Finite rank  actions and the loosely Bernoulli property.

Johnson, Aimee S.A.; Şahin, Ayşe A.

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Displaying similar documents to “Finite rank $ℤ^{d}$ actions and the loosely Bernoulli property.”

Phenomena in rank-one ℤ²-actions

Tomasz Downarowicz, Jacek Serafin (2009)

Studia Mathematica

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We present an example of a rank-one partially mixing ℤ²-action which possesses a non-rigid factor and for which the Weak Closure Theorem fails. This is in sharp contrast to one-dimensional actions, which cannot display this type of behavior.

Mixing rank-one actions of locally compact abelian groups

Alexandre I. Danilenko, Cesar E. Silva (2007)

Annales de l'I.H.P. Probabilités et statistiques

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Systems of finite rank

Sébastien Ferenczi (1997)

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Rank-one group actions with simple mixing $ℤ$ -subactions.

Madore, Blair (2004)

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Power weakly mixing infinite transformations.

Day, Sarah L., Grivna, Brian R., McCartney, Earle P., Silva, Cesar E. (1999)

The New York Journal of Mathematics [electronic only]

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M₂-rank differences for overpartitions

Jeremy Lovejoy, Robert Osburn (2010)

Acta Arithmetica

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The rank 2 geometries of the simple Suzuki groups $S z (q)$ .

Leemans, Dimitri (1998)

Beiträge zur Algebra und Geometrie

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Topologies on the Group of Self Homeomorphisms of the Cantor Set

Michael Sears (1971)

Matematický časopis

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Characterizing mildly mixing actions by orbit equivalence of products.

Hawkins, Jane, Silva Cesar, E. (1998)

The New York Journal of Mathematics [electronic only]

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Mixing on rank-one transformations

Darren Creutz, Cesar E. Silva (2010)

Studia Mathematica

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We prove that mixing on rank-one transformations is equivalent to "the uniform convergence of ergodic averages (as in the mean ergodic theorem) over subsequences of partial sums". In particular, all polynomial staircase transformations are mixing.

Rank-three matroids are Rayleigh.

Wagner, David G. (2005)

The Electronic Journal of Combinatorics [electronic only]

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Displaying similar documents to “Finite rank ℤ d actions and the loosely Bernoulli property.”

Displaying similar documents to “Finite rank $ℤ^{d}$ actions and the loosely Bernoulli property.”