herfort, Petar Pavešić
We study a natural generalization of inverse systems of finite regular covering spaces. A limit of such a system is a fibration whose fibres are profinite topological groups. Howev…
A note on automatic continuity
Gregory R. Conner, Samuel M. Corson
We present new results regarding automatic continuity, unifying some diagonalization concepts that have been developed over the years. For example, any homomorphism from a complete…
Some anomalous examples of lifting spaces
Gregory R. Conner, Wolfgang Herfort, Petar Pavešić
An inverse limit of a sequence of covering spaces over a given space is not, in general, a covering space over but is still a lifting space, i.e. a Hurewicz fibration with…