DYNAMIC FAILURE MECHANISMS OF CERAMIC BARS - EXPERIMENTS AND NUMERICAL SIMULATIONS

Citation
Hd. Espinosa et Ns. Brar, DYNAMIC FAILURE MECHANISMS OF CERAMIC BARS - EXPERIMENTS AND NUMERICAL SIMULATIONS, Journal of the mechanics and physics of solids, 43(10), 1995, pp. 1615
Citations number
26
Categorie Soggetti
Physics, Condensed Matter",Mechanics
ISSN journal
00225096
Volume
43
Issue
10
Year of publication
1995
Database
ISI
SICI code
0022-5096(1995)43:10<1615:DFMOCB>2.0.ZU;2-L
Abstract
Failure mechanisms in ceramics are investigated by means of bar impact experiments and numerical simulations of the wave propagation event. Stress histories are measured by embedding manganin stress gauges in t he ceramic bars. The fracture event is examined by high speed photogra phy. A violent radial expansion, in a region dose to the impact surfac e, followed by a cloud of debris is observed. Numerical simulations of the inelastic wave propagation event are performed with a multiple-pl ane microcracking model. The simulations show that when the impact str ess exceeds a material threshold, the stress wave in the bar has a rel atively short duration which is controlled by the rate of unconfined c ompressive damage. A nonzero inelastic strain rate at the wave front i s required in the simulations to properly capture the measured stress attenuation with propagation distance. This feature is related to a he terogeneous material microstructure which is a common occurrence in ce ramics. Furthermore, the simulations predict a radial expansion of the bar as a result of not only compressive but also tensile damage. The radial velocity histories on the bar surface are functions of wave pro pagation distance and damage rate. Tensile damage is induced by stress release from the rod surface and is restricted to the bar core, due t o wave focusing, and to the bar free end. In the latest case, reflecti on of the compressive pulse produces bar spallation. The two dimension al distribution of tensile and compressive damage is assessed by means of contour plots of volumetric strain and the second invariant of the inelastic strain tenser.