1969
DOI: 10.1088/0034-4885/32/2/305
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Group theory and magnetic phenomena in solids

Abstract: The tensor properties of magnetic crystals : I-Macroscopic static properties .3. The Brillouin zones of magnetic crystals 4. Anti-unitary operations and the corepresentations of the magnetic 5. Magnetic point groups .6. Magnetic space groups; symmetries of magnons; band structure of 7. Group theory and magnetic phase transitions .8. Spontaneous currents and superconductivity . 9. The Kronecker products of corepresentations . 10. Crystal field theory in magnetic crystals.. 11. Space-group selection rules in mag… Show more

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Cited by 38 publications
(17 citation statements)
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References 77 publications
(86 reference statements)
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“…Any spatial translation cannot overlap one order state to the other because the corner and body-centred sites have different fluorine environments: an additional rotation by 90° is required for this overlap. Therefore, the time-reversal symmetry is macroscopically broken 24 . This is important for applying optical methods to the control of antiferromagnetic order, because optical fields are macroscopic stimuli for the magnetic ordering; that is, the light cannot distinguish a half-unit-cell translation.…”
Section: Resultsmentioning
confidence: 99%
“…Any spatial translation cannot overlap one order state to the other because the corner and body-centred sites have different fluorine environments: an additional rotation by 90° is required for this overlap. Therefore, the time-reversal symmetry is macroscopically broken 24 . This is important for applying optical methods to the control of antiferromagnetic order, because optical fields are macroscopic stimuli for the magnetic ordering; that is, the light cannot distinguish a half-unit-cell translation.…”
Section: Resultsmentioning
confidence: 99%
“…This also concerns the quaternary, or better known as pseudo-ternary, alloys Pd2T1xTxAl with T= Zr or Hf, and T= Y or Nb [15]. However, the superconducting state requires a reduction of symmetry, as has already been demonstrated by Cracknell [26]. As a real vector, a current allows for symmetry operations in point group Cv with the current along the rotational axis.…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, it is started with symmetry considerations for magnetic systems. The importance of using correct symmetries for magnetic phenomena in solids was singled out in detail by Cracknell and Joshua 9,10. Main implications of the magnetic symmetry on the crystal eigenstates are:…”
Section: Space‐group Symmetry Reduction Related To Ordering Phenomenamentioning
confidence: 99%