Polynomial diffeomorphisms of C2. IV: The measure of maximal entropy and laminar currents.

Eric Bedford; M. Lyubich; John Smilie

Inventiones mathematicae (1993)

  • Volume: 112, Issue: 1, page 77-126
  • ISSN: 0020-9910; 1432-1297/e

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Bedford, Eric, Lyubich, M., and Smilie, John. "Polynomial diffeomorphisms of C2. IV: The measure of maximal entropy and laminar currents.." Inventiones mathematicae 112.1 (1993): 77-126. <http://eudml.org/doc/144096>.

@article{Bedford1993,
author = {Bedford, Eric, Lyubich, M., Smilie, John},
journal = {Inventiones mathematicae},
keywords = {polynomial diffeomorphisms; potential theory; Fatou-Julia theory; ergodic theory; harmonic measure; laminar currents; Pesin theory},
number = {1},
pages = {77-126},
title = {Polynomial diffeomorphisms of C2. IV: The measure of maximal entropy and laminar currents.},
url = {http://eudml.org/doc/144096},
volume = {112},
year = {1993},
}

TY - JOUR
AU - Bedford, Eric
AU - Lyubich, M.
AU - Smilie, John
TI - Polynomial diffeomorphisms of C2. IV: The measure of maximal entropy and laminar currents.
JO - Inventiones mathematicae
PY - 1993
VL - 112
IS - 1
SP - 77
EP - 126
KW - polynomial diffeomorphisms; potential theory; Fatou-Julia theory; ergodic theory; harmonic measure; laminar currents; Pesin theory
UR - http://eudml.org/doc/144096
ER -

Citations in EuDML Documents

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  1. Jean-Yves Briend, Julien Duval, Deux caractérisations de la mesure d’équilibre d’un endomorphisme de P k ( ℂ )
  2. Henry de Thélin, Sur la laminarité de certains courants
  3. Xavier Buff, La mesure d’équilibre d’un endomorphisme de ℙ k ( ℂ )
  4. Romain Dujardin, The supports of higher bifurcation currents
  5. Tien-Cuong Dinh, Nessim Sibony, Geometry of currents, intersection theory and dynamics of horizontal-like maps
  6. Eric Bedford, John Smillie, Polynomial diffeomorphisms of C 2 : VII. Hyperbolicity and external rays
  7. Vincent Guedj, Courants extrémaux et dynamique complexe
  8. Jeffrey Diller, Romain Dujardin, Vincent Guedj, Dynamics of meromorphic maps with small topological degree III: geometric currents and ergodic theory

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