Evaluation of the Transfer and the Universal Surgery Classes.
Evaluation subgroups and G-sequences
Even generators in the Mod 2 cohomology of a finite H-space.
Every Finite Complex has the Homology of a Duality Group.
Exact loop space sequences
Exact sequence interlocking and free homotopy theory
Exact sequences of spaces - II
Examples of Free Involutions on Manifolds.
Examples of parallel spin-tensors.
Ex-homotopy theory
Existence of weak homotopy equivalences between spectra for U-bordism with singularities
Existence of positive entire solutions of semilinear elliptic equations on .
Exotic Characteristic Classes and Their Relation to Universal Surgery Classes.
Exotic Characteristic Classes for Holomorphic Foliations.
Exotic S1 Actions on CP3 and Related Topics.
Exotic smooth structures on nonpositively curved symmetric spaces.
Explicit cogenerators for the homotopy category of projective modules over a ring
Let be a ring. In two previous articles [12, 14] we studied the homotopy category of projective -modules. We produced a set of generators for this category, proved that the category is -compactly generated for any ring , and showed that it need not always be compactly generated, but is for sufficiently nice . We furthermore analyzed the inclusion and the orthogonal subcategory . And we even showed that the inclusion has a right adjoint; this forces some natural map to be an equivalence...
Exploring W.G. Dwyer's tame homotopy theory.
Let Sr be the category of r-reduced simplicial sets, r ≥ 3; let Lr-1 be the category of (r-1)-reduced differential graded Lie algebras over Z. According to the fundamental work [3] of W.G. Dwyer both categories are endowed with closed model category structures such that the associated tame homotopy category of Sr is equivalent to the associated homotopy category of Lr-1. Here we embark on a study of this equivalence and its implications. In particular, we show how to compute homology, cohomology,...
Exponential law for uniformly continous proper maps.
The purpose of this note is to prove the exponential law for uniformly continuous proper maps.
Exponents for extraordinary homology groups.