Experimental identification of fourth-order exchange interactions in magnets with pure spin moments

被引:12
作者
Köbler, U [1 ]
Mueller, RM
Brown, PJ
Arons, RR
Fischer, K
机构
[1] FZ Julich, Inst Festkorperforsch, D-52425 Julich, Germany
[2] Inst Max Von Laue Paul Langevin, F-38042 Grenoble, France
关键词
D O I
10.1088/0953-8984/13/31/318
中图分类号
O469 [凝聚态物理学];
学科分类号
070205 ;
摘要
It is shown experimentally, that fourth-order exchange interactions, i.e. biquadratic, three-spin and four-spin interactions, are able to create a particular order parameter which we have called O-4. Consistently, the ordering type of O-4 always conforms to the sign of the fourth-order interaction sum evaluated from measurements of the cubic susceptibility chi (3). Earlier investigations suggest that O-4 can be identified with the expectation value of the transverse spin component, <S-x>, while the conventional (Heisenberg) order parameter, O-2, is given by <S-z>. Therefore, the observed ordering temperature of O-4 is never larger than the ordering temperature of O-2. The experimental signatures of O-4 are illustrated using the cubic pure spin magnets Eu0.75Sr0.25Te, GdAg, GdMg, EuS and EuO as examples. These materials provide all ferromagnetic and antiferromagnetic combinations for O-2 and O-4. For the ferromagnets EuS and EuO, second-order and fourth-order interactions are known to be ferromagnetic. This is the most complicated situation for the identification Of O-4. Ac susceptibility measurements performed at different angles to an applied static magnetic field reveal the conventional rotational symmetric state around the field axis. However, measurements in the critical temperature range indicate a discontinuous rise of O-2 which is in contrast to all hitherto reported results but in agreement with mean field predictions. In most antiferromagnets in which susceptibility measurements reveal ferromagnetic O-4 the associated ordered moment is usually too small to be detected with neutron scattering without polarization analysis.
引用
收藏
页码:6835 / 6852
页数:18
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