Singh, AK (1993) The lattice strains in a specimen (cubic system) compressed13; nonhydrostatically in an opposed anvil device. Journal of Applied Physics, 73. pp. 4278-4286.
![[img]](https://nal-ir.nal.res.in/style/images/fileicons/application_pdf.png) |
PDF
jap_v73_1993.pdf Download (753kB) |
![[img]](https://nal-ir.nal.res.in/style/images/fileicons/other.png) |
Indexer Terms (Generate index codes conversion from application/pdf to indexcodes)
indexcodes.txt Download (7kB) |
Abstract
A general expression has been derived using anisotropic elasticity theory for the lattice strain which corresponds to the x-ray diffraction measurement on the poly crystalline specimen (cubic system) compressed non- hydro statically in an opposed anvil device . The expressions for the various diffraction geometries emerge as the special cases of this equation . The strain calculated13; using isotropic elasticity theory corresponds to the macroscopic strain in the specimen, and cart be obtained from the present equation by letting the anisotropy factor 2(S1 1-S12)/S44 =1 .Further, it is shown that the ratio of the lattice strain to the macroscopic strain (in the direction of the lattice strain) produced by the deviatoric stress component depends on the Miller indices13; (hkl) of the lattice planes and the elastic anisotropy factor . This ratio is unity only if the crystallites constituting the specimen are elastically isotropic, and increases with increasing anisotropy of the crystallites.
| Item Type: | Article |
|---|---|
| Uncontrolled Keywords: | Lattice strains;Cubic system;Anvil device |
| Subjects: | PHYSICS > Solid-State Physics CHEMISTRY AND MATERIALS > Chemistry and Materials (General) |
| Depositing User: | Poornima Narayana |
| Date Deposited: | 20 Aug 2008 |
| Last Modified: | 24 May 2010 04:15 |
| URI: | http://nal-ir.nal.res.in/id/eprint/1964 |
Actions (login required)
 |
View Item |
