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1999

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cc-by (c) Bayer, P., et al., 1999
Please use this identifier to cite or link to this item: https://hdl.handle.net/2445/22742

Arithmetical problems in number fields, abelian varieties and modular forms

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Abstract

Number theory, a fascinating area in mathematics and one of the oldest, has experienced spectacular progress in recent years. The development of a deep theoretical background and the implementation of algorithms have led to new and interesting interrelations with mathematics in general which have paved the way for the emergence of major theorems in the area. This report summarizes the contribution to number theory made by the members of the Seminari de Teoria de Nombres (UB-UAB-UPC) in Barcelona. These results are presented in connection with the state of certain arithmetical problems, and so this monograph seeks to provide readers with a glimpse of some specific lines of current mathematical research.

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Teoria de nombres, Varietats abelianes, Teoria de mòduls, Geometria algebraica

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Number theory, Abelian varieties, Moduli theory, Algebraic geometry

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BAYER I ISANT, Pilar, et al. Arithmetical problems in number fields, abelian varieties and modular forms. Contributions to Science. 1999. Vol. 1, num. 2, pags. 125-145. ISSN 1575-6343. [consulted: 6 of June of 2026]. Available at: https://hdl.handle.net/2445/22742

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