000			02148nam a2200349| 4500
001			82839
005			20200519165106.0
010			_a978-0-8176-4479-6 _dcompra
090			_a82839
100			_a20190128d2006 k||y0pory50 ba
101			_aeng
102			_aUS
200			_aCycle spaces of flag domains _bDocumento eletrn̤ico _ea complex geometric viewpoint _fGregor Fels, Alan Huckleberry, Joseph A. Wolf
210			_aBoston, MA _cBirkhũser _d2006
215			_aXX, 339 p.
225			_aProgress in Mathematics _h245
300			_aColocaȯ̂: Online
303			_aThis monograph, divided into four parts, presents a comprehensive treatment and systematic examination of cycle spaces of flag domains. Assuming only a basic familiarity with the concepts of Lie theory and geometry, this work presents a complete structure theory for these cycle spaces, as well as their applications to harmonic analysis and algebraic geometry. Key features: * Accessible to readers from a wide range of fields, with all the necessary background material provided for the nonspecialist * Many new results presented for the first time * Driven by numerous examples * The exposition is presented from the complex geometric viewpoint, but the methods, applications and much of the motivation also come from real and complex algebraic groups and their representations, as well as other areas of geometry * Comparisons with classical Barlet cycle spaces are given * Good bibliography and index Researchers and graduate students in differential geometry, complex analysis, harmonic analysis, representation theory, transformation groups, algebraic geometry, and areas of global geometric analysis will benefit from this work.
410			_x0743-1643 _v245
606			_95032 _aGrupos de Lie
606			_935909 _aFormas automr̤ficas
606			_93839 _aGeometria algb̌rica
680			_aQA387
700			_aFels _bGregor _932392
701			_aHuckleberry _bAlan _4070 _932393
701			_aWolf _bJoseph A. _4070 _95070
801			_gRPC _aPT
856			_uhttps://doi.org/10.1007/0-8176-4479-2
942			_2lcc _cF _n0