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Función tau de Ramanujan
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Swinnerton-Dyer Ramanujan Lehmer Dyson Ashworth Rankin Wilton Serre Newman Apostol Kolberg Mordell Lygeros
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Ramanujan's tau-function and its generalizations
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101215 101090 101112
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Serre Andrews Kuyk
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Jean-Pierre
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National Bureau of Standards
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Jean-Pierre Serre
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Srinivasa Ramanujan Jean-Pierre Serre Tom M. Apostol D. H. Lehmer Peter Swinnerton-Dyer Louis Mordell Freeman Dyson
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978
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Boston, MA
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F. J. M. Srinivasa M. H. D.H. J-P. J. R. H. P. F. Robert A. N. O. Louis J. T. M.
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Willem George E.
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9 11 5
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New York: Springer-Verlag 2nd Ed. Duke Math. J. Bull. Amer. Math. Soc. Proceedings of the London Mathematical Society Arbok Univ. Bergen Mat.-Natur. Ser. Trans. Camb. Philos. Soc.
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159 117 245 Article 10.7.4 429 1 635
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Lecture Notes in Mathematics
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On Mr. Ramanujan's empirical expansions of modular functions. Modular functions of one variable, III On certain arithmetical functions A New Solution to the Equation τ ≡ 0 Congruences for Ramanujan's function τ Missed opportunities Ramanujan revisited Congruence properties of Ramanujan's function τ Congruence and identical properties of modular forms Une interprétation des congruences relatives à la fonction de Ramanujan The vanishing of Ramanujan's function τ A table of τ modulo p, p prime, 3 ≤ p ≤ 16067 Modular Functions and Dirichlet Series in Number Theory
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78 31 22 19 14 13 350
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1947 1916 1917 1997 1988 2010 1962 1972 1973 1968 1930
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