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Computing the effectively computable bound in Baker's inequality for linear forms in logarithms, and: Multiplicative relations in number fields: Corrigenda and addenda

Published online by Cambridge University Press:  17 April 2009

A. J. van der Poorten  and
J.H. Loxton
A. J. van der Poorten
Affiliation:
School of Mathematics, University of New South Wales, Kensington, New South Wales.
J.H. Loxton
Affiliation:
School of Mathematics, University of New South Wales, Kensington, New South Wales.
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Abstract

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Type
Correction
Information
Bulletin of the Australian Mathematical Society , Volume 17 , Issue 1 , August 1977 , pp. 151 - 155
Copyright
Copyright © Australian Mathematical Society 1977

References

[1] Baker, A., “The theory of linear forms in logarithms”, Transcendence theory: advances and applications, Chapter 1, 1–27 (Academic Press, London and New York, 1977).Google Scholar
[2] Cassels, J.W.S., “On a problem of Schinzel and Zassenhaus”, J. Math. Sci. 1 (1966), 1–8.Google Scholar
[3] Poorten, A. J. van der and Loxton, J.H., “Computing the effectively-computable bound in Baker's inequality for linear forms in logarithms”, Bull. Austral. Math. Soc. 15 (1976), 33–57.CrossRefGoogle Scholar
[4] Poorten, A.J. van der and Loxton, J.H., “Multiplicative relations in number fields”, Bull. Austral. Math. Soc. 16 (1977), 83–98.CrossRefGoogle Scholar
[5] Shorey, T.N., “On linear forms in the logarithms of algebraic numbers”, Acta Arith. 30 (1976), 27–42.CrossRefGoogle Scholar
[6] Smyth, C.J., “On the product of the conjugates outside the unit circle of an algebraic integer”, Bull. London Math. Soc. 3 (1971), 169–175.CrossRefGoogle Scholar
[7] Waldschmidt, Michel, Nombres transaendants (Lecture Notes in Mathematics, 402. Springer-Verlag, Berlin, Heidelberg, New York, 1974).CrossRefGoogle Scholar