#homogeneous-tree

The purpose of these notes is to present a motivating simple case of a joint project with Y Guivarc h and J Ph Anker The project itself concerns the compactiﬁcation of Bruhat Tits buildings that is the geometries naturally attached to semisimple groups over locally compact non Archimedean local ﬁelds We deal with the geometric the measure theoretic due to Furstenberg the group theoretic due to Guivarc h and the polyhedral compactiﬁcations The point is to deﬁne them to identify them and then to use them to parametrize closed subgroups of dynamical interest Our guideline is the case of symmetric spaces

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The purpose of these notes is to present a motivating simple case of a joint project with Y Guivarc'h and J Ph Anker The project itself concerns the compactiﬁcation of Bruhat Tits buildings that is the geometries naturally attached to semisimple groups over locally compact non Archimedean local ﬁelds We deal with the geometric the measure theoretic due to Furstenberg the group theoretic due to Guivarc'h and the polyhedral compactiﬁcations The point is to deﬁne them to identify them and then to use them to parametrize closed subgroups of dynamical interest Our guideline is the case of symmetric spaces

The purpose of these notes is to present a motivating simple case of a joint project with Y Guivarc h and J Ph Anker The project itself concerns the compactiﬁcation of Bruhat Tits buildings that is the geometries naturally attached to semisimple groups over locally compact non Archimedean local ﬁelds We deal with the geometric the measure theoretic due to Furstenberg the group theoretic due to Guivarc h and the polyhedral compactiﬁcations The point is to deﬁne them to identify them and then to use them to parametrize closed subgroups of dynamical interest Our guideline is the case of symmetric spaces

Documents

Rapports de stage

The purpose of these notes is to present a motivating simple case of a joint project with Y Guivarc'h and J Ph Anker The project itself concerns the compactiﬁcation of Bruhat Tits buildings that is the geometries naturally attached to semisimple groups over locally compact non Archimedean local ﬁelds We deal with the geometric the measure theoretic due to Furstenberg the group theoretic due to Guivarc'h and the polyhedral compactiﬁcations The point is to deﬁne them to identify them and then to use them to parametrize closed subgroups of dynamical interest Our guideline is the case of symmetric spaces

12 pages

English

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Markov approximation of arbitrary random field on homogeneous trees

Documents

Markov approximation of arbitrary random field on homogeneous trees

Peng Weicai, Yang Weiguo, Chen, Chen Peishu

Markov approximation of arbitrary random field on homogeneous trees

Documents

Savoirs

Markov approximation of arbitrary random field on homogeneous trees

Peng Weicai, Yang Weiguo, Chen, Chen Peishu

8 pages

English

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