I. A. Sattarov

activity

20152019

p

-adic

(2, 2)

-rational functions with two fixed points

2 citations · 2 across the 2 of their papers we have counts for

collaborators

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5 papers · 1 filter

math.DS2019★ 2 cited

Dynamical systems of the $p$ -adic $(2, 2)$ -rational functions with two fixed points

U. A. Rozikov, I. A. Sattarov

We consider a family of $(2, 2)$ -rational functions given on the set of complex $p$ -adic field $C_{p}$ . Each such function $f$ has the two distinct fixed points $x_{1} = x_{1} (f)$ …

math.DS2018

$p$ -adic dynamical systems of $(3, 1)$ -rational functions with unique fixed point

A. R. Luna, U. A. Rozikov, I. A. Sattarov

We describe the set of all $(3, 1)$ -rational functions given on the set of complex $p$ -adic field $C_{p}$ and having a unique fixed point. We study $p$ -adic dynamical systems…

math.DS2018

$p$ -adic dynamical systems of the function $\frac{a x}{x ^{2} + a}$

U. A. Rozikov, I. A. Sattarov, S. Yam

We show that any $(1, 2)$ -rational function with a unique fixed point is topologically conjugate to a $(2, 2)$ -rational function or to the function $f (x) = \frac{a x}{x ^{2} + a}$ . The case $…

math.DS2018

Ergodicity properties of $p$ -adic $(2, 1)$ -rational dynamical systems with unique fixed point

Iskandar A. Sattarov

We consider a family of $(2, 1)$ -rational functions given on the set of $p$ -adic field $Q_{p}$ . Each such function has a unique fixed point. We study ergodicity properties of the dyna…

math.DS2015

The dynamical system generated by the floor function $⌊ λ x ⌋$

U. A. Rozikov, I. A. Sattarov, J. B. Usmonov

We investigate the dynamical system generated by the function $⌊ λ x ⌋$ defined on $R$ and with a parameter $λ \in R$ . For each given $m \in N$ we sh…

Dynamical systems of the p-adic (2,2)-rational functions with two fixed points

p-adic dynamical systems of (3,1)-rational functions with unique fixed point

p-adic dynamical systems of the function x2+aax​

Ergodicity properties of p -adic (2,1)-rational dynamical systems with unique fixed point

The dynamical system generated by the floor function ⌊λx⌋

Dynamical systems of the $p$ -adic $(2, 2)$ -rational functions with two fixed points

$p$ -adic dynamical systems of $(3, 1)$ -rational functions with unique fixed point

$p$ -adic dynamical systems of the function $\frac{a x}{x ^{2} + a}$

Ergodicity properties of $p$ -adic $(2, 1)$ -rational dynamical systems with unique fixed point

The dynamical system generated by the floor function $⌊ λ x ⌋$