New PDF release: Advancement of Optical Methods in Experimental Mechanics,

By Helena Jin, Cesar Sciammarella, Sanichiro Yoshida, Luciano Lamberti

ISBN-10: 3319415999

ISBN-13: 9783319415994

ISBN-10: 3319416006

ISBN-13: 9783319416007

Advancement of Optical tools in Experimental Mechanics, quantity three: complaints of the 2014 Annual convention on Experimental and utilized Mechanics, the 3rd quantity of 8 from the convention, brings jointly contributions to this crucial region of study and engineering.  the gathering offers early findings and case reviews on a variety of optical equipment starting from conventional photoelasticity and interferometry to newer DIC and DVC strategies, and comprises papers within the following normal technical learn areas:

·        complex optical equipment for frontier applications

·        complicated optical interferometry

·        Optical dimension structures utilizing polarized light

·        Optical equipment for complex production

·        electronic photograph correlation

·        Optical tools on the micro/nano-scale

·        three-d imaging and volumetric correlation

·        Imaging tools for thermomechanics applications

·        Opto-acoustical equipment in experimental mechanics

·        Optical measurements in hard environments

·        Optical tools for inverse problems

·        Advances in optical methods

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Extra resources for Advancement of Optical Methods in Experimental Mechanics, Volume 3: Proceedings of the 2016 Annual Conference on Experimental and Applied Mechanics 

Sample text

12 utilizing the Gabor transform and the Morlet wavelet transform. It can be seen that the two patterns are very similar in their outlines. 18 shows the maps of εx and εy strains computed utilizing the patterns of Fig. 12 and the differentiation in the frequency space [25]. That is, derivatives are obtained directly from fringe patterns without going through the displacements similarly to what is done in the case of the Gabor and the Morlet wavelets. It is possible to see that distributions agree well in their outlines.

Since the phase data were synthetic without noise, no initial phase data filtering was needed nor applied. As expected, artifacts occur along the discontinuity lines aligned in the y-direction, perpendicular to the x-strain differentiation direction. When the step size is increased, these artifacts spread further. In addition, the step size determines strain calculation range. The upper limit is jdφij ¼ π/2k rad/pixel, so the maximum absolute strains for step sizes k ¼ 1, 2 and 3 are π/2, π/4 and π/6 rad/pixel, respectively.

It is possible to see that distributions agree well in their outlines. For a more detailed analysis, the distributions of strain εx along the horizontal axis obtained with the Gabor transform, the Morlet wavelet, the windowed FFT, the 2-D Hilbert transform and the finite element results are plotted in Fig. 19. Since values of contour lines do not match, data at the same locations along the control path are extracted. 5 με for Hilbert 2D and 201 με for finite elements) in spite of the fact that different numerical techniques and algorithms have been applied to obtain the corresponding values.

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Advancement of Optical Methods in Experimental Mechanics, Volume 3: Proceedings of the 2016 Annual Conference on Experimental and Applied Mechanics  by Helena Jin, Cesar Sciammarella, Sanichiro Yoshida, Luciano Lamberti


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