This issuePrevious ArticleZero-relaxation limit of non-isentropic hydrodynamic models
for semiconductorsNext ArticleLocal existence and blow-up criterion of the 2-D compressible Boussinesq equations without dissipation terms
Robustly expansive homoclinic classes are generically
hyperbolic
Let $f: M \to M$ be a diffeomorphism defined in a $d$-dimensional
compact boundary-less manifold $M$. We prove that generically
$C^1$-robustly expansive homoclinic classes $H(p)$, $p$ an
$f$-hyperbolic periodic point,
are hyperbolic.