J. Selye University

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20162024

most citedDeep learning for Stock Market Prediction

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math.NT2024

The Beurling-Malliavin density, the Polya density and their connection

Rita Giuliano, Georges Grekos, Ladislav Misik

In this paper we present a new formulation of the Beurling-Malliavin density (Proposition 1). Then we consider the upper Polya density and show how its existence is connected with…

math.NT2018

On sunlet graphs connected to a specific map on ${1, 2, \dots, p - 1}$

Omar Khadir, László Németh, László Szalay

In this article, we study the structure of the graph implied by a given map on the set $S_{p} = {1, 2, \dots, p - 1}$ , where $p$ is an odd prime. The consecutive applications of the map g…

math.NT2016

On the $X$ -coordinates of Pell equations which are Tribonacci numbers

Florian Luca, Amanda Montejano, Laszlo Szalay +1

For an integer $d \geq 2$ which is not a square, we show that there is at most one value of the positive integer $X$ participating in the Pell equation $X^{2} - d Y^{2} = \pm 1$ which is a T…

math.NT2016★ 8 cited

Diophantine triples with values in $k$ -generalized Fibonacci sequences

Clemens Fuchs, Christoph Hutle, Florian Luca +1

We show that if $k \geq 2$ is an integer and $(F_{n}^{(k)})_{n \geq 0}$ is the sequence of $k$ -generalized Fibonacci numbers, then there are only finitely many triples of positive intege…

The Beurling-Malliavin density, the Polya density and their connection

On sunlet graphs connected to a specific map on {1,2,…,p−1}

On the X-coordinates of Pell equations which are Tribonacci numbers

Diophantine triples with values in k-generalized Fibonacci sequences

On sunlet graphs connected to a specific map on ${1, 2, \dots, p - 1}$

On the $X$ -coordinates of Pell equations which are Tribonacci numbers

Diophantine triples with values in $k$ -generalized Fibonacci sequences