4 problems
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Crovisier's central-bundle conjecture for aperiodic classes
Crovisier's conjecture. The bundle has dimension at least two and admits no non-trivial dominated splitting.
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The no-splitting conjecture for bi-Lyapunov stable aperiodic classes
No-splitting conjecture. The class admits no non-trivial dominated splitting.
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The contracted-bundle conjecture for Lyapunov stable aperiodic classes
Contracted-bundle conjecture. The bundle is contracted.
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Conjecture on the central bundle of aperiodic classes
Let be an aperiodic class for a -generic diffeomorphism , and let … be a dominated splitting such that and are respectively the maximal uniformly cont…