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An inequality for a linear form in the logarithms of algebraic numbers
Mathematical Notes of the Academy of Sciences of the USSR, 1969Let ln α1, ..., ln αm−1 be the logarithms of fixed algebraic numbers which are linearly independent over the field of rational numbers, b1, ..., bm−1 rational integers, δ > 0. A bound from below is deduced for the height of the algebraic number αm under the condition that ¦b1 ln α1+...+bm−1ln αm− ¦ < exp {−δH},H=max ¦ b k
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Linear forms in \(p\)-adic logarithms. III
1990Ce texte établit des améliorations des minorations de formes linéaires, à coefficients rationnels, de logarithmes \(p\)-adiques de nombres algébriques, obtenues dans les articles précédents de la série [I, Acta. Arith. 53, 107-186 (1989; Zbl 0699.10050) and II, Compos. Math. 74, 15-113 (1990; Zbl 0723.11034)]. L'A.
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Asymptotic formulae for linear functional forms in two logarithms
Russian Mathematical Surveys, 1983Translation from Usp. Mat. Nauk 38, No.1(229), 193-194 (Russian) (1983; Zbl 0533.30035).
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On the laws of the iterated logarithm under sub-linear expectations
Probability, Uncertainty and Quantitative Risk, 2021Li-Xin Zhang
exaly
Another form of Chover’s law of the iterated logarithm under sub-linear expectations
Revista De La Real Academia De Ciencias Exactas, Fisicas Y Naturales - Serie A: Matematicas, 2019Qunying Wu
exaly