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Linear Forms in the Logarithms of Algebraic Numbers Close to 1 and Applications to Diophantine Equations

机译:在接近1的代数数字的对数中的线性形式和促进蒸antine方程的应用

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摘要

In 1974, Shorey established the first sharp lower bound for linear forms in the logarithms of real algebraic numbers close to 1. His estimate was subsequently slightly refined and applied to various Diophantine equations. In many cases, it yields very spectacular statements. We survey several of its applications and we discuss some new ones.
机译:1974年,Shorey建立了在接近的真实代数数字的Logarithms中的线性形式的第一个急剧下限。他的估计随后略微精制并施加到各种辅助的方程。在许多情况下,它产生了非常壮观的陈述。我们调查其几个应用程序,我们讨论了一些新的应用程序。

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