Szabolcs Tengely

activity

20052023

x^{2} + q^{2 m} = 2 y^{p}

13 citations · 26 across the 15 of their papers we have counts for

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math.NT2017

Composite Rational Functions and Arithmetic Progressions

Szabolcs Tengely

In this paper we deal with composite rational functions having zeros and poles forming consecutive elements of an arithmetic progression. We also correct a result published earlier…

math.NT2017

On a problem of Pethő

Szabolcs Tengely, Maciej Ulas

In this paper we deal with a problem of Pethő related to existence of quartic algebraic integer $α$ for which $β = \frac{4 α ^{4}}{α ^{4} - 1} - \frac{α}{α - 1}$ is a quadratic algebraic number…