Fiber maps on H-fibrations
Fibering Hilbert cube manifolds over ANRs
Fibering over the Circle within a Bordism Class.
Fibrations and classifying spaces : an axiomatic approach I
Fibrations and classifying spaces : an axiomatic approach II
Fibrations and classifying spaces : overview and the classical examples
Fibrations and Cofibred Pairs.
Fibrations in etale homotopy theory
Fibre bundles associated with fields of geometric objects and the structure tensor
Fibrés holomorphiques à base et à fibre de Stein.
Fibres of Hurewicz and approximate fibrations.
Fibrés uniformes de type (0, . . . , 0, - 1, . . ., -1) sur P2.
Fibrés vectoriels positifs sur une courbe elliptique
Fibrované variety a kvantová teorie
Finite spaces and the universal bundle of a group
We find sufficient conditions for a cotriad of which the objects are locally trivial fibrations, in order that the push-out be a locally trivial fibration. As an application, the universal -bundle of a finite group , and the classifying space is modeled by locally finite spaces. In particular, if is finite, then the universal -bundle is the limit of an ascending chain of finite spaces. The bundle projection is a covering projection.
Finite subset spaces of graphs and punctured surfaces.
Finite subset spaces of .
Finite-dimensional spaces in resolving classes
Using the theory of resolving classes, we show that if X is a CW complex of finite type such that for all sufficiently large n, then map⁎(X,K) ∼ ∗ for every simply-connected finite-dimensional CW complex K; and under mild hypotheses on π₁(X), the same conclusion holds for all finite-dimensional complexes K. Since it is comparatively easy to prove the former condition for X = Bℤ/p (we give a proof in an appendix), this result can be applied to give a new, more elementary proof of the Sullivan conjecture....
Finiteness of classifying spaces of relative diffeomorphism groups of 3-manifolds.
Fixed points on Klein bottle fiber bundles over the circle
The main purpose of this work is to study fixed points of fiber-preserving maps over the circle S¹ for spaces which are fiber bundles over S¹ and the fiber is the Klein bottle K. We classify all such maps which can be deformed fiberwise to a fixed point free map. The similar problem for torus fiber bundles over S¹ has been solved recently.