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Exponential mixing for generic volume-preserving Anosov flows in dimension three

Exponential mixing for generic volume-preserving Anosov flows in dimension three

Let $M$ be a closed 3-dimensional Riemann manifold and let $3\le r\le \infty$. We prove that there exists an open dense subset in the space of $C^r$ volume-preserving Anosov flows on $M$ such that all the flows in it are exponentially mixing.