Self-consistent orbital evolution of a particle around a Schwarzschild black hole
Peter Diener, Ian Vega, Barry Wardell, Steven Detweiler

TL;DR
This paper presents the first fully self-consistent computation of the orbital evolution and waveforms of a scalar charged particle around a Schwarzschild black hole, overcoming previous limitations of fixed-trajectory assumptions.
Contribution
It introduces a novel method to compute self-consistent orbits and waveforms for a charged particle in curved spacetime, advancing beyond prior fixed-trajectory approaches.
Findings
First self-consistent orbital evolution around a Schwarzschild black hole
Generation of waveforms accounting for self-force effects
Demonstration of a new computational approach for self-force problems
Abstract
The motion of a charged particle is influenced by the self-force arising from the particle's interaction with its own field. In a curved spacetime, this self-force depends on the entire past history of the particle and is difficult to evaluate. As a result, all existing self-force evaluations in curved spacetime are for particles moving along a fixed trajectory. Here, for the first time, we overcome this long-standing limitation and present fully self-consistent orbits and waveforms of a scalar charged particle around a Schwarzschild black hole.
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