2022
DOI: 10.1103/physrevd.105.016024
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Radiation reaction and limiting acceleration

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Cited by 9 publications
(10 citation statements)
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“…Since the dipole magnetic field is axisymmetric, the azimuthal canonical momentum p φ and the energy H of a charged particle moving in it are conserved if one ignores the radiation reaction force, which is a quantum phenomenon and cannot be treated self-consistently in classical mechanism [18,19]. Following the standard procedure [6,7], one can introduce a characteristic length with p φ , the charge of the particle e, and magnetic moment of the dipole M, and obtain the dimensionless Hamiltonian for motion in the Meridian plane [ρ, z]:…”
Section: Motion Of Charged Particles In the Meridian Plane Of A Dipol...mentioning
confidence: 99%
“…Since the dipole magnetic field is axisymmetric, the azimuthal canonical momentum p φ and the energy H of a charged particle moving in it are conserved if one ignores the radiation reaction force, which is a quantum phenomenon and cannot be treated self-consistently in classical mechanism [18,19]. Following the standard procedure [6,7], one can introduce a characteristic length with p φ , the charge of the particle e, and magnetic moment of the dipole M, and obtain the dimensionless Hamiltonian for motion in the Meridian plane [ρ, z]:…”
Section: Motion Of Charged Particles In the Meridian Plane Of A Dipol...mentioning
confidence: 99%
“…Understanding the interactions between charged particles and strong electromagnetic fields is a problem of fundamental importance. Particles in strong fields will experience a strong acceleration and emit radiation; the backreaction of this radiation on the particle can then play a significant role in the dynamics 21 . We have already entered an era when it is possible to experimentally investigate the behaviour of matter bombarded by ultra-intense lasers in regimes where the magnitudes of the radiation reaction force and Lorentz force are comparable.…”
Section: Additional Commentsmentioning
confidence: 99%
“…In the electromagnetic field, a charged particle with charge q and mass m, obeys the Landau-Lifshit (LL) equation (Landau & Lifshitz (1980); Price et al (2022)),…”
Section: Particle Accelerated By a Hertzian Magnetic Dipolementioning
confidence: 99%