Pages that link to "Item:Q679090"
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The following pages link to Primitive divisors of Lucas and Lehmer sequences. II (Q679090):
Displaying 19 items.
- On divisors of Lucas and Lehmer numbers (Q392795) (← links)
- On good initial values for the Lucas-Lehmer sequence (Q710501) (← links)
- Recurrence with prescribed number of residues (Q784270) (← links)
- Lucas and Lehmer numbers without primitive divisor (Q873831) (← links)
- On the primitive divisors of the recurrent sequence \(u_{n+1}=(4\cos^2(2\pi/7)-1)u_{n}-u_{n-1}\) with applications to group theory (Q1623856) (← links)
- Zsigmondy's theorem and primitive divisors of the Lucas and Lehmer sequences in polynomial rings (Q2049398) (← links)
- On the number of prime divisors and radicals of non-zero Fourier coefficients of Hilbert cusp forms (Q2093091) (← links)
- Stewart's theorem revisited: suppressing the norm \(\pm 1\) hypothesis (Q2161105) (← links)
- Primitive divisors of some Lehmer-Pierce sequences (Q2378052) (← links)
- Existence of primitive divisors of Lucas and Lehmer numbers (with an appendix by M. Mignotte) (Q2744710) (← links)
- A simple proof of Carmichael's theorem on primitive divisors (Q2765405) (← links)
- Prime Lehmer and Lucas numbers with composite indices (Q2868797) (← links)
- (Q3797259) (← links)
- Lehmer's numbers (Q3875998) (← links)
- Prime divisors of Lucas sequences (Q4369669) (← links)
- Primitive divisors of Lucas and Lehmer sequences, III (Q4393894) (← links)
- Primitive prime factors in second-order linear recurrence sequences (Q4649922) (← links)
- Solving Thue equations without the full unit group (Q4700204) (← links)
- Uniform explicit Stewart theorem on prime factors of linear recurrences (Q5058642) (← links)