Amenable group

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21NONCOMMUTATIVE GEOMETRY AND THE RIEMANN ZETA FUNCTION Alain Connes According to my first teacher Gustave Choquet one does, by openly facing a well known unsolved problem, run the risk of being remembered

NONCOMMUTATIVE GEOMETRY AND THE RIEMANN ZETA FUNCTION Alain Connes According to my first teacher Gustave Choquet one does, by openly facing a well known unsolved problem, run the risk of being remembered

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Source URL: www.alainconnes.org

Language: English - Date: 2003-04-21 09:16:32
22Department of Mathematics, University of California San Diego ******************************* Operator Algebras Seminar Cyril Houdayer

Department of Mathematics, University of California San Diego ******************************* Operator Algebras Seminar Cyril Houdayer

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Source URL: www.math.ucsd.edu

Language: English - Date: 2015-06-04 13:13:30
23LATTICES IN PRODUCTS (AFTER U. BADER AND Y. SHALOM) Abstract. These notes discuss U. Bader and Y. Shalom’s “Normal subgroup Theorem” for lattices in products of locally compact groups. No originality is claimed.

LATTICES IN PRODUCTS (AFTER U. BADER AND Y. SHALOM) Abstract. These notes discuss U. Bader and Y. Shalom’s “Normal subgroup Theorem” for lattices in products of locally compact groups. No originality is claimed.

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Source URL: www.math.ucsd.edu

Language: English - Date: 2014-12-12 22:35:11
24ANALYSIS ON GROUPS: AMENABLE ACTIONS Denition 1 (amenable action). Let Γ be a group, let X be a set, and let Γ yσ X be an action of Γ on X . We say that the action σ is amenable if there is a Γ-invariant mean on X

ANALYSIS ON GROUPS: AMENABLE ACTIONS Denition 1 (amenable action). Let Γ be a group, let X be a set, and let Γ yσ X be an action of Γ on X . We say that the action σ is amenable if there is a Γ-invariant mean on X

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Source URL: egg.epfl.ch

Language: English - Date: 2015-04-16 08:10:52
    25EQUIVARIANT MEASURABLE LIFTINGS NICOLAS MONOD Abstract. We discuss equivariance for linear liftings of measurable functions. Existence is established when a transformation group acts amenably, as e.g. the M¨ obius group

    EQUIVARIANT MEASURABLE LIFTINGS NICOLAS MONOD Abstract. We discuss equivariance for linear liftings of measurable functions. Existence is established when a transformation group acts amenably, as e.g. the M¨ obius group

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    Source URL: egg.epfl.ch

    Language: English - Date: 2015-04-19 08:54:57
    26THE DIXMIER PROBLEM, LAMPLIGHTERS AND BURNSIDE GROUPS NICOLAS MONOD‡ AND NARUTAKA OZAWA∗ Abstract. J. Dixmier asked in 1950 whether every non-amenable group admits uniformly bounded representations that cannot be uni

    THE DIXMIER PROBLEM, LAMPLIGHTERS AND BURNSIDE GROUPS NICOLAS MONOD‡ AND NARUTAKA OZAWA∗ Abstract. J. Dixmier asked in 1950 whether every non-amenable group admits uniformly bounded representations that cannot be uni

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    Source URL: egg.epfl.ch

    Language: English - Date: 2009-03-22 18:33:51
    27Cyclic cohomology and the transverse fundamental class of a foliation Alain Connes Contents 1 Traces and unbounded derivations from A to A∗

    Cyclic cohomology and the transverse fundamental class of a foliation Alain Connes Contents 1 Traces and unbounded derivations from A to A∗

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    Source URL: www.alainconnes.org

    Language: English - Date: 2005-05-08 04:29:28
    28Life and Growth Charles I. Jones∗ Stanford GSB and NBER October 17, 2014 – Version 4.0 Abstract

    Life and Growth Charles I. Jones∗ Stanford GSB and NBER October 17, 2014 – Version 4.0 Abstract

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    Source URL: web.stanford.edu

    Language: English - Date: 2014-10-17 14:43:52
    29Kevin Aguyar Brix June 7, 2013 Amenability and Growth Finitely Generated Groups of

    Kevin Aguyar Brix June 7, 2013 Amenability and Growth Finitely Generated Groups of

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    Source URL: www.math.ku.dk

    Language: English - Date: 2013-06-04 10:09:40
    30Locally compact abelian groups Jordan Bell Department of Mathematics, University of Toronto June 4, 2014

    Locally compact abelian groups Jordan Bell Department of Mathematics, University of Toronto June 4, 2014

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    Source URL: individual.utoronto.ca

    Language: English - Date: 2014-06-04 16:53:06