@article{2d67d1d2f9ab41f7962f10d6db7cf4dc,
title = "Representations of analytic functions as infinite products and their application to numerical computations",
author = "Marcin Mazur and Petrenko, \{Bogdan V.\}",
note = "Let D be an open disk of radius ≤1 in \$\textbackslash{}mathbb\{C\}\$ , and let (ϵ n ) be a sequence of ±1. We prove that for every analytic function \$f: D \textbackslash{}to \textbackslash{}mathbb\{C\}\$ without zeros in D, there exists a unique sequence (α n ) of complex numbers such that \$f(z) = f(0)\textbackslash{}prod\_\{n=1\}\textasciicircum{}\{\textbackslash{}infty\} (1+\textbackslash{}epsilon\_\{n\}z\textasciicircum{}\{n\})\textasciicircum{}\{\textbackslash{}alpha\_\{n\}\}\$ for every z∈D.",
year = "2014",
month = jan,
day = "14",
doi = "10.1007/S11139-013-9546-3",
language = "American English",
volume = "34",
journal = "Ramanujan Journal",
}