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Essential points of conformal vector fields

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abstract

For a conformal vector field $\xi$ on a Riemannian manifold, we say that a point is essential if there is no local metric in the conformal class for which $\xi$ is Killing. We show that the only essential points are isolated zeros of $\xi$. As an application, we show that every connected component of the zero set of $\xi$ is totally umbilical.

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hep-th 1

years

2019 1

verdicts

CONDITIONAL 1

representative citing papers

Gravitation in flat spacetime from entanglement

hep-th · 2019-08-06 · conditional · novelty 6.0

The first law of entanglement, applied to a putative holographic dual of Minkowski spacetime, is shown to imply the linearized gravitational equations of motion in 3d and 4d, modulo assumed boundary stress-tensor conditions.

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  • Gravitation in flat spacetime from entanglement hep-th · 2019-08-06 · conditional · none · ref 42 · internal anchor

    The first law of entanglement, applied to a putative holographic dual of Minkowski spacetime, is shown to imply the linearized gravitational equations of motion in 3d and 4d, modulo assumed boundary stress-tensor conditions.