Localization in Group Theory and Homotopy Theory.
Localization of -categories.
Localization of epimorphisms and monomorphisms in homotopy theory
Localization of Fibrations with Nilpotent Fibre.
Localization of nilpotent fibre maps.
Localization of Topological Pontryagin Classes via Finite Propagation Speed.
Localization with change of the base space in uniform bundles and sheaves.
Localizations of unstable A-modules and equivariant mod p cohomology.
Localizing groups with action.
When localizing the semidirect product of two groups, the effect on the factors is made explicit. As an application in Topology, we show that the loop space of a based connected CW-complex is a P-local group, up to homotopy, if and only if π1X and the free homotopy groups [Sk-1, ΩX], k ≥ 2, are P-local.
Localizing the Burnside Ring.
Locally admissible multi-valued maps
In this paper we generalize the class of admissible mappings as due by L. Górniewicz in 1976. Namely we define the notion of locally admissible mappings. Some properties and applications to the fixed point problem are presented.
Locally compact spaces C-tame at infinity.
Locally Compact Spaces ℓ-Tame At Infinity
Locally finite approximation of Lie groups, I.
Locally variational invariant field equations and global currents: Chern-Simons theories
We introduce the concept of conserved current variationally associated with locally variational invariant field equations. The invariance of the variation of the corresponding local presentation is a sufficient condition for the current beeing variationally equivalent to a global one. The case of a Chern-Simons theory is worked out and a global current is variationally associated with a Chern-Simons local Lagrangian.
Locally well-behaved paracompacta in shape theory
Lokalisierung äquivarianter Kohomologie-Theorien.
Lokalisierung von Schnitträumen
Loop space homology of spaces of LS category one and two.
Loop spaces and homotopy operations
We describe an obstruction theory for an H-space X to be a loop space, in terms of higher homotopy operations taking values in . These depend on first algebraically “delooping” the Π-algebras , using the H-space structure on X, and then trying to realize the delooped Π-algebra.