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Locally Conformal Kähler Geometry 1998 ed. [Kõva köide]

  • Formaat: Hardback, 330 pages, kõrgus x laius: 235x155 mm, kaal: 1470 g, XIII, 330 p., 1 Hardback
  • Sari: Progress in Mathematics 155
  • Ilmumisaeg: 18-Dec-1997
  • Kirjastus: Birkhauser Boston Inc
  • ISBN-10: 0817640207
  • ISBN-13: 9780817640200
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  • Formaat: Hardback, 330 pages, kõrgus x laius: 235x155 mm, kaal: 1470 g, XIII, 330 p., 1 Hardback
  • Sari: Progress in Mathematics 155
  • Ilmumisaeg: 18-Dec-1997
  • Kirjastus: Birkhauser Boston Inc
  • ISBN-10: 0817640207
  • ISBN-13: 9780817640200
Teised raamatud teemal:
. E C, 0 < 1>'1 < 1, and n E Z, n ~ 2. Let~.>. be the O-dimensional Lie n group generated by the transformation z ~ >.z, z E C - {a}. Then (cf.

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Springer Book Archives
Introduction ix
1 L.c.K. Manifolds
1(6)
2 Principally Important Properties
7(14)
2.1 Vaisman's conjectures
7(3)
2.2 Reducible manifolds
10(1)
2.3 Curvature properties
11(4)
2.4 Blow-up
15(1)
2.5 An adapted cohomology
16(5)
3 Examples
21(12)
3.1 Hopf manifolds
21(2)
3.2 The Inoue surfaces
23(2)
3.3 A generalization of Thurston's manifold
25(1)
3.4 A four-dimensional solvmanifold
26(2)
3.5 SU(2) x S^1
28(1)
3.6 Noncompact examples
28(1)
3.7 Brieskorn & Van de Ven's manifolds
29(4)
4 Generalized Hopf manifolds
33(8)
5 Distributions on a g.H. manifold
41(8)
6 Structure theorems
49(20)
6.1 Regular Vaisman manifolds
49(7)
6.2 L.c.K.(0) manifolds
56(4)
6.3 A spectral characterization
60(6)
6.4 k-Vaisman manifolds
66(3)
7 Harmonic and holomorphic forms
69(16)
7.1 Harmonic forms
69(10)
7.2 Holomorphic vector fields
79(6)
8 Hermitian surfaces
85(18)
9 Holomorphic maps
103(18)
9.1 General properties
103(4)
9.2 Pseudoharmonic maps
107(4)
9.3 A Schwarz lemma
111(10)
10 L.c.K. submersions
121(12)
10.1 Submersions from CH^n
121(3)
10.2 L.c.K. submersions
124(4)
10.2.1 An almost Hermitian submersion with total space S(2n-1)(c, k) x R, k Greater Than -3c(2)
125(1)
10.2.2 An almost Hermitian submersion with total space R(2n-1)(c) x R
126(1)
10.2.3 An almost Hermitian submersion with total space (R x B(n-1)(c, k) x R, k Less Than -3c(2)
127(1)
10.3 Compact total space
128(2)
10.4 Total space a g.H. manifold
130(3)
11 L.c. hyperKahler manifolds
133(14)
12 Submanifolds
147(40)
12.1 Fundamental tensors
147(6)
12.2 Complex and CR submanifolds
153(5)
12.3 Anti-invariant submanifolds
158(6)
12.4 Examples
164(3)
12.5 Distributions on submanifolds
167(5)
12.6 Totally umbilical submanifolds
172(15)
13 Extrinsic spheres
187(32)
13.1 Curvature-invariant submanifolds
187(7)
13.2 Extrinsic and standard spheres
194(8)
13.3 Complete intersections
202(10)
13.4 Yano's integral formula
212(7)
14 Real hypersurfaces
219(20)
14.1 Principal curvatures
219(4)
14.2 Quasi-Einstein hypersurfaces
223(2)
14.3 Homogeneous hypersurfaces
225(1)
14.4 Type numbers
226(6)
14.5 L. c. cosymplectic metrics
232(7)
15 Complex submanifolds
239(18)
15.1 Quasi-Einstein submanifolds
239(5)
15.2 The normal bundle
244(7)
15.3 L.c.K. and Kahler submanifolds
251(2)
15.4 A Frankel type theorem
253(2)
15.5 Planar geodesic immersions
255(2)
16 Integral formulae
257(18)
16.1 Hopf fibrations
257(3)
16.2 The horizontal lifting technique
260(7)
16.3 The main result
267(8)
17 Miscellanea
275(24)
17.1 Parallel IInd fundamental form
275(2)
17.2 Stability
277(1)
17.3 f-Structures
278(5)
17.4 Parallel f-structure P
283(2)
17.5 Sectional curvature
285(1)
17.6 L. c. cosymplectic structures
286(3)
17.7 Chen's class
289(2)
17.8 Geodesic symmetries
291(1)
17.9 Submersed CR submanifolds
292(7)
A Boothby-Wang fibrations
299(4)
B Riemannian submersions
303(4)
Bibliography 307