2012
DOI: 10.1051/epjconf/20122200003
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Symmetry analysis of magnetic structures on the microscopic and macroscopic methods of E.F. BERTAUT

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Cited by 2 publications
(1 citation statement)
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References 27 publications
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“…These positions are then used to define the basis vectors for each IR to better understand the charge of the vector. Bertaut’s method assigns each of the four basis vectors a letter to describe the vector pattern: G = (↑↓↑↓), C = (↑↑↓↓), A = (↑↓↓↑), and F = (↑↑↑↑). Take Γ 4 – , for example; the basis vector A y indicates that M1 and M4 are spin up while M2 and M3 are spin down, and the subscript indicates that the magnetic moment points in the y -direction (which is the crystallographic b -axis). These mode labels help visualize the magnetic unit cell.…”
Section: Resultsmentioning
confidence: 99%
“…These positions are then used to define the basis vectors for each IR to better understand the charge of the vector. Bertaut’s method assigns each of the four basis vectors a letter to describe the vector pattern: G = (↑↓↑↓), C = (↑↑↓↓), A = (↑↓↓↑), and F = (↑↑↑↑). Take Γ 4 – , for example; the basis vector A y indicates that M1 and M4 are spin up while M2 and M3 are spin down, and the subscript indicates that the magnetic moment points in the y -direction (which is the crystallographic b -axis). These mode labels help visualize the magnetic unit cell.…”
Section: Resultsmentioning
confidence: 99%