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Toroidal moment : ウィキペディア英語版
Toroidal moment
A toroidal moment is an independent term in the multipole expansion of electromagnetic fields besides magnetic and electric multipoles. In the electrostatic multipole expansion, all charge and current distributions can be expanded into a complete set of electric and magnetic multipole coefficients. However, additional terms arise in an electrodynamic multipole expansion. The coefficients of these terms are given by the toroidal multipole moments as well as time derivatives of the electric and magnetic multipole moments. While electric dipoles can be understood as separated charges and magnetic dipoles as circular currents, axial (or electric) toroidal dipoles describes toroidal charge arrangements whereas polar (or magnetic) toroidal dipole (also called anapole) correspond to the field of a solenoid bent into a torus.
== Classical toroidal dipole moment ==

A complicated expression allows the current density J to be written as a sum of electric, magnetic, and toroidal moments using Cartesian or spherical differential operators. The lowest order toroidal term is the toroidal dipole. Its magnitude along direction ''i'' is given by
:T_i=\frac \int () \mathrm^3x.
Since this term arises only in an expansion of the current density to second order, it generally vanishes in a long-wavelength approximation.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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