×

Transcendence measures of certain numbers whose transcendency was proved by A. Baker. (English) Zbl 0284.10014


MSC:

11J81 Transcendence (general theory)
11J04 Homogeneous approximation to one number
PDF BibTeX XML Cite
Full Text: Numdam EuDML

References:

[1] A. Baker : Linear forms in the logarithms of algebraic numbers III . Mathematika 14 (1967) 220-228. · Zbl 0161.05301
[2] A. Baker : A central theorem in transcendence theory , Diophantine approximations and its applications (edited by Charles F. Osgood). Academic Press, New York and London 1973, pp. 1-23. · Zbl 0262.10022
[3] P.L. Cijsouw : Transcendence measures, thesis . University of Amsterdam, 1972. · Zbl 0252.10031
[4] P.L. Cijsouw : Transcendence measures of exponentials and logarithms of algebraic numbers Comp. Math. 28 (2) (1974) 163-178. · Zbl 0284.10013
[5] N.I. Fel’Dman : Estimate for a linear form of logarithms of algebraic numbers (Russian). Mat. Sbornik (N.S.) 76 (118) (1968) 304-319.English translation: Math. USSR Sbornik 5 (1968) 291-307. · Zbl 0195.33701
[6] N.I. Fel’Dman : Improved estimate for a linear form of the logarithms of algebraic numbers (Russian). Mat. Sbornik (N.S.) 77 (119) (1968) 423-436.English translation: Math. USSR Sbornik 6 (1968) 393-406. · Zbl 0235.10018
[7] A.A. Smelev : The approximation of a certain class of transcendental numbers (Russian). Mat. Zametki 5 (1) (1969) 117-128.English translation: Math. Notes 5 (1969) 73-79. · Zbl 0278.10033
This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. It attempts to reflect the references listed in the original paper as accurately as possible without claiming the completeness or perfect precision of the matching.