Number of the representations of integers by certain ternary quadratic forms

Author:

Fomenko O. M.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability,Applied Mathematics,General Mathematics,Statistics and Probability

Reference16 articles.

1. J.-L. Waldspurger, ?Sur les coefficients de Fourier des formes modulaires de poids demi-entier,? J. Math. Pures Appl.,60, No. 4, 375?484 (1981).

2. J. B. Tunnell, ?A classical diophantine problem and modular forms of weight 3/2,? Invent. Math.,72, No. 2, 323?334 (1983).

3. C. J. Moreno, ?The higher reciprocity laws: an example,? J. Number Theory,12, No. 1, 57?70 (1980).

4. H. Brandt and O. Intrau, ?Tabellen reduzierter positiver ternarer quadratischer Formen,? Abh. Sachs. Akad. der Wiss. Math.-Nat. Kl.,45, No. 4 (1958).

5. G. A. Lomadze, ?Formulas for the number of representations of numbers by certain regular and semiregular ternary quadratic forms belonging to two-class genera,? Acta Arith.,34, No. 2, 131?162 (1978).

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