@inbook{d65a358934924d438dde9cda5cfcddea,
title = "Finding Orbits of Functions Using Suffridge Polynomials",
abstract = "In this paper we indicate how Suffridge polynomials may be used to find orbits of functions. In particular, we describe a control mechanism that, given a function f: ℝn→ ℝn and a positive integer T, yields a dynamical system G: ℝTn→ ℝTn that under quantifiable conditions has (x, …, x) as an attractor provided x lies on a T-cycle of f. An explicit example of this control mechanism is provided using a logistic function.",
keywords = "Control theory, Stability",
author = "Dmitriy Dmitrishin and Paul Hagelstein and Alex Stokolos",
note = "Publisher Copyright: {\textcopyright} 2019, Springer Nature Switzerland AG.",
year = "2019",
doi = "10.1007/978-3-030-12277-5_8",
language = "English",
series = "Applied and Numerical Harmonic Analysis",
publisher = "Springer International Publishing",
pages = "127--133",
booktitle = "Applied and Numerical Harmonic Analysis",
address = "Switzerland",
}