Anisotropic Dispersive Continuum Model for Lattice Dynamics of Solids. II
- 19 October 1964
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 136 (2A) , A419-A421
- https://doi.org/10.1103/physrev.136.a419
Abstract
The temperature variation of the Debye-Waller factor is calculated for copper on the basis of the anisotropic dispersive continuum model. The results are compared with x-ray measurements of Flinn et al. and the other theoretical calculations of this factor from different Born-von Kármán force models. The Debye-Waller factor is not very sensitive to the details of the frequency spectrum. The frequency distribution function for vanadium is also calculated on the basis of the anisotropic dispersive continuum model. The results of this calculation, as well as many other force-model calculations, yield a poor representation of the frequency spectrum, for which experimental measurements from the inelastic incoherent neutron scattering techniques are available.Keywords
This publication has 14 references indexed in Scilit:
- Thermal expansion of solids on the basis of anisotropic continuum dispersive modelPhilosophical Magazine, 1964
- Anisotropic Dispersive Continuum Model for Lattice Dynamics of SolidsPhysical Review B, 1963
- Temperature Dependence of the Debye-Waller Factor for Copper and AluminumPhysical Review B, 1963
- Anharmonic Contributions to the Debye-Waller FactorPhysical Review B, 1963
- Über den Einfluß der Anharmonizität auf die thermische Röntgenstreuung an KristallenThe European Physical Journal A, 1961
- Effective X-Ray and Calorimetric Debye Temperature for CopperPhysical Review B, 1961
- Measurement of Lattice Vibrations in Vanadium by Neutron ScatteringPhysical Review B, 1958
- Vibration Spectra of Vanadium and a Mn-Co Alloy by Neutron SpectrometryReviews of Modern Physics, 1958
- Houston's Method and Its Application to the Calculation of Characteristic Temperatures of Cubic CrystalsPhysical Review B, 1956
- Temperature Variation of the Elastic Constants of Cubic Elements. I. CopperPhysical Review B, 1955