À propos de cet article

Citez

[1] Ash R.B., Information theory, Dover Publ., New York, 1990.Search in Google Scholar

[2] Candel A., Conlon L., Foliations. I, Amer. Math. Soc., Providence, 2000.10.1090/gsm/023Search in Google Scholar

[3] Cover T.M., Thomas J.A., Elements of information theory, John Wiley & Sons Publ., Hoboken, 2006.Search in Google Scholar

[4] Ghys É., Langevin R., Walczak P., Entropie géométrique des feuilletages, Acta Math. 160 (1988), 105-142.10.1007/BF02392274Search in Google Scholar

[5] Harpe P. de la, Topics in geometric group theory, Chicago Lect. in Math., Univ. of Chicago Press, Chicago, 2000.Search in Google Scholar

[6] Langevin R., Walczak P., Some invariants measuring dynamics of codimension-one foliations, in: T. Mizutani et al. (Eds.), Geometric study of foliations,World Sci. Publ., Singapore, 1994, pp. 345-358.Search in Google Scholar

[7] Llibre J., Misiurewicz M., Horseshoes, entropy and periods for graph maps, Topology 32 (1993), 649-664.10.1016/0040-9383(93)90014-MOpen DOISearch in Google Scholar

[8] Shi E., Wang S., The ping-pong game, geometric entropy and expansiveness for group actions on Peano continua having free dendrites, Fund. Math. 203 (2009), 21-37.10.4064/fm203-1-2Search in Google Scholar

[9] Tarchała K., Walczak P., Ping-pong and an entropy estimate in groups, Preprint 2017.10.1515/amsil-2017-0018Search in Google Scholar

[10] Walczak P., Dynamics of foliations, groups and pseudogroups, Monografie Matematyczne, Vol. 64, Birkhäuser, Basel, 2004.10.1007/978-3-0348-7887-6Search in Google Scholar

eISSN:
2391-4238
ISSN:
0860-2107
Langue:
Anglais
Périodicité:
2 fois par an
Sujets de la revue:
Mathematics, General Mathematics