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搜索结果: 1-14 共查到理学 Einstein metrics相关记录14条 . 查询时间(0.058 秒)
It is well known that pseudo-Riemannian metrics in the projective class of a given torsion free affine connection can be obtained from (and are equivalent to) the solutions of a certain overdetermined...
We study homogeneous Einstein metrics for a class of compact homogeneous spaces, namely generalized flag manifolds $G/H$ with second Betti number $b_{2}(G/H)=1$. There are 33 such manifolds which have...
An orbifold version of the Hitchin-Thorpe inequality is used to prove that certain weighted projective spaces do not admit orbifold Einstein metrics. Also, several estimates for the orbifold Yamabe in...
In this paper we study warped product Einstein metrics over spaces with constant scalar curvature. We call such a manifold rigid if the universal cover of the base is Einstein or is isometric to a pro...
We propose a statistical mechanical derivation of Kähler-Einstein1 metrics, i.e. solutions to Einsteins vacuum field equations in Euclidean sig-nature (with a cosmological constant) on a compact...
We develop a variational calculus for a certain free energy functional on the space of all probability measures on a Kahler manifold X. This functional can be seen as a generalization Mabuchi's K-ene...
Smooth metric measure spaces have been studied from the two different perspectives of Bakry-\'Emery and Chang-Gursky-Yang, both of which are closely related to work of Perelman on the Ricci flow. The...
Recent years have witnessed a drastic increase in our understanding of the topology and geometry of 4-manifolds and complex surfaces. The newest developments can be exemplified by the construction of ...
We present, for both minkowskian and euclidean signatures, short derivations of the diagonal Einstein metrics for Bianchi type II, III and V. For the first two cases we show the integrability of the g...
Homogeneous Einstein Metrics on SO(n)     Einstein metric  bi-invariant metric       font style='font-size:12px;'> 2010/3/19
It is well known that every compact simple Lie group G admits an Einstein metric that is invariant under the independent left and right actions of G. In addition to this bi-invariant metric, with G x ...
This is the third paper in the series with I. Rodnianski on null hypersurfaces on Einstein vacuum backgrounds verifying the finite curvature flux condition.. We prove the results of the main lemma in ...
Ricci defects of microlocalized Einstein metrics     Ricci defects  microlocalized Einstein metrics       font style='font-size:12px;'> 2014/4/3
The third paper in the series with I. Rodnianski on rough solutions to the Einstein vacuum equations. We prove an important result which was needed in our second paper.
The second paper written in collaboration with I. Rodnianski on solutions with minimal regularity for the Einstein equations.. In the second paper we concentrate on the crucial new estimates for the E...
Selfdual Einstein metrics and conformal submersions     Selfdual Einstein metrics  conformal submersions       font style='font-size:12px;'> 2010/10/29
Weyl derivatives, Weyl-Lie derivatives and conformal submersions are defined, then used to generalize the Jones-Tod correspondence between selfdual 4-manifolds with symmetry and Einstein-Weyl 3-manif...

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