Andere Kunden interessierten sich auch für
![A Riemann-Roch Theorem for Compact Spaces]( "A Riemann-Roch Theorem for Compact Spaces")
A Riemann-Roch Theorem for Compact Spaces29,99 €![Un théorème de Riemann- Roch pour les espaces compacts]( "Un théorème de Riemann- Roch pour les espaces compacts")
Un théorème de Riemann- Roch pour les espaces compacts26,99 €![Riemann Roch Theorem]( "Riemann Roch Theorem")
Riemann Roch Theorem22,99 €![Riemann Roch Theorem for S0mooth Manifolds]( "Riemann Roch Theorem for S0mooth Manifolds")
Riemann Roch Theorem for S0mooth Manifolds22,99 €![Riemann Roch Theorem for Surfaces]( "Riemann Roch Theorem for Surfaces")
Riemann Roch Theorem for Surfaces19,99 €![Compact Composition Operators on Weighted Hardy and Bergman Spaces]( "Compact Composition Operators on Weighted Hardy and Bergman Spaces")
Compact Composition Operators on Weighted Hardy and Bergman Spaces44,99 €![Ergodic Theory on Compact Spaces]( "Ergodic Theory on Compact Spaces")
Ergodic Theory on Compact Spaces34,99 €
Further to Grothendieck's works that proof that we have a Riemann-Roch theorem for certain morphisms of algebraic varieties and of Hirzebruch and Atiyah for certain morphisms of differentiable manifolds, we will proof that we have a Riemann-Roch theorem for continuous applications between compact spaces verifying certain conditions, in the context of topological K-theory of compact spaces.The Riemann-Roch theorem that we have in mind involves the K functor defined by K (X) :=-1K°(X) K (X), where K°(X) denotes the Grothendieck group of complex fiber bundles over X,-1 where K (X) := K°(S(X)), where S(X) denotes the reduced suspension of X and the H_ functor k defined by par H_(X) := H (X ;Q) .These two functors will apply to the category where the objects are compact spaces and the morphisms are applications that we will call, using Lang and Fulton terminology, regular.