On the fundamental group of a space of sections.
On the geometric bar construction and the Brown representability theorem
On the Groups JOGX. I.
On the homology of mapping spaces
Following a Bendersky-Gitler idea, we construct an isomorphism between Anderson’s and Arone’s complexes modelling the chain complex of a mapping space. This allows us to apply Shipley’s convergence theorem to Arone’s model. As a corollary, we reduce the problem of homotopy equivalence for certain “toy” spaces to a problem in homological algebra.
On the homotopy groups of a finite dimensional space.
On the homotopy invariance of configuration spaces.
On the homotopy inverse limits of transfer maps.
On the Homotopy Properties of Thom Complexes.
On the Homotopy Type of Classifying Spaces.
On the K-Homology of Classifying Spaces.
On the K-theory of the classifying space of a discrete group.
On the K-theory of the classifying space of a discrete group (Erratum).
On the Lie algebra of vertical prolongation operators
On the maps of one fibre space into another
On the natural operators transforming vector fields to the -th tensor power
On the space of maps inducing isomorphic connections
Let be the universal connection on the bundle . Given a principal -bundle with connection , we determine the homotopy type of the space of maps of into such that is isomorphic to . Here denotes pull-back.
On the Spanier Conjecture
On the spectral sequence fo r the -cohomology of a holomorpkic bundle with Stein fibres
Si esamina la successione spettrale per la -coomologia dello spazio totale di un fibrato olomorfo nel caso in cui le fibre siano varietà di Stein.
On the stratification of the orbit space for the action of automorphisms on connections [Book]
On the surjectivity of shape fibrations