P. R. Asveld, Permuting operations on strings : Their permutations and their primes, table 11 ? Quelques spirales de taille 27721 et de rayon minimal 12, la dernière étant ordonnée, 2009.

. Atkinson, Wreath-closed permutation classes, Permutation Patterns, 2008.

S. Bach, E. Bach, and J. Shallit, Algorithmic Number Theory : Efficient Algorithms, 1996.

D. Dubrois, J. Dubrois, and J. Dumas, Efficient polynomial time algorithms computing industrial-strength primitive roots, Information Processing Letters, vol.97, issue.2, pp.41-45, 2006.
DOI : 10.1016/j.ipl.2005.09.014
URL : https://hal.archives-ouvertes.fr/hal-00002828

J. Dumas, Characterization of Quenines and their spiral representation, Math??matiques et sciences humaines, issue.184, pp.9-23, 2008.
DOI : 10.4000/msh.10946

W. Hardy, G. H. Hardy, and E. M. Wright, An introduction to the theory of numbers, Bulletin of the American Mathematical Society, vol.35, issue.6, 2008.
DOI : 10.1090/S0002-9904-1929-04793-1

M. Jantzen, The power of synchronizing operations on strings, Theoretical Computer Science, vol.14, issue.2, pp.127-154, 1981.
DOI : 10.1016/0304-3975(81)90054-2

D. E. Knuth, Seminumerical Algorithms, volume 2 of The Art of Computer Programming, 1997.

. Mullin, Optimal normal bases in GF(pn), Discrete Applied Mathematics, vol.22, issue.2, pp.149-161, 1989.
DOI : 10.1016/0166-218X(88)90090-X

J. Roubaud, Réflexions historiques et combinatoires sur la n-ine autrement dit quenine Contribution à la réunion 395 de l'Oulipo, le 17 septembre, La bibliothèque Oulipienne, vol.5, issue.66, pp.99-124, 1993.

J. Roubaud, Battement de monge, 2006.