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DIFFEOMORPHISMS WITH VARIOUS C^1 STABLE PROPERTIES
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作者 田学廷 孙文祥 《Acta Mathematica Scientia》 SCIE CSCD 2012年第2期552-558,共7页
Let M be a smooth compact manifold and A be a compact invariant set. In this article, we prove that, for every robustly transitive set A, flA satisfies a Cl-genericstable shadowable property (resp., Cl-generic-stable... Let M be a smooth compact manifold and A be a compact invariant set. In this article, we prove that, for every robustly transitive set A, flA satisfies a Cl-genericstable shadowable property (resp., Cl-generic-stable transitive specification property or Cl-generic-stable barycenter property) if and only if A is a hyperbolic basic set. In particular, flA satisfies a Cl-stable shadowable property (resp., Cl-stable transitive specification property or Cl-stable barycenter property) if and only if A is a hyperbolic basic set. Similar results are valid for volume-preserving case. 展开更多
关键词 Specification property hyperbolic basic set topologically transitive shad-owing property
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