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  1. The General Theory of Dirichlet Series. G. B. M. Published in Nature. Mathematics. IT is well known that Dirichlet made a new start in the theory of numbers by bringing it into connection with certain analytical functions of the form??? being an integer, and s a h real quantity.

  2. 1. Nov. 2009 · The general theory of Dirichlet's series by Hardy, G. H. (Godfrey Harold), 1877-1947

  3. The General Theory of Dirichlet Series. G. B. M. Nature 96 , 312 ( 1915) Cite this article. 393 Accesses. Metrics. Abstract. IT is well known that Dirichlet made a new start in the...

    • G. B. M.
  4. 30. Sept. 2019 · Inspired by results of Bayart on ordinary Dirichlet series $$\sum a_n n^{-s}$$, the main purpose of this article is to start an $${\mathcal {H}}_p$$-theory of general Dirichlet series $$\sum a_n e^{-\lambda _{n}s}$$. Whereas the $${\mathcal {H}}_p$$-theory of ordinary Dirichlet series, in view of an ingenious identification of Bohr ...

    • Andreas Defant, Ingo Schoolmann
    • 2019
  5. The General Theory of Dirichlet's Series. Godfrey Harold Hardy, Marcel Riesz. Dover Publications, 2005 - Mathematics - 78 pages. This classic work explains the theory and formulas...

  6. Introduction. The study of Dirichlet series of the form. ann−s has a long history beginning in. = the nineteenth century, and the interest was due mainly to the central role that such series play in analytic number theory. The general theory of Dirichlet series was developed by Hadamard, Landau, Hardy, Riesz, Schnee, and Bohr, to name a few.