Lattice strains in gold and rhenium under nonhydrostatic compression to 37GPa

Citation
Ts. Duffy et al., Lattice strains in gold and rhenium under nonhydrostatic compression to 37GPa, PHYS REV B, 60(22), 1999, pp. 15063-15073
Citations number
37
Categorie Soggetti
Apllied Physucs/Condensed Matter/Materiales Science
Journal title
PHYSICAL REVIEW B-CONDENSED MATTER
ISSN journal
01631829 → ACNP
Volume
60
Issue
22
Year of publication
1999
Pages
15063 - 15073
Database
ISI
SICI code
0163-1829(199912)60:22<15063:LSIGAR>2.0.ZU;2-U
Abstract
Using energy-dispersive x-ray diffraction techniques together with the theo ry describing lattice strains under nonhydrostatic compression, the behavio r of a layered sample of gold and rhenium has been studied at pressures of 14-37 GPa. For gold, the uniaxial stress component t is consistent with ear lier studies and can be described by t = 0.06 + 0.015P where P is the press ure in GPa. The estimated single-crystal elastic moduli are in reasonable a greement with trends based on extrapolated low-pressure data. The degree of elastic anisotropy increases as alpha, the parameter which characterizes s tress-strain continuity across grain boundaries, is reduced from 1.0 to 0.5 . For rhenium, the apparent equation of state has been shown to be strongly influenced by nonhydrostatic compression, as evidenced by its dependence o n-the angle psi between the diffracting plane normal and the stress axis. T he bulk modulus obtained by inversion of nonhydrostatic compression data ca n differ by nearly a factor of 2 at angles of 0 degrees and 90 degrees. On the other hand; by a proper choice of psi, d spacings corresponding to quas ihydrostatic compression can be obtained from data obtained under highly no nhydrostatic Conditions. The uniaxial stress in rhenium over the pressure r ange from 14-37 GPa can be described by t = 2.5 + 0.09P. The large discrepa ncy between x-ray elastic:moduli and-ultrasonic data and theoretical calcul ations indicates that additional factors such as texturing or orientation d ependence of t need to be incorporated to more fully describe the strain di stribution in hexagonal-close-packed metals. [S0163-1829(99)02845-5].