CUSP FORMS AND NUMBER OF REPRESENTATIONS OF POSITIVE INTEGERS BY DIRECT SUM OF BINARY QUADRATIC FORMS

CUSP FORMS AND NUMBER OF REPRESENTATIONS OF POSITIVE INTEGERS BY DIRECT SUM OF BINARY QUADRATIC FORMS

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  • Kendirli B., Number Theory with Cryptographic Applications, Yalin Yayincilik, Istanbul, 2006.
  • Kendirli B., “Formulas fort he fourier coefficients of cusp form for some quadratic forms (in press)”, Turkish Journal of Mathemtics. Functions, Springer-Verlag, 1974. Elliptic Modular
  • Vandenhoeck&Ruprecht, 1983. Werke,
  • Diamond F. And Shurman J., A First Course in Modular Forms, Springer, 2005.
  • Lomadze G., “On the number of representations of positive integers by a direct sum discriminant -23”, Georgian Math. J. 4 (1997), no.6, 523-532. forms with
  • Iwaniec H., Kowalski E., Analytic Number Theory, American Mathematical Society, Milne J. S. Modular Functions and Modular www.jmilne.org/math/version1.20 , available at Miyake T., Modular Forms, Springer, Berlin, Germany, 1989.