Atomic Displacements in Metallic Solid Solutions
- 1 December 1962
- journal article
- Published by AIP Publishing in Journal of Applied Physics
- Vol. 33 (12) , 3546-3552
- https://doi.org/10.1063/1.1702444
Abstract
Local atomic displacements in copper-base solid solutions have been determined from measurements of the integrated intensities of Bragg diffraction of x rays by powder samples. The rms amplitudes of ``static'' displacements due to different effective atomic sizes of solute and solvent in solution were determined (but with low precision) to be given by (〈US2〉av)½=K[xB(1−xB)]½ (da/dxB)0, where xB is the atomic fraction solute, (da/dxB)0 is the limiting change of lattice parameter with solute concentration as xB→0, and K is a constant ∼0.3. The difficulty of distinguishing ``size'' effects of purely elastic origin from any atomic displacements due to valence electron screening is discussed. Debye temperatures of the alloys were determined and the value of the Debye temperature for copper was found to agree with the calorimetric value.This publication has 22 references indexed in Scilit:
- Absolute Measurement of the Atomic Scattering Factors of Iron, Copper, and AluminumPhysical Review B, 1961
- Neutron Irradiation Effects in a Copper-Aluminum AlloyJournal of Applied Physics, 1959
- Experimental Study of Effect of Crystallite Size Statistics on X-Ray Diffractometer IntensitiesJournal of Applied Physics, 1959
- Interaction of Waves in CrystalsReviews of Modern Physics, 1958
- X-ray diffraction effects of atomic size in alloysActa Crystallographica, 1957
- The structure of lithium-magnesium solid solutions—I: Measurements on the Bragg reflectionsActa Metallurgica, 1956
- Local atomic displacements in solid solutionsActa Crystallographica, 1956
- New calculations of atomic scattering factorsActa Crystallographica, 1955
- Integrated X-ray intensity measurements from a solid solution of copper–goldActa Crystallographica, 1955
- X-ray reflexions from dilute solid solutionsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1947