Mixing automorphisms of compact groups and a theorem of Schlickewei.
Mixing for dyadic equivalence.
Mixing of all orders of Lie groups actions.
Mixing of all orders of Lie groups actions (Erratum).
Mixing properties of nearly maximal entropy measures for shifts of finite type
We prove that for a certain class of shifts of finite type with positive topological entropy there is always an invariant measure, with entropy arbitrarily close to the topological entropy, that has strong metric mixing properties. With the additional assumption that there are dense periodic orbits, one can ensure that this measure is Bernoulli.