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Summary

A magnetic dipole in a dielectric host medium stimulates a cluster of dielectric scatterers, leading to interactions between the primary and secondary fields. Energy conservation laws are derived using the complex form of the time-averaged Poynting vector, and calculation formulas are obtained for the primary power flux and the power flux induced by the interaction between the primary and secondary fields. The role of the secondary fields in the energy transfer process is revealed by relating them to the reactive power. Analytical expressions for the involved power fluxes are extracted, and the energy functionals, including the electric and magnetic energy densities and the Lagrangian density, are defined and used to describe the energy transfer process.

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Description

A magnetic dipole in a dielectric host medium stimulates a cluster of dielectric scatterers, leading to interactions between the primary and secondary fields.

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