Integrated digital image correlation for the identification of mechanical properties

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volumn 5496 LNCS, Issue , 2009, Pages 161-171

  Leclerc, Hugo ^a   Périé, Jean Noël ^a   Roux, Stéphane ^a   Hild, François ^a  

^a Grande Voie des Vignes   (France)

Author keywords

Digital image correlation; Finite element method; GPU; Material property identification

Indexed keywords

CONSTITUTIVE LAW; DIGITAL IMAGE CORRELATION; DIGITAL IMAGE CORRELATIONS; DISPLACEMENT FIELD; ELASTIC PROPERTIES; FINITE ELEMENT; FULL-FIELD; GPU; HIGH-SPEED PERFORMANCE; IDENTIFICATION PROCEDURE; IMAGE CORRELATIONS; INFORMATION LOSS; LOW SIGNAL-TO-NOISE RATIO; MATERIAL PROPERTY IDENTIFICATION; MECHANICAL TESTS; TWO STAGE;

COMPOSITE MICROMECHANICS; CORRELATION METHODS; COUPLED CIRCUITS; DIGITAL IMAGE STORAGE; MECHANICAL PROPERTIES; SIGNAL TO NOISE RATIO; STRAIN MEASUREMENT;

FINITE ELEMENT METHOD;

EID: 67650260762     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/978-3-642-01811-4_15     Document Type: Conference Paper

References (31)

1. Rastogi, P.K. (ed.): Photomechanics, p. 77. Springer, Berlin (2000)
2. Sutton, M.A., Wolters, W.J., Peters, W.H., Ranson, W.F., McNeill, S.R.: Determination of Displacements Using an Improved Digital Correlation Method. Im. Vis. Comp. 1(3), 133-139 (1983)
3. Sutton, M.A., Cheng, M., Peters, W.H., Chao, Y.J., McNeill, S.R.: Application of an optimized digital correlation method to planar deformation analysis. Im. Vis. Comp. 4(3), 143-150 (1986)
4. Sutton, M.A., McNeill, S.R., Helm, J.D., Chao, Y.J.: Advances in Two-Dimensional and Three-Dimensional Computer Vision. In: Rastogi, P.K. (ed.) Photomechanics, pp. 323-372. Springer, Berlin (2000)
5. Elnasri, I., Pattofatto, S., Zhao, H., Tsitsiris, H., Hild, F., Girard, Y.: Shock enhancement of cellular structures under impact loading: Part I Experiments. J. Mech. Phys. Solids 55, 2652-2671 (2007)
6. Verhulp, E., van Rietbergen, B., Huiskes, R.: A three-dimensional digital image correlation technique for strain measurements in microstructures. J. Biomech. 37(9), 1313-1320 (2004)
7. Liu, L., Morgan, E.: Accuracy and precision of digital volume correlation in quantifying displacements and strains in trabecular bone. J. Biomech. 40, 3516-3520 (2007)
8. Lenoir, N., Bornert, M., Desrues, J., Bésuelle, P., Viggiani, G.: Volumetric digital image correlation applied to X-ray microtomography images from triaxial compression tests on argillaceous rock. Strain 43, 193-205 (2007)
9. Roux, S., Hild, F., Viot, P., Bernard, D.: Three dimensional image correlation from X-Ray computed tomography of solid foam. Comp. Part A 39(8), 1253-1265 (2008)
10. Moës, N., Dolbow, J., Belytschko, T.: A finite element method for crack growth without remeshing. Int. J. Num. Meth. Eng. 46(1), 133-150 (1999)
11. Réthoré, J., Hild, F., Roux, S.: Extended digital image correlation with crack shape optimization. Int. J. Num. Meth. Eng. 73(2), 248-272 (2008)
12. Réthoré, J., Tinnes, J.-P., Roux, S., Buffìere, J.-Y., Hild, F.: Extended threedimensional digital image correlation (X3D-DIC). C. R. Mécanique 336, 643-649 (2008)
13. Fayolle, X., Calloch, S., Hild, F.: Controlling testing machines with digital image correlation. Exp. Tech. 31(3), 57-63 (2007)
14. Fennema, C., Thompson, W.: Velocity determination in scenes containing several moving objects. Comput. Graph. Im. Proc. 9, 301-315 (1979)
15. Horn, B.K.P., Schunck, B.G.: Determining optical flow. Artificial Intelligence 17, 185-203 (1981)
16. Simoncelli, E.P.: Bayesian Multi-Scale Differential Optical Flow. In: Jähne, B., Haussecker, H., Geissler, P. (eds.) Handbook of Computer Vision and Applications, pp. 297-422. Academic Press, London (1999)
17. Mitiche, A., Bouthemy, P.: Computation and analysis of image motion: A synopsis of current problems and methods. Int. J. Comp. Vision 19, 29-55 (1996)
18. Black, M.: Robust Incremental Optical Flow, Ph.D dissertation, Yale University (1992)
19. Odobez, J.-M., Bouthemy, P.: Robust multiresolution estimation of parametric motion models. J. Visual Comm. Image Repres. 6, 348-365 (1995)
20. Bogen, D., Rahdert, D.: A strain energy approach to regularization in displacement field fits of elastically deforming bodies. IEEE Trans. Pattern Analysis and Machine Intelligence 18, 629-635 (1996)
21. DeCarlo, D., Metaxas, D.: Optical flow constraints on deformable models with application to face tracking. Int. J. Comp. Vision 38, 99-127 (2000)
22. Roux, S., Hild, F.: Digital Image Mechanical Identification (DIMI). Exp. Mech. 48(4), 495-508 (2008)
23. Avril, S., Bonnet, M., Bretelle, A.-S., Grédiac, M., Hild, F., Ienny, P., Latourte, F., Lemosse, D., Pagano, S., Pagnacco, E., Pierron, F.: Overview of identification methods of mechanical parameters based on full-field measurements. Exp. Mech. 48(4), 381-402 (2008)
24. Kavanagh, K.T., Clough, R.W.: Finite Element Applications in the Characterization of Elastic Solids. Int. J. Solids Struct. 7, 11-23 (1971)
25. Besnard, G., Hild, F., Roux, S.: "Finite-element" displacement fields analysis from digital images: Application to Portevin-Le Chatelier bands. Exp. Mech. 46, 789-803 (2006)
26. Belleman, R.G., Bédorf, J., Portegies Zwart, S.F.: High performance direct gravitational N-body simulations on graphics processing units II: An implementation in CUDA. New Astron. 13(2), 103-112 (2008)
27. Göddeke, D., Strzodka, R., Mohd-Yusof, J., McCormick, P., Buijssen, S.H.M., Grajewski, M., Turek, S.: Exploring weak scalability for FEM calculations on a GPUenhanced cluster. Parallel Comput. 33, 685-699 (2007)
28. Gölddeke, D., Strzodka, R., Turek, S.: Performance and accuracy of hardwareoriented native-, emulated- and mixed-precision solvers in FEM simulations result. Int. J. Parallel, Emerg. Distrib. Syst. 22(4), 221-256 (2007)
29. Leclerc, H.: Plateforme metil : optimisations et facilités liéesà la génération de code. In: Proc. 8e Colloque National en Calcul des Structures, Giens (2007)
30. Cooreman, S., Lecompte, D., Sol, H., Vantomme, J., Debruyne, D.: Elasto-plastic material parameter identification by inverse methods: Calculation of the sensitivity matrix. Int. J. Solids Struct. 44(13), 4329-4341 (2007)
31. NVIDIA Corporation, NVIDIA CUDA compute unified device architecture programming guide (2007), http://developer.nvidia.com/cuda