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Cocalibrated G_2-manifolds with Ricci flat characteristic connection

Published 29 Mar 2013 in math.DG, math-ph, and math.MP | (1303.7444v1)

Abstract: Any 7-dimensional cocalibrated G_2-manifold admits a unique connection $\nabla$ with skew symmetric torsion. We study these manifolds under the additional condition that the $\nabla$-Ricci tensor vanishes. In particular, we describe their geometry in case of a maximal number of $\nabla$-parallel vector fields.

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