Characteristic classes of multifoliations
Characteristic Classes of n-Manifolds Immersing in Rn+k.
Characteristic classes of subfoliations
This paper is devoted to define a characteristic homomorphism for a subfoliation and to study its relation with the usual characteristic homomorphism for each foliation (as defined by Bott). Moreover, two applications are given: 1) the Yamato’s 2-codimensional foliation is shown to be no homotopic to in a (1,2)-codimensional subfoliation; 2) an obstruction to the existence of everywhere independent and transverse infinitesimal transformations of a foliation is obtained, when and these...
Characteristic classes of surface bundles.
Characteristic Classes through Classical Invariant Theory.
Characteristic homomorphism for -foliated bundles over subfoliated manifolds
In this paper a construction of characteristic classes for a subfoliation is given by using Kamber-Tondeur’s techniques. For this purpose, the notion of -foliated principal bundle, and the definition of its associated characteristic homomorphism, are introduced. The relation with the characteristic homomorphism of -foliated bundles, , the results of Kamber-Tondeur on the cohomology of --algebras. Finally, Goldman’s results on the restriction of foliated bundles to the leaves of a foliation...
Characteristic Homomorphisms of Regular Lie Algebroids
Characteristic Invariants of Foliated Bundles.
Characteristic numbers, bordism theory and the Novikov conjecture for open manifolds
Characteristic Numbers of G-Manifolds. I.
Cheeger-Chern-Simons classes of transversally symmetric foliations: Dependence relations and eta-invariants.
Cheeger's finiteness theorem for diffeomorphism classes of Riemannian manifolds.
Chern classes, adeles and L-functions.
Chern Classes and Extraspecial Groups.
Chern classes of integral submanifolds of some contact manifolds.
Chern Classes of Rank 3 Stable Reflexive Sheaves.
Chern classes of vector bundles with singular connections
Si fa vedere che alcune classi di Chern di fibrati vettoriali complessi possono essere costruite non solo partendo da connessioni ma, sotto certe condizioni, anche da connessioni lineari singolari. Nel caso particolare del fibrato tangente possono essere costruite anche a partire da metriche singolari. Viene fatto uso in modo essenziale della -coomologia di de Rham (introdotta da Cheeger e Teleman).
Chern forms and the Riemann tensor for the moduli space ofcurves.
Chern invariants of surfaces of general type
Chern numbers for singular varieties and elliptic homology.