Arithm¿que des Surfaces Cubiques Diagonales.- Small values of heights on families of abelian varieties.- Large transcendence degree revisited.- Large transcendence degree revisited.- A new approach to Baker's theorem on linear forms in logarithms I.- A new approach to Baker's theorem on linear forms in logarithms II.- On the thue-mahler equation.
Arithm¿que des Surfaces Cubiques Diagonales.- Small values of heights on families of abelian varieties.- Large transcendence degree revisited.- Large transcendence degree revisited.- A new approach to Baker's theorem on linear forms in logarithms I.- A new approach to Baker's theorem on linear forms in logarithms II.- On the thue-mahler equation.
Prof. Dr. Gisbert Wüstholz ist Professor für Mathematik an der ETH Zürich.
Inhaltsangabe
Arithmétique des Surfaces Cubiques Diagonales.- Small values of heights on families of abelian varieties.- Large transcendence degree revisited.- Large transcendence degree revisited.- A new approach to Baker's theorem on linear forms in logarithms I.- A new approach to Baker's theorem on linear forms in logarithms II.- On the thue-mahler equation.
Arithmétique des Surfaces Cubiques Diagonales.- Small values of heights on families of abelian varieties.- Large transcendence degree revisited.- Large transcendence degree revisited.- A new approach to Baker's theorem on linear forms in logarithms I.- A new approach to Baker's theorem on linear forms in logarithms II.- On the thue-mahler equation.
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