Triboluminescence, a new tool to investigate fracture-initiation time of crystals under stress
- 26 Downloads
- 10 Citations
Abstract
The present paper reports that triboluminescence (TBL) does not appear at the instant of impact of the load but a certain time lag is required for its appearance which depends on the value of the stress applied to the crystal. Since TBL appears in sugar crystals during the creation of new surfaces, the fracture-initiation time of the crystal has been taken to be the delay time in observing TBL pulse after the application of stress. The dependence of fracture-initiation time,t f σ , of crystals on the stress, σ, may be expressed ast f σ =t o exp (− ασ), wheret o and α are constants. The values of the lattice energy, and the change in lattice energy per unit stress, of sugar crystals have been calculated from TBL measurements and they have been found to be 21·2 kcal mole−1 and 0·41 × 10−8 kcal mole−1 dyne−1 cm2 respectively.
Keywords
Triboluminescence luminescence high pressure phenomena fracturePreview
Unable to display preview. Download preview PDF.
References
- Bartenev G M 1955News Acad. Sci. USSR Dept. Techn. Sci.53 27Google Scholar
- Bartenev G M 1965Proc. I Int. Conf. Fracture (Japan) p. 425Google Scholar
- Bartenev G M and Zuev U C 1964Strength and Fracture of Viscoelastic Materials (in Russian) (Moscow: Chemistry Publisher), p. 13Google Scholar
- Bartenev G M, Razumovskaya I V and Rehbinder P A 1958Colloid. J. USSR 20 655Google Scholar
- Das J N and Chandra B P 1974Phys. Rev. B10 3518ADSGoogle Scholar
- Das J N, Chandra B P and Tutakne P R 1972Phys. Stat. Sol. A11 K69.Google Scholar
- Drucker D C and Gilman J J 1963Fracture of Solids (London: Interscience Publishers) pp. 157 and 393Google Scholar
- Hsiao C C 1959J. Appl. Phys. 30 1492CrossRefADSGoogle Scholar
- Hsiao C C 1963Proc. Symp. Structural Dynamics under High Impulse Loadings Tech. Docu. Report No. ASD TDR. 325, 63Google Scholar
- Hsiao C C and Ting C S 1965Proc. I Int. Conf. Fracture (Japan) p. 363Google Scholar
- Irwin G R 1958Handbuch Der Physik (Berlin: Springer-Verlag) p. 357Google Scholar
- Nadai A 1950Theory of Flow and Fracture of Solids (New York: McGraw-Hill), p. 207Google Scholar
- Stock T A C and Pratt P L 1965Proc. I Int. Conf. Fracture (Japan) p. 363Google Scholar
- Zhurkov S N 1965Proc. I Int. Conf. Fracture (Japan) p. 1169Google Scholar
- Zhurkov S N, Betekhtin V I and Bakhtibaev A N 1969Proc. II Int. Conf. Fracture (London: Chapman and Hall Ltd.) p. 893Google Scholar