Topological Defects in Helical Magnets

Helical magnets which violated space inversion symmetry have rather peculiar topological defects. In isotropic helical magnets with exchange and Dzyaloshinskii–Moriya interactions, there are only three types of linear defects: ±π and 2π-disclinations. Weak crystal anysotropy suppresses linear defect...

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Bibliographic Details
Published inJournal of experimental and theoretical physics Vol. 127; no. 5; pp. 922 - 932
Main Authors Nattermann, T., Pokrovsky, V. L.
Format Journal Article
LanguageEnglish
Published Moscow Pleiades Publishing 01.11.2018
Springer
Springer Nature B.V
Subjects
ANISOTROPY
Classical and Quantum Gravitation
CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY
CRYSTAL DEFECTS
CRYSTALS
Defects
Dependence
Disclinations
Domain walls
Elementary Particles
INTERACTIONS
Magnetic properties
Magnetism
MAGNETS
Particle and Nuclear Physics
Physics
Physics and Astronomy
Quantum Field Theory
Relativity Theory
Solid State Physics
SPIN
SYMMETRY
TOPOLOGY
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Summary:Helical magnets which violated space inversion symmetry have rather peculiar topological defects. In isotropic helical magnets with exchange and Dzyaloshinskii–Moriya interactions, there are only three types of linear defects: ±π and 2π-disclinations. Weak crystal anysotropy suppresses linear defects on large scale. Instead, planar defects appear: domain walls that separate domains with different preferential directions of helical wavevectors. The appearance of such domain walls in the bulk helical magnets and some of their properties were predicted in the work [1]. In a recent work by an international team of experimenters and theorists [2], the existence of new types of domain walls on crystal faces of helical magnet FeGe was discovered. They have many features predicted by theory [1], but display also unexpected properties, one of them is the possibility of arbitrary angle between helical wavevectors. Depending on this angle, the domain walls observed in [2] can be divided in two classes: smooth and zig-zag. This article contains a mini-review of the existing theory and experiment. It also contains new results that explain why in a system with continuous orientation of helical wavevectors domain walls are possible. We discuss why and at what conditions smooth and zig-zag domain walls appear, analyze spin textures associated with helical domain walls, and find the dependence of their width on the angle between helical wavevectors.
ISSN:1063-7761
1090-6509
DOI:10.1134/S106377611811016X