Results 81 to 90 of about 21,501 (172)
Geometry of strings and branes [PDF]
, 2002 De elementaire-deeltjesfysica probeert de fundamentele bouwstenen van de Natuur en hun onderlinge wisselwerkingen te beschrijven. Uit experimenten is gebleken dat de elementaire deeltjes in twee klassen zijn onder te brengen: de leptonen, waaronder het ...
Halbersma, Reinder Simon, +1 more
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On locally and globally conformal Kähler manifolds
, 1980 Some relations between the locally conformal Kähler (l.c.K.) and the globally conformal Kähler (g.c.K.) properties are established. Compact l.c.K. manifolds which are not g.c.K. do not have Kähler metrics. l.c.K. manifolds which are not g.c.K.
Izu Vaisman
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Schur’s theorem for nearly Kähler manifolds
, 1975 The classical theorem of Schur on Kähler manifolds is generalized to nearly Kähler manifolds, thus solving a conjecture of A. Gray [3, p. 289].
A. M. Naveira, L. M. Hervella
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Examples of K-unstable Fano manifolds [PDF]
, 2019 We examine various examples of horosymmetric manifolds which exhibit interesting properties with respect to canonical metrics. In particular, we determine when the blow-up of a quadric along a linear subquadric admits Kähler-Einstein metrics, providing ...
Delcroix, Thibaut
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Homogeneous Kähler and Hamiltonian manifolds
, 2010 12 pages. The statement of Theorem 3.5 has been improved.We consider actions of reductive complex Lie groups $G=K^C$ on Kähler manifolds $X$ such that the $K$--action is Hamiltonian and prove then that the closures of the $G$--orbits are complex-analytic
Christian Miebach +5 more
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Twistor forms on Kähler manifolds [PDF]
, 2003 International audienceTwistor forms are a natural generalization of conformal vector fields on Riemannian manifolds. They are defined as sections in the kernel of a conformally invariant first order differential operator.
Moroianu, Andrei, Semmelmann, Uwe
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Remarks on Kähler-Einstein Manifolds
Nagoya mathematical journal, 1972 Y. Matsushima
semanticscholar +1 more source
Kähler-Einstein metrics, Bergman metrics, and higher alpha-invariants
, 2015 The question of the existence of Kähler-Einstein metrics on a Kähler manifold M has been a subject of study for decades. The Kähler manifolds on which this question may be studied divide naturally into three types. For two of these types the question was
Macbeth, Heather
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