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001			280880
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008			150903s2006 xxu| o |||| 0|eng d
020			_a9780817644666 _99780817644666
024	7		_a10.1007/0817644660 _2doi
035			_avtls000333508
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040			_aMX-SnUAN _bspa _cMX-SnUAN _erda
050		4	_aQA252.3
100	1		_aBorel, Armand. _eautor _9306116
245	1	0	_aCompactifications of Symmetric and Locally Symmetric Spaces / _cby Armand Borel, Lizhen Ji.
264		1	_aBoston, MA : _bBirkhäuser Boston, _c2006.
300			_axiii, 479 páginas _brecurso en línea.
336			_atexto _btxt _2rdacontent
337			_acomputadora _bc _2rdamedia
338			_arecurso en línea _bcr _2rdacarrier
347			_aarchivo de texto _bPDF _2rda
490	0		_aMathematics: Theory & Applications
500			_aSpringer eBooks
505	0		_aCompactifications of Riemannian Symmetric Spaces -- Review of Classical Compactifications of Symmetric Spaces -- Uniform Construction of Compactifications of Symmetric Spaces -- Properties of Compactifications of Symmetric Spaces -- Smooth Compactifications of Semisimple Symmetric Spaces -- Smooth Compactifications of Riemannian Symmetric Spaces G/K -- Semisimple Symmetric Spaces G/H -- The Real Points of Complex Symmetric Spaces Defined over ? -- The DeConcini-Procesi Compactification of a Complex Symmetric Space and Its Real Points -- The Oshima-Sekiguchi Compactification of G/K and Comparison with (?) -- Compactifications of Locally Symmetric Spaces -- Classical Compactifications of Locally Symmetric Spaces -- Uniform Construction of Compactifications of Locally Symmetric Spaces -- Properties of Compactifications of Locally Symmetric Spaces -- Subgroup Compactifications of ??G -- Metric Properties of Compactifications of Locally Symmetric Spaces ??X.
520			_aNoncompact symmetric and locally symmetric spaces naturally appear in many mathematical theories, including analysis (representation theory, nonabelian harmonic analysis), number theory (automorphic forms), algebraic geometry (modulae) and algebraic topology (cohomology of discrete groups). In most applications it is necessary to form an appropriate compactification of the space. The literature dealing with such compactifications is vast. The main purpose of this book is to introduce uniform constructions of most of the known compactifications with emphasis on their geometric and topological structures. The book is divided into three parts. Part I studies compactifications of Riemannian symmetric spaces and their arithmetic quotients. Part II is a study of compact smooth manifolds. Part III studies the compactification of locally symmetric spaces. Familiarity with the theory of semisimple Lie groups is assumed, as is familiarity with algebraic groups defined over the rational numbers in later parts of the book, although most of the pertinent material is recalled as presented. Otherwise, the book is a self-contained reference aimed at graduate students and research mathematicians interested in the applications of Lie theory and representation theory to diverse fields of mathematics.
590			_aPara consulta fuera de la UANL se requiere clave de acceso remoto.
700	1		_aJi, Lizhen. _eautor _9306117
710	2		_aSpringerLink (Servicio en línea) _9299170
776	0	8	_iEdición impresa: _z9780817632472
856	4	0	_uhttp://remoto.dgb.uanl.mx/login?url=http://dx.doi.org/10.1007/0-8176-4466-0 _zConectar a Springer E-Books (Para consulta externa se requiere previa autentificación en Biblioteca Digital UANL)
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999			_c280880 _d280880