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1. Infinitesimal Einstein deformations of nearly Kähler metrics.

Author

Andrei Moroianu and Uwe Semmelmann

Subjects
*DEFORMATION of surfaces, *INFINITESIMAL transformations, *LAPLACE transformation, *DIRECT sum decompositions, *TOPOLOGY, *ISOMORPHISM (Mathematics), *MANIFOLDS (Mathematics), *OPERATOR theory
Abstract

It is well known that every 6-dimensional strictly nearly Kähler manifold $ (M,g,J)$0$ --> $ \operatorname{scal}>0$ of co-closed primitive $ (1,1)$ is stable under the Laplace operator $ \Delta$ $ E(\lambda)$-eigenspace of the restriction of $ \Delta$. If $ M$ $ \operatorname{scal}=30$ is naturally isomorphic to the direct sum $ E(2)\oplus E(6)\oplus E(12)$ [ABSTRACT FROM AUTHOR]

Published
2011
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