LEADER 00889nam0-22002771i-450- 001 990006349220403321 005 19980601 035 $a000634922 035 $aFED01000634922 035 $a(Aleph)000634922FED01 035 $a000634922 100 $a19980601d1877----km-y0itay50------ba 105 $a--------00-yy 200 1 $aEtude sur l'Estradition suivie du Texte des Traites Franco-Belge de 1874 et Franco-Anglais de 1843 et 1876$fEtienne de Vazelhes. 210 $aParis$cF. Pichon$d1877 215 $a230 p.$d24 cm 676 $a341 700 1$aDe Vazelhes,$bEtienne$0407671 801 0$aIT$bUNINA$gRICA$2UNIMARC 901 $aBK 912 $a990006349220403321 952 $aX N3 74$b6266$fFGBC 959 $aFGBC 996 $aEtude sur l'Estradition suivie du Texte des Traites Franco-Belge de 1874 et Franco-Anglais de 1843 et 1876$9656989 997 $aUNINA DB $aGIU01 LEADER 02313nam 22004335a 450 001 9910151937403321 005 20091109150325.0 010 $a3-03719-525-8 024 70$a10.4171/025 035 $a(CKB)3710000000953801 035 $a(CH-001817-3)42-091109 035 $a(PPN)178155128 035 $a(EXLCZ)993710000000953801 100 $a20091109j20060710 fy 0 101 0 $aeng 135 $aurnn|mmmmamaa 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$aLectures on Ka?hler Manifolds$b[electronic resource] /$fWerner Ballmann 210 3 $aZuerich, Switzerland $cEuropean Mathematical Society Publishing House$d2006 215 $a1 online resource (182 pages) 225 0 $aESI Lectures in Mathematics and Physics (ESI) 330 $aThese notes are based on lectures the author held at the University of Bonn and the Erwin-Schro?dinger-Institute in Vienna. The aim is to give a thorough introduction to the theory of Ka?hler manifolds with special emphasis on the differential geometric side of Ka?hler geometry. The exposition starts with a short discussion of complex manifolds and holomorphic vector bundles and a detailed account of the basic differential geometric properties of Ka?hler manifolds. The more advanced topics are the cohomology of Ka?hler manifolds, Calabi conjecture, Gromov's Ka?hler hyperbolic spaces, and the Kodaira embedding theorem. Some familiarity with global analysis and partial differential equations is assumed, in particular in the part on the Calabi conjecture. There are appendices on Chern-Weil theory, symmetric spaces, and L2-cohomology. 606 $aDifferential & Riemannian geometry$2bicssc 606 $aDifferential geometry$2msc 606 $aSeveral complex variables and analytic spaces$2msc 606 $aGlobal analysis, analysis on manifolds$2msc 615 07$aDifferential & Riemannian geometry 615 07$aDifferential geometry 615 07$aSeveral complex variables and analytic spaces 615 07$aGlobal analysis, analysis on manifolds 686 $a53-xx$a32-xx$a58-xx$2msc 700 $aBallmann$b Werner$0471658 801 0$bch0018173 906 $aBOOK 912 $a9910151937403321 996 $aLectures on Kähler manifolds$9229437 997 $aUNINA