dc.contributor.author	BILU, Yuri
hal.structure.identifier	Polynomials, Combinatorics, Arithmetic [POLKA]
dc.contributor.author	HANROT, Guillaume
dc.contributor.author	VOUTIER, Paul
dc.date.created	1999
dc.date.issued	1999
dc.description.abstractEn	We prove that for $n$ > 30, every $n$-th Lucas and Lehmer number has a primitive divisor. This allows us to list all Lucas and Lehmer numbers without a primitive divisor.
dc.language.iso	en
dc.subject.en	linear recurrence sequence
dc.subject.en	diophantine equations
dc.subject.en	thue equations
dc.subject.en	linear form in logarithms
dc.title.en	Existence of Primitive Divisors of Lucas and Lehmer Numbers
dc.type	Rapport
dc.subject.hal	Informatique [cs]/Autre [cs.OH]
bordeaux.page	41
bordeaux.type.institution	INRIA
bordeaux.type.report	rr
hal.identifier	inria-00072867
hal.version	1
hal.origin.link	https://hal.archives-ouvertes.fr//inria-00072867v1
bordeaux.COinS	ctx_ver=Z39.88-2004&rft_val_fmt=info:ofi/fmt:kev:mtx:journal&rft.date=1999&rft.spage=41&rft.epage=41&rft.au=BILU,%20Yuri&HANROT,%20Guillaume&VOUTIER,%20Paul&rft.genre=unknown

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Existence of Primitive Divisors of Lucas and Lehmer Numbers