ISBN: 9780691081366

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable phenomenon, which he calls ´´strong rigidity´´: this is a stronger form of the deformation rigidity that has been investigated by Selberg, Calabi-Vesentini, Weil, Borel, and Raghunathan. The proof combines the theory of semi-simple Lie groups, discrete subgroups, the geometry of E. Cartan´s symmetric Riemannian spaces, elements of ergodic theory, and the fundamental theorem of projective geometry as applied to Tit´s geometries. In his proof the author introduces two new notions having independent interest: one is ´´pseudo-isometries´´; the other is a notion of a quasi-conformal mapping over the division algebra K (K equals real, complex, quaternion, or Cayley numbers). The author attempts to make the account accessible to readers with diverse backgrounds, and the book contains capsule descriptions of the various theories that enter the proof. Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 78 Buch (fremdspr.) Taschenbuch 21.12.1973 Bücher>Fremdsprachige Bücher>Englische Bücher, Princeton University Press, .197

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ISBN: 9780691081366

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable phenomenon, which he calls strong rigidity: this is a stronger form of the deformation rigidity that has been investigated by Selberg, Calabi-Vesentini, Weil, Borel, and Raghunathan.The proof combines the theory of semi-simple Lie groups, discrete subgroups, the geometry of E. Cartan's symmetric Riemannian spaces, elements of ergodic theory, and the fundamental theorem of projective geometry as applied to Tit's geometries. In his proof the author introduces two new notions having independent interest: one is pseudo-isometries; the other is a notion of a quasi-conformal mapping over the division algebra K (K equals real, complex, quaternion, or Cayley numbers). The author attempts to make the account accessible to readers with diverse backgrounds, and the book contains capsule descriptions of the various theories that enter the proof. New Textbooks>Trade Paperback>Science>Mathematics>Mathematics, Princeton University Press Core >1 >T

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1973, ISBN: 9780691081366

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable phenomenon, which he calls 'strong rigidity': this is a stronger form of the deformation rigidity that has been investigated by Selberg, Calabi-Vesentini, Weil, Borel, and Raghunathan. The proof combines the theory of semi-simple Lie groups, discrete subgroups, the geometry of E. Cartan's symmetric Riemannian spaces, elements of ergodic theory, and the fundamental theorem of projective geometry as applied to Tit's geometries. In his proof the author introduces two new notions having independent interest: one is 'pseudo-isometries'; the other is a notion of a quasi-conformal mapping over the division algebra K (K equals real, complex, quaternion, or Cayley numbers). The author attempts to make the account accessible to readers with diverse backgrounds, and the book contains capsule descriptions of the various theories that enter the proof. Buch (fremdspr.) G. Daniel Mostow Taschenbuch, University Presses, 21.12.1973, University Presses, 1973

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ISBN: 9780691081366

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable phenomenon, which he calls "strong rigidity": this is a stronger form of the deformation rigidity that has been investigated by Selberg, Calabi-Vesentini, Weil, Borel, and Raghunathan.The proof combines the theory of semi-simple Lie groups, discrete subgroups, the geometry of E. Cartan''s symmetric Riemannian spaces, elements of ergodic theory, and the fundamental theorem of projective geometry as applied to Tit''s geometries. In his proof the author introduces two new notions having independent interest: one is "pseudo-isometries"; the other is a notion of a quasi-conformal mapping over the division algebra K (K equals real, complex, quaternion, or Cayley numbers). The author attempts to make the account accessible to readers with diverse backgrounds, and the book contains capsule descriptions of the various theories that enter the proof. Books List_Books, [PU: Princeton University Press]

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1973, ISBN: 0691081360

Kartoniert / Broschiert, mit Schutzumschlag neu, [PU:Princeton University Press]

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ISBN: 9780691081366

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable phenomenon, which he calls ´´strong rigidity´´: th… More...

ISBN: 9780691081366

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable phenomenon, which he calls strong rigidity: th… More...

1973

## ISBN: 9780691081366

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable phenomenon, which he calls 'strong rigidity': this… More...

ISBN: 9780691081366

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable phenomenon, which he calls "strong rigidity": this… More...

1973, ISBN: 0691081360

Kartoniert / Broschiert, mit Schutzumschlag neu, [PU:Princeton University Press]

** Details of the book - Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 78 G. Daniel Mostow Author**

EAN (ISBN-13): 9780691081366

ISBN (ISBN-10): 0691081360

Paperback

Publishing year: 1973

Publisher: Princeton University Press Core >1 >T

204 Pages

Weight: 0,322 kg

Language: eng/Englisch

Book in our database since 2007-05-09T02:56:14-04:00 (New York)

Detail page last modified on 2021-10-08T15:17:09-04:00 (New York)

ISBN/EAN: 0691081360

ISBN - alternate spelling:

0-691-08136-0, 978-0-691-08136-6

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*9781400881833 Strong Rigidity of Locally Symmetric Spaces. (AM-78) (G. Daniel Mostow)*

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