Cyclic homology, Serre's local factors and λ-operations
We show that for a smooth, projective variety X defined over a number field K, cyclic
homology with coefficients in the ring, provides the right theory to obtain, using λ-operations,
Serre's archimedean local factors of the complex L-function of X as regularized
determinants.
homology with coefficients in the ring, provides the right theory to obtain, using λ-operations,
Serre's archimedean local factors of the complex L-function of X as regularized
determinants.
We show that for a smooth, projective variety X defined over a number field K, cyclic homology with coefficients in the ring , provides the right theory to obtain, using λ-operations, Serre's archimedean local factors of the complex L-function of X as regularized determinants.
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