19,99 €
inkl. MwSt.
Versandfertig in 6-10 Tagen
10 °P sammeln
Andere Kunden interessierten sich auch für
![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 €![A Riemann- Roch theorem for compact spaces]( "A Riemann- Roch theorem for compact spaces")
A Riemann- Roch theorem for compact spaces26,99 €![A Riemann-Roch Theorem for Compact Spaces]( "A Riemann-Roch Theorem for Compact Spaces")
A Riemann-Roch Theorem for Compact Spaces29,99 €![Der Satz von Grothendieck-Riemann-Roch]( "Der Satz von Grothendieck-Riemann-Roch")
Der Satz von Grothendieck-Riemann-Roch49,00 €![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 Series Theorem]( "Riemann Series Theorem")
Riemann Series Theorem29,99 €
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In their paper they define, for oriented smooth closed manifolds X and Y and a continuous mapping f: Y X that f is a c1-map if there is c1 in the integral cohomology group H2(Y, Z) such that for the Stiefel-Whitney classes w2 we have c1 = w2(Y) f (w2(X)) modulo 2 in H2(Y, Z/2Z). Writing ch(X) for the image in H (X, Q) they showed that for f a c1-map there is f!: ch(Y) ch(X) which is a homomorphism of abelian groups, and satisfying f!(y)A^(X) = f (y.exp(c1)/2)A^(Y)), where A^ is the A-hat genus and f the Gysin homomorphism. This mimics the GRR theorem; but f! has only an implicit definition. This they specialised and refined in the case X = a point, where the condition becomes the existence of a spin structure on Y. Corollaries are on Pontryagin classes and the J-homomorphism.