L.M.P.A
Laboratoire de Mathématiques Pures et Appliquées
Joseph Liouville

Jean FROMENTIN

  • Maître de conférences au LMPA
  • Équipe : Algèbre, Dynamique et Arithmétique (ADA)

    • Responsable du site web du LMPA

  • Email : Jean.Fromentin@lmpa.univ-littoral.fr
  • Page internet : http://www-lmpa.univ-littoral.fr/~fromentin

  • Laboratoire de Mathématiques Pure et Appliquées
    • Adresse :
      LMPA
      Centre Universitaire de la Mi-Voix
      50 rue Ferdinand Buisson
      CS 80699
      62228 CALAIS Cedex France
    • Bureau : B121
    • Téléphone : +33 3 21 46 55 84

14 publications jean-fromentin

  1. Experiments on growth series of braid groups (), In Journal of Algebra, . [hal-lmpa]
  2. Gapsets and numerical semigroups ( and ), In J. Combin. Theory Ser. A, volume 169, . [hal-lmpa]
  3. Gapsets of small multiplicity ( and ), Chapter in Numerical Semigroups, . [hal-lmpa]
  4. Near-misses in Wilf's conjecture ( and ), In Semigroup Forum, volume 98, . [hal-lmpa]
  5. Are monochromatic Pythagorean triples unavoidable under morphic colorings? (, , and ), In Exp. Math., volume 27, . [hal-lmpa]
  6. The rotating normal form of braids is regular (), In J. Algebra, volume 501, . [hal-lmpa]
  7. A remarkable 20-crossing tangle ( and ), In J. Knot Theory Ramifications, volume 26, . [hal-lmpa]
  8. A divisibility result in combinatorics of generalized braids ( and ), In J. Combin. Theory Ser. A, volume 152, . [hal-lmpa]
  9. Exploring the tree of numerical semigroups ( and ), In Math. Comp., volume 85, . [hal-lmpa]
  10. Investigating Monte-Carlo methods on the weak Schur problem (, , , , and ), Chapter in Evolutionary computation in combinatorial optimization, Springer, Heidelberg, volume 7832, . [hal-lmpa]
  11. A simple algorithm for finding short sigma-definite representatives ( and ), In J. Algebra, volume 350, . [hal-lmpa]
  12. Every braid admits a short sigma-definite expression (), In J. Eur. Math. Soc. (JEMS), volume 13, . [hal]
  13. The well-ordering of dual braid monoid (), In J. Knot Theory Ramifications, volume 19, . [hal]
  14. A well-ordering of dual braid monoids (), In C. R. Math. Acad. Sci. Paris, volume 346, . [hal]