Representation of functions by logarithmic potential and reducibility of analytic functions of several variables
Article Sidebar
Main Article Content
The necessary and sufficient condition that a given plurisubharmonic or a subharmonic function admits the representation by the logarithmic potential (up to pluriharmonic or a harmonic term) is obtained in terms of the Radon transform. This representation is applied to the problem of representation of analytic
functions by products of primary factors.
functions by products of primary factors.
Article Details
How to Cite
Sekerin, A. B. “Representation of functions by logarithmic potential and reducibility of analytic functions of several variables”. Collectanea Mathematica, vol.VOL 47, no. 2, pp. 187-06, https://raco.cat/index.php/CollectaneaMathematica/article/view/56336.
Most read articles by the same author(s)
- A. B. Sekerin, The support theorem for the complex Radon transform of distributions , Collectanea Mathematica: 2004: Vol.: 55 Núm.: 3
- A. B. Sekerin, A support theorem for the Radon transform , Collectanea Mathematica: 1999: Vol.: 50 Núm.: 3