On the class of entire Dirichlet functions of several complex variables having finite order point

Daoud, S.

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Displaying similar documents to “On the class of entire Dirichlet functions of several complex variables having finite order point”

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On the mean values of an entire function represented by Dirichlet series of several complex variables.

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Some class of integral functions represented by Dirichlet series of several complex variables having finite order.

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On entire functions represented by Dirichlet series. IV

Pawan Kumar Kamthan (1966)

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Dans cet article, on démontre quelques théorèmes nouveaux relatifs aux fonctions entières $f (s)$ sommes de séries de Dirichlet ; ces résultats sont relatifs, en particulier, aux dérivées de $f (s)$ et à une généralisation de la formule de Poisson.

The deficiency of entire functions with Fejér gaps

Takafumi Murai (1983)

Annales de l'institut Fourier

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We say that an entire function $f (z) = \sum_{k = 0} a_{k} z^{n_{k}} (0 = n_{0} < n_{1} < n_{2} < ...)$ has Fejér gaps if $\sum_{k = 1}^{\infty} 1 / n_{k} < \infty .$ The main result of this paper is as follows: An entire function with Fejér gaps has no finite deficient value.