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The Motion of Small Bodies in Space-time

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abstract

We consider the motion of small bodies in general relativity. The key result captures a sense in which such bodies follow timelike geodesics (or, in the case of charged bodies, Lorentz-force curves). This result clarifies the relationship between approaches that model such bodies as distributions supported on a curve, and those that employ smooth fields supported in small neighborhoods of a curve. This result also applies to "bodies" constructed from wave packets of Maxwell or Klein-Gordon fields. There follows a simple and precise formulation of the optical limit for Maxwell fields.

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2025 1

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Vacuum Polarization, Geodesic Equation and Sachs-Wolfe Effect

astro-ph.CO · 2025-02-12 · conditional · novelty 4.0

Charged-scalar vacuum polarization makes photon paths timelike and yields frequency-dependent Sachs-Wolfe corrections, giving a CMB mu-distortion and power-spectrum modifications whose size depends on the scalar mass and coupling.

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  • Vacuum Polarization, Geodesic Equation and Sachs-Wolfe Effect astro-ph.CO · 2025-02-12 · conditional · none · ref 4 · internal anchor

    Charged-scalar vacuum polarization makes photon paths timelike and yields frequency-dependent Sachs-Wolfe corrections, giving a CMB mu-distortion and power-spectrum modifications whose size depends on the scalar mass and coupling.