A Lefschetz trace formula for equivariant cohomology
A Lefschetz-type coincidence theorem
A Lefschetz-type coincidence theorem for two maps f,g: X → Y from an arbitrary topological space to a manifold is given: , that is, the coincidence index is equal to the Lefschetz number. It follows that if then there is an x ∈ X such that f(x) = g(x). In particular, the theorem contains well-known coincidence results for (i) X,Y manifolds, f boundary-preserving, and (ii) Y Euclidean, f with acyclic fibres. It also implies certain fixed point results for multivalued maps with “point-like” (acyclic)...
A Lefschetz-type fixed point theorem
A local method in group cohomology.
A Localization Theorem for Functional S1-Spaces.
A local-nonglobal Hurewicz fibration
A logic of injectivity.
A long homology localization tower.
A lower bound for coherences on the Brown-Peterson spectrum.
A metatheorem for fixed point theories
A middle-distance look at root theory
A minimum theorem for n-valued multifunctions
A model category for the homotopy theory of concurrency.
A Model for Computing Rational Algebraic K-Theory of Simply Connected Spaces.
A model for the universal space for proper actions of a hyperbolic group.
A model structure for the homotopy theory of crossed complexes
A Modified Dold-Lashof Construction that Does Classify H-Principal Fibrations.
A multiplicity result for a system of real integral equations by use of the Nielsen number
We prove an existence and multiplicity result for solutions of a nonlinear Urysohn type equation (2.14) by use of the Nielsen and degree theory in an annulus in the function space.
A natural map from the ext Künneth sequence to the Tor one.
A necessary and sufficient condition for the existence of a bundle in differential spaces