Crack extension in a double cantilevered beam model
Publication
, Journal Article
Dowell, EH
Published in: Journal of Applied Physics
December 1, 1981
A simple, phenomenological model is presented for crack extension in a double cantilevered beam model. It invokes a continuum description of the beam per se, but postulates a discrete spring mechanism (which bonds the two halves to the beam) to provide a model of local failure. This in turn allows the prediction of global failure. Solutions to the mathematical model are obtained by the Rayleigh-Ritz method. Several interesting physical phenomena, which have been observed by previous investigators in wholly discrete models, are also predicted by the present model. These include lattice trapping, rapid fracture, and spontaneous bond healing.
Duke Scholars
Published In
Journal of Applied Physics
DOI
ISSN
0021-8979
Publication Date
December 1, 1981
Volume
52
Issue
8
Start / End Page
5356 / 5360
Related Subject Headings
- Applied Physics
- 51 Physical sciences
- 49 Mathematical sciences
- 40 Engineering
- 09 Engineering
- 02 Physical Sciences
- 01 Mathematical Sciences
Citation
APA
Chicago
ICMJE
MLA
NLM
Dowell, E. H. (1981). Crack extension in a double cantilevered beam model. Journal of Applied Physics, 52(8), 5356–5360. https://doi.org/10.1063/1.329394
Dowell, E. H. “Crack extension in a double cantilevered beam model.” Journal of Applied Physics 52, no. 8 (December 1, 1981): 5356–60. https://doi.org/10.1063/1.329394.
Dowell EH. Crack extension in a double cantilevered beam model. Journal of Applied Physics. 1981 Dec 1;52(8):5356–60.
Dowell, E. H. “Crack extension in a double cantilevered beam model.” Journal of Applied Physics, vol. 52, no. 8, Dec. 1981, pp. 5356–60. Scopus, doi:10.1063/1.329394.
Dowell EH. Crack extension in a double cantilevered beam model. Journal of Applied Physics. 1981 Dec 1;52(8):5356–5360.
Published In
Journal of Applied Physics
DOI
ISSN
0021-8979
Publication Date
December 1, 1981
Volume
52
Issue
8
Start / End Page
5356 / 5360
Related Subject Headings
- Applied Physics
- 51 Physical sciences
- 49 Mathematical sciences
- 40 Engineering
- 09 Engineering
- 02 Physical Sciences
- 01 Mathematical Sciences