Description
Monsky-Washnitzer cohomology is a p-adic cohomology theory for algebraic varieties over finite fields, based on algebraic de Rham cohomology. Unlike the l-adic (etale) cohomology, it is well-suited for explicit computations, particularly over fields of small characteristic. We describe how to use Monsky-Washnitzer to construct efficient algorithms for computing zeta functions of varieties over finite fields, using as an example the case of hyperelliptic curves in odd characteristic.
Prochains exposés
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TBA
Orateur : Eran Lambooij - Inria
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Cryptography
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TBA
Orateur : Anmoal Porwal - Technical University of Munich
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Cryptography
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Asymmetric primitive
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