Kanonische Metriken in Kähler Geometrie von Gang Tian: Neu-

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Canonical Metrics in Kähler Geometry by Gang Tian: New
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Book Title
Canonical Metrics in Kähler Geometry
Publication Date
2000-08-01
Pages
101
ISBN
9783764361945
Kategorie

Über dieses Produkt

Product Identifiers

Publisher
Springer Basel A&G
ISBN-10
3764361948
ISBN-13
9783764361945
eBay Product ID (ePID)
1668036

Product Key Features

Number of Pages
VII, 101 Pages
Language
English
Publication Name
Canonical Metrics in Kähler Geometry
Publication Year
2000
Subject
Geometry / Differential, Geometry / General, Poetry, Physics / Mathematical & Computational, Mathematical Analysis
Type
Textbook
Subject Area
Mathematics, Literary Criticism, Science
Author
Gang Tian
Series
Lectures in Mathematics. Eth Zürich Ser.
Format
Trade Paperback

Dimensions

Item Height
0.1 in
Item Weight
16.2 Oz
Item Length
10 in
Item Width
7 in

Additional Product Features

Intended Audience
Scholarly & Professional
LCCN
99-038968
Dewey Edition
21
Notes by
Akveld, M.
Reviews
"This little monograph offers an essentially self-contained introduction to the theory of canonical Kähler metrics on complex manifolds. …The author presents some advanced topics which are hard [to] find elsewhere… This graduate course on Kähler-Einstein metrics can be recommended to all those interested in recent developments within complex differential geometry." --Publicationes Mathematicae "This monograph includes an essentially self-contained introduction to the theory of canonical Kähler metrics on complex manifolds." --Zentralblatt Math, "This little monograph offers an essentially self-contained introduction to the theory of canonical Kähler metrics on complex manifolds. …The author presents some advanced topics which are hard [to] find elsewhere… This graduate course on Kähler-Einstein metrics can be recommended to all those interested in recent developments within complex differential geometry."--Publicationes Mathematicae"This monograph includes an essentially self-contained introduction to the theory of canonical Kähler metrics on complex manifolds."--Zentralblatt Math, "This little monograph offers an essentially self-contained introduction to the theory of canonical Khler metrics on complex manifolds. ...The author presents some advanced topics which are hard [to] find elsewhere... This graduate course on Khler-Einstein metrics can be recommended to all those interested in recent developments within complex differential geometry." --Publicationes Mathematicae "This monograph includes an essentially self-contained introduction to the theory of canonical Khler metrics on complex manifolds." --Zentralblatt Math, "This little monograph offers an essentially self-contained introduction to the theory of canonical Kähler metrics on complex manifolds. ...The author presents some advanced topics which are hard [to] find elsewhere... This graduate course on Kähler-Einstein metrics can be recommended to all those interested in recent developments within complex differential geometry." --Publicationes Mathematicae "This monograph includes an essentially self-contained introduction to the theory of canonical Kähler metrics on complex manifolds." --Zentralblatt Math
Number of Volumes
1 vol.
Illustrated
Yes
Dewey Decimal
515/.73
Table Of Content
1 Introduction to Kähler manifolds.- 1.1 Kähler metrics.- 1.2 Curvature of Kähler metrics.- 2 Extremal Kähler metrics.- 2.1 The space of Kähler metrics.- 2.2 A brief review of Chern classes.- 2.3 Uniformization of Kähler-Einstein manifolds.- 3 Calabi-Futaki invariants.- 3.1 Definition of Calabi-Futaki invariants.- 3.2 Localization formula for Calabi-Futaki invariants.- 4 Scalar curvature as a moment map.- 5 Kähler-Einstein metrics with non-positive scalar curvature.- 5.1 The Calabi-Yau Theorem.- 5.2 Kähler-Einstein metrics for manifolds with c1(M) < 0.- 6 Kähler-Einstein metrics with positive scalar curvature.- 6.1 A variational approach.- 6.2 Existence of Kähler-Einstein metrics.- 6.3 Examples.- 7 Applications and generalizations.- 7.1 A manifold without Kähler-Einstein metric.- 7.2 K-energy and metrics of constant scalar curvature.- 7.3 Relation to stability.
Synopsis
There has been fundamental progress in complex differential geometry in the last two decades. For one, The uniformization theory of canonical Kähler metrics has been established in higher dimensions, and many applications have been found, including the use of Calabi-Yau spaces in superstring theory. This monograph gives an introduction to the theory of canonical Kähler metrics on complex manifolds. It also presents some advanced topics not easily found elsewhere., There has been fundamental progress in complex differential geometry in the last two decades. For one, The uniformization theory of canonical K hler metrics has been established in higher dimensions, and many applications have been found, including the use of Calabi-Yau spaces in superstring theory. This monograph gives an introduction to the theory of canonical K hler metrics on complex manifolds. It also presents some advanced topics not easily found elsewhere., Thismonographresultsfromtheauthor'slecturesattheETHduringtheSpring Semester of 1997, when he was presenting a Nachdiplom course on Kahler­ Einsteinmetricsincomplexdifferentialgeometry. Therehasbeenfundamentalprogressincomplexdifferentialgeometryinthe last two decades. The uniformization theory ofcanonicalKahler metrics has beenestablishedinhigherdimensions. Manyapplicationshavebeenfound. One manifestationofthis istheuseofCalabi-Yauspacesinthesuperstringtheory. Theaimofthismonographistogiveanessentiallyself-containedintroduc­ tiontothetheoryofcanonicalKahlermetricsoncomplexmanifolds.Itisalso theauthor'shopetopresentthereaderswithsomeadvancedtopicsincomplex differentialgeometrywhicharehardtobefoundelsewhere. Thetopicsinclude Calabi-Futakiinvariants,ExtremalKahlermetrics,theCalabi-Yautheoremon existenceofKahler Ricci-flat metrics, and recent progresson Kahler-Einstein metricswithpositivescalarcurvature. ApplicationsofKahler-Einsteinmetrics totheuniformizationtheoryarealsodiscussed. Readers with a good general knowledge in differential geometry and par­ tial differential equations should be able to understand the materials in this monograph, I would like tothanktheETH for theopportunityto deliver the lectures in a very stimulating environment. In particular, I thank Meike Akveld for her patience and efficiency in taking notes ofthe lectures and producing the beautifulJb.1EXfile. Withoutherefforts,thismonographcouldneverhavebeen as it is now. I would also like to thank Ms. Nini Wong for her endless pa­ tienceinproof-readingandcorrectingnumeroustyposinearlierversionsofthis monograph. PartofmyworkinvolvedinthismonographwassupportedbyNationalSci­ enceFoundationGrantsDMS-9303999andDMS-9802479,atCourantInstitute ofMathematical Sciencesand MassachusettsInstituteofTechnology. My re­ searchwas alsosupportedbyaSimonsChairFundatMassachusettsInstitute ofTechnology. MIT, April 1999. GangTian Chapter1 IntroductiontoKahlermanifolds 1.1 Kahlermetrics LetM beacompact Coo manifold. ARiemannianmetricgonM isasmooth sectionofT*M @T*M definingapositivedefinitesymmetricbilinearformon TxM for each x E M. In localcoordinatesXl,...,X ,onehas anaturallocal n basis -iL,...,jL forTM, then g is represented by asmooth matrix-valued UXI UX n function {gij},where gij=g(a~i'a~j) . Notethat{gij} ispositivedefinite. Thepair(M,g) isusuallycalledaRieman­ nianmanifold. RecallthatanalmostcomplexstructureJ onM isabundleautomorphism ofthetangentbundleTM satisfyingj2 = - id. Definition1.1 The Nijenhuis tensorN(J) :TM xTM-+TM isgiven by N(v,w) = [v,w]+J[Jv,w]+J[v,Jw]- [Jv,Jw] forv,w vectorfields onM. Analmostcomplexstructure J on M iscalledintegrableifthere isa holo­ morphicstructure(thatisasetofchartswithholomorphictransitionfunctions) such that J corresponds to the induced complex multiplication in TM x C. Clearly,anycomplexstructureinducesanintegrablealmostcomplexstructure. The following theorem is due to Newlander and Nirenberg, see for example Appendix8in [14].
LC Classification Number
QA641-670

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