Journal
FRONTIERS IN PHYSICS
Volume 11, Issue -, Pages -Publisher
FRONTIERS MEDIA SA
DOI: 10.3389/fphy.2023.1201018
Keywords
heliknoton; hopfion; topological magnetic soliton; chiral magnets; stochastic LLG dynamics; micromagnetic simulations; minimum energy path calculations; lifetime calculations
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This paper investigates a three-dimensional topological state called a heliknoton, which is a hopfion embedded into a helix or conic background. The stability of the heliknoton under realistic conditions is explored using micromagnetic modeling, harmonic transition state theory, and stochastic spin dynamics simulations. The theoretical Lorentz TEM images of the heliknoton are presented for experimental comparison. The study offers a pathway for future experimental investigations of three-dimensional topological solitons in magnetic crystals.
Cubic chiral magnets exhibit a remarkable diversity of two-dimensional topological magnetic textures, including skyrmions. However, the experimental confirmation of topological states localized in all three spatial dimensions remains challenging. In this paper, we investigate a three-dimensional topological state called a heliknoton, which is a hopfion embedded into a helix or conic background. We explore the range of parameters at which the heliknoton can be stabilized under realistic conditions using micromagnetic modeling, harmonic transition state theory, and stochastic spin dynamics simulations. We present theoretical Lorentz TEM images of the heliknoton, which can be used for experimental comparison. Additionally, we discuss the stability of the heliknoton at finite temperatures and the mechanism of its collapse. Our study offers a pathway for future experimental investigations of three-dimensional topological solitons in magnetic crystals.
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