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Titlebook: Compactifications of Symmetric Spaces; Yves Guivarc’h,Lizhen Ji,J. C. Taylor Book 1998 Birkhäuser Boston 1998 Algebra.Compactification.Fin

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书目名称Compactifications of Symmetric Spaces
编辑Yves Guivarc’h,Lizhen Ji,J. C. Taylor
视频videohttp://file.papertrans.cn/231/230806/230806.mp4
丛书名称Progress in Mathematics
图书封面Titlebook: Compactifications of Symmetric Spaces;  Yves Guivarc’h,Lizhen Ji,J. C. Taylor Book 1998 Birkhäuser Boston 1998 Algebra.Compactification.Fin
描述.The concept of symmetric space is of central importance in many branches of mathematics. Compactifications of these spaces have been studied from the points of view of representation theory, geometry, and random walks. This work is devoted to the study of the interrelationships among these various compactifications and, in particular, focuses on the martin compactifications. It is the first exposition to treat compactifications of symmetric spaces systematically and to uniformized the various points of view...Key features:..* definition and detailed analysis of the Martin compactifications..* new geometric Compactification, defined in terms of the Tits building, that coincides with the Martin Compactification at the bottom of the positive spectrum...* geometric, non-inductive, description of the Karpelevic Compactification..* study of the well-know isomorphism between the Satake compactifications and the Furstenberg compactifications..* systematic and clear progression of topics from geometry to analysis, and finally to random walks..The work is largely self-contained, with comprehensive references to the literature. It is an excellent resource for both researchers and graduate st
出版日期Book 1998
关键词Algebra; Compactification; Finite; Morphism; Spaces; Symmetries; Topology; calculus; function; geometry; mathe
版次1
doihttps://doi.org/10.1007/978-1-4612-2452-5
isbn_softcover978-1-4612-7542-8
isbn_ebook978-1-4612-2452-5Series ISSN 0743-1643 Series E-ISSN 2296-505X
issn_series 0743-1643
copyrightBirkhäuser Boston 1998
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https://doi.org/10.1007/978-3-322-95780-1ious invariants are the Laplace—Beltrami operator . and the volume measure .. The operator — L acting on L.(.) is a non-negative operator and has a non-negative lower bound λ. to its spectrum. It is known (cf. Sullivan [S4], Taylor [T3, p. 131]) that, for λ ≤ λ 0, the operator . + λ . has positive global solutions.
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https://doi.org/10.1007/978-3-322-95780-1ious invariants are the Laplace—Beltrami operator . and the volume measure .. The operator — L acting on L.(.) is a non-negative operator and has a non-negative lower bound λ. to its spectrum. It is known (cf. Sullivan [S4], Taylor [T3, p. 131]) that, for λ ≤ λ 0, the operator . + λ . has positive g
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Soziale Kontrolle und Individualisierungc subgroups of .. In this chapter the relation between these subgroups and sets of simple roots is discussed. Additional details for matters treated in this chapter may be found in Helgason [H2] or Warner [W1]. This chapter begins by introducing the two basic decompositions of ..
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Soziale Kosten von Energiesystemen,tomorphic forms and of representations. Furstenberg [F3] considered boundary value problems at infinity for the Laplacian on symmetric spaces and was led to isomorphic compactifications, as was shown by Moore [M8]. While these two families of compactifications are isomorphic, they are defined by qui
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