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NEW DATES (tentatively): Hodge Theory and p-adic Hodge Theory


Guanajuato, Mexico


06/09/2020 to 16/09/2020


The courses are introductory to carry research activity in contemporary trends in Hodge Theory and p-adic Hodge Theory given by main actors in each activity: Hodge structures, Hodge-Tate structures, De Rham Cohomology and Betti Cohomology, Torelli type theorems, Abelian Varieties. p-adic numbers, p-adic Galois representations, absolute Galois group of a p-adic field, continuos representations, Fontaine rings and admisible representations, Hodge-Tate representations, étale cohomology as a p-adic Galois representation, Tate module of an elliptic curve, ring of periods, De Rham representations, good reduction and crystalline representations.

Official language of the school:  English

Administrative and scientific coordinators

Pedro L. DEL ANGEL R. (CIMAT, Mexico, luis@cimat.mx)
Olivier BRINON (University of Bordeaux, France, olivier.brinon@math.u-bordeaux.fr)

Scientific committee

Olivier BRINON (University of Bordeaux, France)
Miriam BOCARDO (University of Guadalajara, Mexico)
Rogelio PEREZ-BUENDIA (CIMAT Merida, Mexico)
Genaro HERNANDEZ-MADA (University of Sonora, Mexico)
Martha Dolores GUZMAN-PARTIDA (University of Sonora, Mexico)

Scientific program

Course 1: "Classical Hodge Theory", Jaime HERNANDEZ (CIMAT, Mexico)
Course 2: "p-adic Geometry", Miriam BOCARDO (University of Guadalajara, Mexico)
Course 3: "Étale Cohomology", Felipe ZALDIVAR (Autonomous Metropolitan University (UAM), Mexico)
Course 4: "Height Pairings of 1-Motives", Carolina RIVERA-ARREDONDO (University of Milan, Italy)
Course 5: "Cristalline representations", Genaro HERNANDEZ-MADA (University of Sonora, Mexico)
Course 6: "p-adic Galois representations", Rogelio Pérez-Buendía (CIMAT, Mexico)

How to participate:

For registration and application to a CIMPA financial support, follow the instructions given here

Deadline for registration and application: May 15, 2020.