G Maps and the Projective Class Group
-variétés topologiques et -microfibrés
G-Actions on Disks and Permuation Representations. II.
Galois Action on Algebraic Matrix Groups, Chern Classes, and the Euler Class.
Galois theory and Lubin-Tate cochains on classifying spaces
We consider brave new cochain extensions F(BG +,R) → F(EG +,R), where R is either a Lubin-Tate spectrum E n or the related 2-periodic Morava K-theory K n, and G is a finite group. When R is an Eilenberg-Mac Lane spectrum, in some good cases such an extension is a G-Galois extension in the sense of John Rognes, but not always faithful. We prove that for E n and K n these extensions are always faithful in the K n local category. However, for a cyclic p-group , the cochain extension is not a Galois...
Ganea fibrations. (Fibrations à la Ganea.)
G-ANR's with homotopy trivial fixed point sets
Let G be a compact group and X a G-ANR. Then X is a G-AR iff the H-fixed point set is homotopy trivial for each closed subgroup H ⊂ G.
Gaps in Chern Classes of Rank 2 Stable Reflexive Sheaves.
Gauge independent formulation of dynamics of charged extended objects
G-CW-Surgery and K...(ZG).
General position properties in fiberwise geometric topology [Book]
Generalised Swan modules and the D(2) problem.
Generalized Adams completion
Generalized Antipodes and the Borsuk Antipode Theorem
Generalized Brown representability in homotopy categories.
Generalized Brown representability in homotopy categories: erratum.
Generalized classes of groups, C-nilpotent spaces and "The Hurewicz theorem".
Generalized Dehn-Sommerville equations and an upper bound theorem
Generalized differential forms over an operand and algebraic models of fibrations. (Formes différentielles généralisées sur une opérade et modéles algébriques des fibrations.)
Generalized Einstein manifolds
[For the entire collection see Zbl 0699.00032.] A manifold (M,g) is said to be generalized Einstein manifold if the following condition is satisfied where S(X,Y) is the Ricci tensor of (M,g) and (X), (X) are certain -forms. In the present paper the author studies properties of conformal and geodesic mappings of generalized Einstein manifolds. He gives the local classification of generalized Einstein manifolds when g( (X), (X)).