Analysis of the Components of the Magnetic Field Intensity According to the Rotary Theory

Abstract

Rotary theory is a new electromagnetic theory, which appeared in 1998. It tries to explain the basic electromagnetic phenomena from another point of view and to answer to series of important questions connected with the fundamental electromagnetic laws. In rotary theory the method of moments is used in order to expand the vector of the magnetic field intensity and the vector of the magnetic flux density. These vectors are presented as moments of the vector of the current density of the tangential displacement current claiming in this way that the magnetic field is a form of a rotating electric field. All that gives the opportunity to present the Maxwell's set of electromagnetic equations in fully electrical form, which can be expressed in relativistic form, too. In this way rotary theory became a part of the special theory of relativity of Einstein. The present paper is devoted to the extraction of the formulas of the effective radius-vector and the current density of the tangential displacement current for some inductors with different shapes. The paper is dedicated also to the solution of the direct and the inverse tasks for determination of the components of the vector of the magnetic field intensity, the effective radius-vector and the current density of the tangential displacement current at arbitrary point around a given inductor.