Application of the method of volume and boundary integral equations in models of magnetic systems with superconducting shields. (Q1395257)

This paper is devoted to the modeling of magnet systems with superconducting shields. Nonlinear volume and boundary integral equations are derived that govern the magnetization distribution over a nonlinear medium and the current distribution over the superconductor boundary. Methods for discretizing the continuous equations and for iteratively solving the nonlinear systems thus obtained are suggested.