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Contenido archivado el 2024-06-18

Effective methods in rigid and crystalline cohomology

Objetivo

The purpose of the project is to develop methods for computing with the rigid and crystalline cohomology of varieties over finite fields. The project will focus on two main problems. First, the fast computation of the Galois action. Second, the effective computation of the cycle class map, and the inverse problem of explicitly recovering algebraic cycles from Galois-invariant cohomology classes (c.f. the Tate conjecture). Research on the first problem would be a natural extension of on-going work of the Prinicipal Investigator and others. By contrast the second problem is entirely new, at least in the context of computational number theory. The overall goal of the project is to provide methods and software which will extend the range of application of computational number theory within the mathematical sciences.

Convocatoria de propuestas

ERC-2007-StG
Consulte otros proyectos de esta convocatoria

Régimen de financiación

ERC-SG - ERC Starting Grant

Institución de acogida

THE CHANCELLOR, MASTERS AND SCHOLARS OF THE UNIVERSITY OF OXFORD
Aportación de la UE
€ 750 000,00
Dirección
WELLINGTON SQUARE UNIVERSITY OFFICES
OX1 2JD Oxford
Reino Unido

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Región
South East (England) Berkshire, Buckinghamshire and Oxfordshire Oxfordshire
Tipo de actividad
Higher or Secondary Education Establishments
Contacto administrativo
Stephen Conway (Dr.)
Investigador principal
Alan George Beattie Lauder (Dr.)
Enlaces
Coste total
Sin datos

Beneficiarios (1)