Abstract
The Clausius–Mossotti approximation is extended to describe the measured magnetic moment of an ellipsoidal sample containing magnetic or nonmagnetic ellipsoidal inclusions and a magnetic or nonmagnetic matrix. The magnetic field in the matrix and inclusions is calculated. The magnetic energy of a system is calculated as well. The equilibrium shape of a pore in a ferromagnetic sample is investigated. The phenomenon of a cavitation in porous ferromagnetic samples is discussed. The application of the model to granular superconductive samples is given. The effective conductivity of a sample, containing an arbitrary number of differently ordered distributions of ellipsoidal inclusions is calculated.
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