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Authors
Affiliations
1 Institut de mathematiques de Jussieu, Universite Pierre et Marie Curie, 4, Place Jussieu, 75005 Paris, FR
2 Department de Mathematiques, Batiment M2, Universite de Sciences et Technologie de Lilfe, Cite Scientifique, 59655, Villeneuve d’ Asq Cedex, FR
Source
Journal of the Ramanujan Mathematical Society, Vol 17, No 1 (2002), Pagination: 65–83
Abstract
We show that the periods of a rank two Drinfel’d module defined over a finite extension of 𝔽q(T ) without complex multiplications are quadratically independent. Let us recall that in this set up as well as in the classical case of a commutative algebraic group defined over a number field, the only previously known case was that of linear independence (generalizations of Baker’s theorem).