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Some suggestions for further research

Published online by Cambridge University Press:  17 April 2009

Kurt Mahler
Kurt Mahler
Affiliation:
Department of Mathematics, Institute of Advanced Studies, Australian National University, GPO Box 4, Canberra, ACT 2601, Australia.
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Abstract

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Type
Conference in Honour of Kurt Mahler
Information
Bulletin of the Australian Mathematical Society , Volume 29 , Issue 1 , February 1984 , pp. 101 - 108
Copyright
Copyright © Australian Mathematical Society 1984

References

[1]Billing, G. and Mahler, K., “On exceptional points on cubic curves”, J. London Math. Soc. 15 (1940), 32–43.CrossRefGoogle Scholar
[2]Brown, A. and Mahler, K., “A generalization of Farey sequences: some exploration via the computer”, J. Number Theory 3 (1971), 364–370.CrossRefGoogle Scholar
[3]Faber, Georg, “Über arithmetische Eigenschaften analytischer Funktionen”, Math. Ann. 58 (1904), 545–557.CrossRefGoogle Scholar
[4]Mahler, Kurt, “On compound convex bodies (I)“, Proc. London Math. Soc. (3) 5 (1955), 358–379.CrossRefGoogle Scholar
[5]Mahler, K., “Invariant matrices and the geometry of numbers”, Proc. Roy. Soc. Edinburgh Sect. A 64 (1953–1957), 223–238.Google Scholar
[6]Mahler, K., “Inequalities for ideal bases in algebraic number fields”, J. Austral. Math. Soc. 4 (1964), 425–448CrossRefGoogle Scholar
[7]Mahler, Kurt, Lectures on transcendental numbers (Lecture Notes in Mathematics, 546. Springer-Verlag, Berlin, Heidelberg, New York, 1976).CrossRefGoogle Scholar
[7]Mahler, K., “On a class of non-linear functional equations connected with modular functions”, J. Austral. Math. Soc. Ser. A 22 (1976), 65–118.CrossRefGoogle Scholar
[9]Maillet, E., Introduction à la théorie des nombres transoendants et des propriét´es arithmétiques des fonctions (Gauthier-Villars, Paris, 1906).Google Scholar
[10]Schmidt, Wolfgang M., Diophantine approximation (Lecture Notes in Mathematics, 785. Springer-Verlag, Berlin, Heidelberg, New York, 1980).Google Scholar