L’espace classifiant de la -théorie algébrique
Levels in algebra and topology.
L'homologie cyclique des algèbres enveloppantes.
L-homology theory of FSQL-manifolds and the degree of FSQL-mappings
A homology theory of Banach manifolds of a special form, called FSQL-manifolds, is developed, and also a homological degree of FSQL-mappings between FSQL-manifolds is introduced.
Lie groups and -compact groups.
Liftings of compact sets of mappings through a light proper mapping are compact
Line Bundles and Harmonic Analysis on Compact Groups.
Line Bundles over Framed Manifolds.
Line bundles with
We prove that on a -complex the obstruction for a line bundle to be the fractional power of a suitable pullback of the Hopf bundle on a 2-dimensional sphere is the vanishing of the square of the first Chern class of . On the other hand we show that if one looks at integral powers then further secondary obstructions exist.
Line bundles with . A six dimensional example
We exhibit a six dimensional manifold with a line bundle on it which is not the pullback of a bundle on .
Line bundles with . Higher order obstruction
We study secondary obstructions to representing a line bundle as the pull-back of a line bundle on and we interpret them geometrically.
Line Fields with Branch Defects.
Linear Diophantic Equations and Local Cohomology.
Link maps and the geometry of their invariants.
Linking and coincidence invariants
Given a link map f into a manifold of the form Q = N × ℝ, when can it be deformed to an “unlinked” position (in some sense, e.g. where its components map to disjoint ℝ-levels)? Using the language of normal bordism theory as well as the path space approach of Hatcher and Quinn we define obstructions , ε = + or ε = -, which often answer this question completely and which, in addition, turn out to distinguish a great number of different link homotopy classes. In certain cases they even allow a complete...
Linking first occurrence polynomials over by Steenrod operations.
Linking pairings on singular spaces.
L'invariance topologique du type simple d'homotopie
List of participants
Local behavior and the Vietoris and Whitehead theorems in shape theory