Abstract
A detailed analysis of solutions to the Landau–Lifshitz equation describing solitons in a physically selected domain structure of a biaxial ferromagnet is presented. The structure and properties of new types of solitons that are strongly bound to the domain structure are investigated. Soliton behavior near the boundaries of their region of existence is considered. A comparative analysis of soliton cores in the domain structures of easy-axis and biaxial ferromagnets is performed, and their connection with solitons against a uniformly magnetized background is established.
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