Cubic anisotropic magnets with a random field
The critical behavior at phase transitions of m-component random magnets with cubic anisotropy is studied within the context of an exactly solvable model. The presence of a random field suppresses any phase transition for spatial dimensions d⩽4. If one or more of the components of the random field a...
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Veröffentlicht in: | Journal of applied physics 1999-04, Vol.85 (8), p.6067-6069 |
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creator | Nicolaides, D. Lisyansky, A. A. |
description | The critical behavior at phase transitions of m-component random magnets with cubic anisotropy is studied within the context of an exactly solvable model. The presence of a random field suppresses any phase transition for spatial dimensions d⩽4. If one or more of the components of the random field are zero, but with at least one nonzero component, a new second-order phase transition in the anisotropic phase occurs. In the pure case second-order transitions could happen only into the isotropic phase. The critical temperature of this new, random-field-induced second-order transition decreases with increasing randomness. |
doi_str_mv | 10.1063/1.369084 |
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A.</creatorcontrib><title>Cubic anisotropic magnets with a random field</title><title>Journal of applied physics</title><description>The critical behavior at phase transitions of m-component random magnets with cubic anisotropy is studied within the context of an exactly solvable model. The presence of a random field suppresses any phase transition for spatial dimensions d⩽4. If one or more of the components of the random field are zero, but with at least one nonzero component, a new second-order phase transition in the anisotropic phase occurs. In the pure case second-order transitions could happen only into the isotropic phase. 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title | Cubic anisotropic magnets with a random field |
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