Ehrenfest relations and magnetoelastic effects in field-induced ordered phases
arXiv:cond-mat/0401411 · doi:10.1143/JPSJ.74.2310
Abstract
Magnetoelastic properties in field-induced magnetic ordered phases are studied theoretically based on a Ginzburg-Landau theory. A critical field for the field-induced ordered phase is obtained as a function of temperature and pressure, which determine the phase diagram. It is found that magnetic field dependence of elastic constant decreases discontinuously at the critical field, Hc, and that it decreases linearly with field in the ordered phase (H>Hc). We found an Ehrenfest relation between the field dependence of the elastic constant and the pressure dependence of critical field. Our theory provides the theoretical form for magnetoelastic properties in field- and pressure-induced ordered phases.
7 pages, 3 figures
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Cited by in corpus (7)
- Bose-Einstein Condensation in Magnetic Insulators
- U(1)-Symmetry breaking and violation of axial symmetry in TlCuCl3 and other insulating spin systems
- Thermodynamic model of a solid with RKKY interaction and magnetoelastic coupling
- Field-induced level crossings in spin clusters: Thermodynamics and magneto-elastic instability
- Self-consistent model of a solid for the description of lattice and magnetic properties
- Magnetostriction in an array of spin chains under magnetic field
- Field-induced electric polarization and elastic softening caused by parity-mixed - hybridized states with electric multipoles in BaCuGeO