Equality of pressures for diffeomorphisms preserving hyperbolic measures

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For a diffeomorphism which preserves a hyperbolic measure the potential $ϕ^u=-\log|{\rm Jac} df|_{E^u}|$ is studied. Various types of pressure of $ϕ^u$ are introduced. It is shown that these pressures satisfy a corresponding variational principle.
Accepted for publication in Mathematische Nachrichten

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