Valiron-Titchmarsh Theorem for Subharmonic Functions in ℝ n With Masses on a Half-Line

Author:

Kheyfits Alexander I.

Publisher

Cellule MathDoc/CEDRAM

Reference24 articles.

1. [1] Agranovich (P.Z.).— Polynomial asymptotic representations of subharmonic functions with masses on one ray in the space (Ukrainian). Matematychni Studii, Lviv. 23, p. 169-178 (2005).

2. [2] Agranovich (P.Z.), Logvinenko (V.N.).— An analog of the Valiron-Titchmarsh theorem for two-term asymptotics of subharmonic functions with masses on a finite system of rays. Sib. Math. J. 5, p. 3-19 (1985).

3. [3] Azarin (V.S.).— Indicator of a function subharmonic in n-dimensional space (Russian). Dokl. Akad. Nauk SSSR, 139, p. 1033-1036 (1961).

4. [4] Azarin (V.S.).— On the Valiron-Titchmarsh theorem and limit sets of entire functions. Proceedings of the Ashkelon Workshop on Complex Function Theory (1996), 53–60. Israel Math. Conf. Proc., 11, Bar-Ilan Univ., Ramat Gan (1997).

5. [5] Azarin (V.S.).— Growth Theory of Subharmonic Functions. Birkh¨auser, Basel – Boston – Berlin (2009).

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