Abstract

Electrodynamics of the one-electron currents due to the circular orbital motion of the electron particle in the hydrogen atom has been examined. The motion is assumed to be induced by the time change of the magnetic field in the atom. A characteristic point is that the electric resistance calculated for the motion is independent of the orbit index and its size is similar to that obtained earlier experimentally for the planar free-electron-like structures considered in the integer quantum Hall effect. Other current parameters like conductivity and the relaxation time behave in a way similar to that being typical for metals. A special attention was attached to the relations between the current intensity and magnetic field. A correct reproduction of this field with the aid of the Biot-Savart law became possible when the geometrical microstructure of the electron particle has been explicitly taken into account. But the same microstructure properties do influence also the current velocity. In fact the current suitable for the Biot-Savart law should have a speed characteristic for a spinning electron particle and not that of a spinless electron circulating along the orbit of the original Bohr model.

Highlights

  • The electrodynamics of the electron motion in atoms is rather seldom discussed

  • How to cite this paper: Olszewski, S. (2015) Electrodynamics of the Electron Orbital Motion in the Hydrogen Atom Considered in Reference to the Microstructure of the Electron Particle and Its Spin

  • We found that electrodynamics of the current in which the size of the electron particle is taken into account is much different than electrodynamics where this size is neglected

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Summary

Introduction

The electrodynamics of the electron motion in atoms is rather seldom discussed. The Bohr model of the hydro-. (2015) Electrodynamics of the Electron Orbital Motion in the Hydrogen Atom Considered in Reference to the Microstructure of the Electron Particle and Its Spin. Olszewski gen atom concerns mainly the mechanical effects due to the presence of the electron motion in the atom In particular these are the velocity, angular momentum and energy of the electron particle. In a further step the electron is considered as a particle moving in a conductor having a definite conductivity constant This constant, as well as the length of the free path and relaxation time connected with it, are all applied in a study of the Ohm’s law for the one-electron orbital current in the atom. The effect of the change of Bn with n is especially characteristic when the magnetic flux Φ across the orbit area is considered.

Electric Resistance of the Orbital Motion
Electric Conductivity and the Length of a Free Path of the Electron
The Ohm’s Law Referred to the Size Properties of the Conductor
Microstructure of the Electron Particle and the Current Intensity
Summary

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