On exact topological flows
DOI: http://dx.doi.org/10.12775/TMNA.2003.024
Abstract
It is shown that group endomorphisms are exact flows
if and only if they are exact in the measure-theoretic sense and
that all flows which are exact with respect to an invariant measure
with full support are exact. It is also proved that all locally eventually
dense (led) flows have uniformly positive entropy (u.p.e.).
if and only if they are exact in the measure-theoretic sense and
that all flows which are exact with respect to an invariant measure
with full support are exact. It is also proved that all locally eventually
dense (led) flows have uniformly positive entropy (u.p.e.).
Keywords
Exact flows; led flows; uniformly positive entropy
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