Brian Kintu

collaborators

7 papers

math.NT2026

Counting the number of $1_{m}$ -preperiodic $O_{K}$ -points of a discrete dynamical system with applications from arithmetic statistics, VII

Brian Kintu

In this follow-up article of a multi-part series on (strictly) preperiodic point-counting, we inspect an astonishing relationship between the set of (strictly) $1_{m}$ -preperiodic…

math.NT2026

Counting the number of $n$ -periodic $Z_{p}$ -and $F_{p} [t]$ -points of a discrete dynamical system with applications from arithmetic statistics, VI

Brian Kintu

In this follow-up paper, we again inspect a surprising relationship between the set of $n$ -periodic points of a polynomial map $I ¨ _{d, c}$ defined by $I ¨ _{d, c} (z) = z^{d} + c$ for a…

math.NT2026

Counting the number of $m$ -periodic $O_{K}$ -points of a discrete dynamical system with applications from arithmetic statistics, V

Brian Kintu

In this follow-up paper, we again inspect a surprising relationship between the set of $m$ -periodic points of a polynomial map $I ¨ _{d, c}$ defined by $I ¨ _{d, c} (z) = z^{d} + c$ for a…

math.NT2026

Counting the number of $O_{K}$ -fixed points of a discrete dynamical system with applications from arithmetic statistics, II

Brian Kintu

In this follow-up paper, we again inspect a surprising connection between the set of fixed points of a polynomial map $I ¨ _{d, c}$ defined by $I ¨ _{d, c} (z) = z^{d} + c$ for all $c, z \i…

math.NT2026

Counting the number of integral fixed points of a discrete dynamical system with applications from arithmetic statistics, I

Brian Kintu

In this first article of a multi-part series, we inspect a surprising relationship between the set of fixed points of a polynomial map $I ¨ _{d, c}$ defined by $Ï_{d, c}(z) = z^d +…

math.NT2026

Counting the number of $Z_{p}$ -and $F_{p} [t]$ -fixed points of a discrete dynamical system with applications from arithmetic statistics, III

Brian Kintu

In this follow-up paper, we again inspect a surprising relationship between the set of fixed points of a polynomial map $I ¨ _{d, c}$ defined by $I ¨ _{d, c} (z) = z^{d} + c$ for all $c,…

Counting the number of 1m​-preperiodic OK​-points of a discrete dynamical system with applications from arithmetic statistics, VII

Counting the number of n-periodic Zp​-and Fp​[t]-points of a discrete dynamical system with applications from arithmetic statistics, VI

Counting the number of m-periodic OK​-points of a discrete dynamical system with applications from arithmetic statistics, V

Counting the number of OK​-fixed points of a discrete dynamical system with applications from arithmetic statistics, II

Counting the number of integral fixed points of a discrete dynamical system with applications from arithmetic statistics, I

Counting the number of Zp​-and Fp​[t]-fixed points of a discrete dynamical system with applications from arithmetic statistics, III

Counting the number of $1_{m}$ -preperiodic $O_{K}$ -points of a discrete dynamical system with applications from arithmetic statistics, VII

Counting the number of $n$ -periodic $Z_{p}$ -and $F_{p} [t]$ -points of a discrete dynamical system with applications from arithmetic statistics, VI

Counting the number of $m$ -periodic $O_{K}$ -points of a discrete dynamical system with applications from arithmetic statistics, V

Counting the number of $O_{K}$ -fixed points of a discrete dynamical system with applications from arithmetic statistics, II

Counting the number of $Z_{p}$ -and $F_{p} [t]$ -fixed points of a discrete dynamical system with applications from arithmetic statistics, III