Conformally flat Lorentzian manifolds with special holonomy

Mathematics – Differential Geometry

Scientific paper

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two new classes of metrics are found; 18 pages

Scientific paper

It is shown that among conformally flat Lorentzian manifolds there are four
classes of spaces with special holonomy groups: pp-waves with a certain
potential and three classes of spaces with the holonomy group $\Sim(n)$, which
can be described as extensions of Riemannian spaces of constant sectional
curvature to certain Walker metrics.

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