Homoclinic tangencies and hyperbolicity for surface diffeomorphisms.

Pujals, Enrique R.; Sambarino, Martín

Annals of Mathematics. Second Series (2000)

  • Volume: 151, Issue: 3, page 961-1023
  • ISSN: 0003-486X

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Pujals, Enrique R., and Sambarino, Martín. "Homoclinic tangencies and hyperbolicity for surface diffeomorphisms.." Annals of Mathematics. Second Series 151.3 (2000): 961-1023. <http://eudml.org/doc/120908>.

@article{Pujals2000,
author = {Pujals, Enrique R., Sambarino, Martín},
journal = {Annals of Mathematics. Second Series},
keywords = {homoclinic tangency; Palis conjecture; hyperbolic surface diffeomorphisms},
language = {eng},
number = {3},
pages = {961-1023},
publisher = {Princeton University, Mathematics Department, Princeton, NJ; Mathematical Sciences Publishers, Berkeley},
title = {Homoclinic tangencies and hyperbolicity for surface diffeomorphisms.},
url = {http://eudml.org/doc/120908},
volume = {151},
year = {2000},
}

TY - JOUR
AU - Pujals, Enrique R.
AU - Sambarino, Martín
TI - Homoclinic tangencies and hyperbolicity for surface diffeomorphisms.
JO - Annals of Mathematics. Second Series
PY - 2000
PB - Princeton University, Mathematics Department, Princeton, NJ; Mathematical Sciences Publishers, Berkeley
VL - 151
IS - 3
SP - 961
EP - 1023
LA - eng
KW - homoclinic tangency; Palis conjecture; hyperbolic surface diffeomorphisms
UR - http://eudml.org/doc/120908
ER -

Citations in EuDML Documents

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  1. Flavio Abdenur, Generic robustness of spectral decompositions
  2. Carlos Gustavo Moreira, Jean-Christophe Yoccoz, Tangences homoclines stables pour des ensembles hyperboliques de grande dimension fractale
  3. Enrique R. Pujals, Martin Sambarino, Density of hyperbolicity and tangencies in sectional dissipative regions
  4. Carlos Matheus, Carlos G. Moreira, Enrique R. Pujals, Axiom A versus Newhouse phenomena for Benedicks-Carleson toy models
  5. Aubin Arroyo, Federico Rodriguez Hertz, Homoclinic bifurcations and uniform hyperbolicity for three-dimensional flows
  6. J. Palis, A global perspective for non-conservative dynamics

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