ACOUSTIC SUSCEPTIBILITY OF AN INSULATING SPIN-GLASS IN AN APPLIED MAGNETIC-FIELD

被引:4
作者
DOUSSINEAU, P
LEVELUT, A
SCHON, W
机构
来源
JOURNAL DE PHYSIQUE I | 1991年 / 1卷 / 03期
关键词
D O I
10.1051/jp1:1991143
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The propagation of longitudinal acoustic waves of frequency between 30 MHz and 800 MHz has been studied in the insulating spin-glass (CoF2)0.5(BaF2)0.2(NaPO3)0.3. This was achieved in the temperature range 1.2 to 4.2 K which includes the critical temperature T(c) = 1.8 K, with an applied magnetic field up to 9 Teslas. The results are the following. i) The velocity shows an anisotropic behaviour. It depends on the angle between the field and the acoustic wavevector. ii) The initial slope of the velocity versus the square of the magnetic field which measures a non-linear magneto-elastic coefficient presents a very rapid variation (a jump) at T(c). iii) Below T(c) the velocity presents a minimum, whereas the attenuation has a maximum for H around 1 T. iv) Above T(c) the velocity shows a complicated behaviour: a maximum followed by a minimum and finally an increase with the field. v) For high fields the velocity increases with the field, the lower the temperature the steeper the slope, and a trend towards saturation is observed at the lowest temperatures for the highest fields. In the same field range the attenuation decreases with the field. All these data are interpreted within the framework of the static Sherrington-Kirkpatrick model including two spin-strain coupling mechanisms: a Waller mechanism and a field induced mechanism. It is shown that, besides terms coming directly from the two coupling mechanisms, crossed terms not previously taken into account are important. The value of the jump of the non-linear magneto-elastic coefficient, the minimum of the velocity below T(c), and the succession of a maximum and a minimum above T(c) for the velocity are well explained. The dynamical effects are briefly considered for the paramagnetic phase in low field.
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页码:415 / 440
页数:26
相关论文
共 31 条
[1]  
ABRAGAM A, 1971, RESONANCE PARAMAGNET, P747
[2]   SPIN-GLASSES - EXPERIMENTAL FACTS, THEORETICAL CONCEPTS, AND OPEN QUESTIONS [J].
BINDER, K ;
YOUNG, AP .
REVIEWS OF MODERN PHYSICS, 1986, 58 (04) :801-976
[3]   STABILITY OF SHERRINGTON-KIRKPATRICK SOLUTION OF A SPIN GLASS MODEL [J].
DEALMEIDA, JRL ;
THOULESS, DJ .
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1978, 11 (05) :983-990
[4]   ACOUSTIC SUSCEPTIBILITY OF AN INSULATING SPIN-GLASS .1. WITHOUT APPLIED MAGNETIC-FIELD [J].
DOUSSINEAU, P ;
LEVELUT, A ;
SCHON, W .
ZEITSCHRIFT FUR PHYSIK B-CONDENSED MATTER, 1988, 73 (01) :89-102
[5]   ACOUSTIC SUSCEPTIBILITY OF SOME INSULATING SPIN-GLASSES [J].
DOUSSINEAU, P ;
LEVELUT, A ;
MATECKI, M ;
SCHON, W .
JOURNAL DE PHYSIQUE, 1989, 50 (06) :659-674
[6]   ACOUSTIC AND MAGNETIC STUDIES OF AN INSULATING SPIN-GLASS [J].
DOUSSINEAU, P ;
LEVELUT, A ;
MATECKI, M ;
RENARD, JP ;
SCHON, W .
EUROPHYSICS LETTERS, 1987, 3 (02) :251-258
[7]   MEASUREMENT OF A NONLINEAR MAGNETOELASTIC COEFFICIENT IN THE CRITICAL REGION OF AN INSULATING SPIN-GLASS [J].
DOUSSINEAU, P ;
LEVELUT, A .
SOLID STATE COMMUNICATIONS, 1990, 73 (06) :407-410
[8]   STABILITY LIMIT (DEALMEIDA-THOULESS LINE) OF A SPIN-GLASS WITH S GREATER-THAN-OR-EQUAL-TO 1/2 [J].
DOUSSINEAU, P ;
LEVELUT, A ;
SCHON, W .
SOLID STATE COMMUNICATIONS, 1989, 70 (01) :37-39
[9]  
DOUSSINEAU P, 1990, PHONONS 89, P624
[10]   ULTRASOUND IN SPIN-GLASSES [J].
FISCHER, KH .
ZEITSCHRIFT FUR PHYSIK B-CONDENSED MATTER, 1981, 43 (04) :291-297