Chaotic Emission from Electromagnetic Systems Considering Self-Interaction
Fernando Kokubun, Vilson T. Zanchin
Abstract
The emission of electromagnetic waves from a system described by the Hénon-Heiles potential is studied in this work. The main aim being to analyze the behavior of the system when the damping term is included explicitly into the equations of motion. Energy losses at the chaotic regime and at the regular regime are compared. The results obtained here are similar to the case of gravitational waves emission, as long we consider only the energy loss. The main difference being that in the present work the energy emitted is explicitly calculated solving the equation of motion without further approximations. It is expected that the present analysis may be useful when studying the analogous problem of dissipation in gravitational systems.
Create a lesson
Related papers
Covariant Electrodynamics with a Scalar Degree of Freedom
Seil Sautbekov
Electromagnetic Radiation from a Neutralized Polarized Sphere with Two Conserved Currents for One Charge History
Natan Rentzber
The Photon Gas in Classical Mechanics: A Statistical-Mechanical Treatment of Classical Field Theory
Farhang Loran, Saman Moghimi-Araghi
Hydrogen Molecular Ion and Molecule in Classical Electrodynamics with Classical Zero-Point Radiation
Timothy H. Boyer
Spheroid rolling up on diverging inclines
Khanh P. M. Hoang, Duy V. Nguyen
Scalar-Longitudinal Radiation in Extended Electrodynamics with Multipole Theory and a Compensated Source Model
Natan Rentzber