Weak mixing properties of vector sequences

Mathematics – Functional Analysis

Scientific paper

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23 pages

Scientific paper

Notions of weak and uniformly weak mixing (to zero) are defined for bounded
sequences in arbitrary Banach spaces. Uniformly weak mixing for vector
sequences is characterized by mean ergodic convergence properties. For bounded
sequences, which satisfy a certain domination condition, it is shown that weak
mixing to zero is equivalent with uniformly weak mixing to zero.

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