P. Voutier

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20122026

most citedPrimitive divisors of Lucas and Lehmer sequences, II

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

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math.NT2025

Bounds on the number of squares in recurrence sequences: arbitrary $b$ , III

Paul M Voutier

We generalise our earlier work on the number of squares in binary recurrence sequences, ${y_{k}}_{k \geq - \infty}$ . In the notation of our previous papers, here we c…

math.NT2025★ 1 cited

Bounds on the number of squares in recurrence sequences: $y_{0} = b^{2}$ (I)

Paul M Voutier

We continue and generalise our earlier investigations of the number of squares in binary recurrence sequences. Here we consider sequences, $\left( y_{k} \right)_{k=-\infty}^{\infty…

Bounds on the number of squares in recurrence sequences: arbitrary b, III

Bounds on the number of squares in recurrence sequences: y0​=b2 (I)

Bounds on the number of squares in recurrence sequences: arbitrary $b$ , III

Bounds on the number of squares in recurrence sequences: $y_{0} = b^{2}$ (I)