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Index « Keywords » - entrée « Complex structures »
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Complex structure tensor < Complex structures < Complex subalgebra  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 19.
Ident.Authors (with country if any)Title
000171 (1990) M. Cahen [Belgique] ; S. Gutt [Belgique] ; C. Ohn [Belgique] ; M. Parker [Belgique]Lie-Poisson groups: Remarks and examples
000541 (1971) A TORELLI THEOREM FOR ALGEBRAIC SURFACES OF TYPE K3
000895 (1976) DEFORMATIONS OF COMPLEX SPACES
000A37 (1987) D. V. Alekseevskii ; A. M. PerelomovInvariant Kähler—Einstein metrics on compact homogeneous spaces
000D30 (1986) Selecta
000E19 (2002) On real structures on rigid surfaces
001019 (1985) B. N. ShapukovConnections on differentiable fiber bundles
001035 (1980) COMPLETE COMPLEX STRUCTURES ON HOMOGENEOUS SPACES OF SEMISIMPLE LIE GROUPS
001453 (2003) Invariant hyperkähler structures on the cotangent bundles of Hermitian symmetric spaces
001F36 (1996) Fiammetta Battaglia [Italie]A hypercomplex stiefel manifold
002488 (1975) Maurizio Cornalba [Italie] ; Phillip Griffiths [États-Unis]Analytic cycles and vector bundles on non-compact algebraic varieties
002502 (1995) Ma Renyi [République populaire de Chine]Symplectic capacity and the Weinstein conjecture in certain cotangent bundles and Stein manifolds
002636 (1978) M. Idà ; C. MeniniA rigidity theorem for homogeneous rational manifolds of rank 1
002779 (1968) M. S. Narasimhan [Inde] ; R. R. Simha [Inde]Manifolds with ample canonical class
002A23 (1988) Ph. Spindel [Belgique] ; A. Sevrin [Belgique] ; W. Troost [Belgique] ; A. Van Proeyen [Belgique]Extended supersymmetric σ-Models on group manifolds (I). The complex structures
002B10 (1963) Phillip A. Griffiths [États-Unis]Some geometric and analytic properties of homogeneous complex manifolds
002C65 (1986) Ciprian Borcea [Roumanie]Diffeomorphisms of a K3 surface
003023 (1990) A. Yu. VaintrobDeformation of complex superspaces and coherent sheaves on them
003150 (2009) Karl-Hermann NeebKähler structures and convexity properties of coadjoint orbits

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