One-Dimensional Motion of Sommerfeld Sphere in Potential Hole in Classical Electrodynamics: Inside the Hole
Alexander A. Vlasov
Abstract
Equation of motion of Sommerfeld sphere in the one-dimensional potential hole, produced by two equal charges on some distance from each other, is numerically investigated. Two types of solutions are found: (i) damping oscillations, (ii) oscillations without damping (radiationless motion). Solutions with growing amplitude ("climbing-up-the-wall solution") for chosen initial conditions were not founded.
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