Self-dual Kähler manifolds and Einstein manifolds of dimension four
Andrzej Derdziński (1983)
Compositio Mathematica
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Displaying similar documents to “Sasakian geometry, hypersurface singularities, and Einstein metrics”
Self-dual Kähler manifolds and Einstein manifolds of dimension four
Homogeneous Einstein metrics on flag manifolds.
Sakane, Y. (1999)
Lobachevskii Journal of Mathematics
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A remark on four-dimensional almost Kähler-Einstein manifolds with negative scalar curvature.
Lemence, R.S., Oguro, T., Sekigawa, K. (2004)
International Journal of Mathematics and Mathematical Sciences
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Extending Calabi’s conjecture to complete noncompact Kähler manifolds which are asymptotically ,
Philippe Delanoë (1990)
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On Kähler-Einstein metrics on certain Kahler manifolds with C1 (M) > 0.
G. Tian (1987)
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Special spinors and contact geometry.
Moroianu, Andrei (1997)
General Mathematics
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An Obstruction to the Existence of Einstein Kähler Metrics.
A. Futaki (1983)
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Toric extremal Kähler-Ricci solitons are Kähler-Einstein
Simone Calamai, David Petrecca (2017)
Complex Manifolds
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In this short note, we prove that a Calabi extremal Kähler-Ricci soliton on a compact toric Kähler manifold is Einstein. This settles for the class of toric manifolds a general problem stated by the authors that they solved only under some curvature assumptions.
Kähler manifolds of quasi-constant holomorphic sectional curvatures
Georgi Ganchev, Vesselka Mihova (2008)
Open Mathematics
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The Kähler manifolds of quasi-constant holomorphic sectional curvatures are introduced as Kähler manifolds with complex distribution of codimension two, whose holomorphic sectional curvature only depends on the corresponding point and the geometric angle, associated with the section. A curvature identity characterizing such manifolds is found. The biconformal group of transformations whose elements transform Kähler metrics into Kähler ones is introduced and biconformal tensor invariants...