Chain homotopy pullbacks and pushouts
Chain theories and simplicial abelian group spectra.
Change of universe functors in equivariant stable homotopy theory
Chapman's category isomorphism for arbitrary ARs
Chapman's Classification of Shapes. A Proof Using Collapsing.
Characteristic classes and obstruction theory for infinite loop spaces.
Characteristic classes of augmented bundles.
Characteristic Classes through Classical Invariant Theory.
Characteristic Homomorphisms of Regular Lie Algebroids
Characteristic Invariants of Foliated Bundles.
Characteristic zero loop space homology for certain two-cones
Given a principal ideal domain of characteristic zero, containing 1/2, and a two-cone of appropriate connectedness and dimension, we present a sufficient algebraic condition, in terms of Adams-Hilton models, for the Hopf algebra to be isomorphic with the universal enveloping algebra of some -free graded Lie algebra; as usual, stands for free part, for homology, and for the Moore loop space functor.
Characterizations of Buchsbaum Complexes.
Characters and K-theory of discrete groups.
Characters and K-theory of discrete groups (Erratum).
Charakterisierung semisimplizialer Mengen durch Unterteilung und Graphen.
Cheeger-Goreski-MacPherson's conjecture for the varieties with isolated singularities.
Chen–Ruan Cohomology of and
In this work we compute the Chen–Ruan cohomology of the moduli spaces of smooth and stable -pointed curves of genus . In the first part of the paper we study and describe stack theoretically the twisted sectors of and . In the second part, we study the orbifold intersection theory of . We suggest a definition for an orbifold tautological ring in genus , which is a subring of both the Chen–Ruan cohomology and of the stringy Chow ring.
Chern Classes and Groups with Periodic Cohomology.
Chern classes of group representations over a number field
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).