Mathematics – Algebraic Geometry
Scientific paper
2006-01-10
Mathematics
Algebraic Geometry
Modified some proofs
Scientific paper
We study the L-series of cubic fourfolds. Our main result is that, if X/C is a special cubic fourfold associated to some polarized K3 surface $S$, defined over a number field K such that S^[2](K) is not empty, then X has a model over K such that the L-series of the primitive cohomology of X/K can be expressed in the L-series of S/K. This allows us to compute the L-series for a discrete dense subset of cubic fourfolds in the moduli spaces of certain special cubic fourfolds. We also discuss a concrete example.
Hulek Klaus
Kloosterman Remke
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