scholarly journals Optical Alignments and Error Analysis of the Stress Measurement Technique Based on Photoelastic Modulator (PEM)

Author(s):  
Su Fei ◽  
Zhang Bowen
2013 ◽  
Vol 21 (4) ◽  
pp. 876-883 ◽  
Author(s):  
王志斌 WANG Zhi-bin ◽  
张瑞 ZHANG Rui ◽  
赵冬娥 ZHAO Dong-e ◽  
陈友华 CHEN You-hua ◽  
魏海潮 WEI Hai-chao

1993 ◽  
Vol 310 ◽  
Author(s):  
Chen C. Li ◽  
Seshu B. Desu

AbstractThe primary objective of this study is to demonstrate an in–situ stress measurement technique for the study of formation kinetics of multicomponent thin films such as PbTiO3. Film stress–temperature and film stress–time plots have been successfully used to monitor the phase formation of PbTiO3 films in a in–situ way. It is believed that the mechanism of this reaction was dominated by grain boundary diffusion of the participating cations. The activation energy of the PbTiO3 phase formation from PbO/TiO2 double layers was estimated to be 108 kcal/mole.


2002 ◽  
Vol 124 (2) ◽  
pp. 185-191 ◽  
Author(s):  
Michael R. Hill ◽  
Wei-Yan Lin

This paper presents experimental measurements of the through-thickness distribution of residual stress in a ceramic-metallic functionally graded material (FGM). It further presents an error analysis and optimization of the residual stress measurement technique. Measurements are made in a seven-layered plate with a base of commercially pure titanium and successive layers containing an increasing proportion of titanium-boride, reaching 85% titanium-boride in the final layer. The compliance method is employed to determine residual stress, where a slot is introduced using wire electric-discharge machining and strain release is measured as a function of increasing slot depth. Strain release measurements are used with a back-calculation scheme, based on finite element simulation, to provide residual stresses in the FGM. The analysis is complicated by the variation of material properties in the FGM, but tractable due to the flexibility of the finite element method. The Monte Carlo approach is used for error analysis and a method is described for optimization of the functional form assumed for the residual stresses. The magnitude and variation of the resulting residual stress distributions and several aspects of the error analyses are discussed.


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