Jordan Szabo algebraic covariant derivative curvature tensors

Details Jordan Szabo algebraic covariant derivative curvature tensors Jordan Szabo algebraic covariant derivative curvature tensors

2002-11-05

arxiv.org/abs/math/0211089v1

Mathematics

Differential Geometry

Scientific paper

We show that if $\nabla R$ is a Jordan Szabo algebraic covariant derivative curvature tensor on a vector space of signature (p,q), where q is odd and p is less than q or if q is congruent to 2 mod 4 and if p is less than q-1, then $\nabla R=0$. This algebraic result yields an elementary proof of the geometrical fact that any pointwise totally isotropic pseudo-Riemannian manifold with such a signature (p,q) is locally symmetric.

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