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Biquadratic congruences

Published online by Cambridge University Press:  26 February 2010

G. L. Watson
G. L. Watson
Affiliation:
University College, London.
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Extract

Let p be a prime, t a positive integer, and P = P(x1, …, xn) a polynomial over the rational field K, in any number n of variables, of degree k = 2, 3, or 4. We shall consider the congruence

Type
Research Article
Information
Mathematika , Volume 12 , Issue 2 , December 1965 , pp. 151 - 160
Copyright
Copyright © University College London 1965

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References

1.Birch, B. J. and Lewis, D. J., “p-adic forms”. J. Indian Math. Soc. 23 (1959), 11–32.Google Scholar
2.Lang, S. and Weil, A., “Number of points of varieties in finite fields”, American J. of Maths., 76 (1954), 819–827.Google Scholar
3.Salmon, G., Higher plane curves, 3rd edn. (Dublin, 1876).Google Scholar
4.Watson, G. L., “Cubic congruences”, Mathematika, 12 (1964), 142–150.CrossRefGoogle Scholar