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Big Omicron and big Omega and big Theta

Published: 01 April 1976 Publication History
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References

[1]
Paul Bachmann, Die Analytische Zahlentheorie. Zahlentheorie, pt. 2 (Leipzig: B. G. Teubner, 1894).
[2]
Paul du Bois-Reymond, "Sur la grandeur relative des infinis des fonctions," Annali di Mat. pura ed applic. (2), 4 (1871), 338--353.
[3]
G. H. Hardy, "Orders of Infinity," Cambridge Tracts in Math. and Math. Physics, 12 (1910; Second edition, 1924).
[4]
G. H. Hardy and J. E. Littlewood, "Some problems of Diophantine approximation," Acta Mathematica 37 (1914), 155--238.
[5]
G. H. Hardy and J. E. Littlewood, "Contributions to the theory of the Riemann zeta function and the theory of the distribution of primes," Acta Mathematica 41 (1918), 119--196.
[6]
Edmund Landau, Handbuch der Lehre von der Verteilung der Primzahlen, 2 vols. (Leipzig: B. G. Teubner, 1909).
[7]
Karl Prachar, Primzahlverteilung (Berlin: Springer, 1957).
[8]
E. C. Titchmarsh, The Theory of the Riemann Zeta-Function (Oxford: Clarendon Press, 1951).
[9]
I. M. Vinogradov, The Method of Trigonometrical Sums in the Theory of Numbers, translated from the 1947 Russian edition by K. F. Roth and Anne Davenport (London: Interscience, no date).

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Published In

cover image ACM SIGACT News
ACM SIGACT News  Volume 8, Issue 2
April-June 1976
35 pages
ISSN:0163-5700
DOI:10.1145/1008328
Issue’s Table of Contents

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Association for Computing Machinery

New York, NY, United States

Publication History

Published: 01 April 1976
Published in SIGACT Volume 8, Issue 2

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