Abstract
Geometric moiré is an optical method of experimental mechanics for measurement of displacements and slopes. It is based on the phenomenon of obstruction of light when it passes through two superposed gratings. The moiré effect can be explained by geometric optics and there is no need to invoke the wave theory of light. Moiré is the French name of textile with wavy (watered) appearance produced mainly from silk, but also wool, cotton, and rayon.
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Further Readings
Theocaris PS (1969) Moiré fringes in strain analysis. Pergamon Press
Durelli AJ, Parks VJ (1970) Moiré analysis of strain. Prentice-Hall Inc
Kafri O, Glatt I (1990) The physics of moiré metrology. Wiley-Interscience
Dally JW, Riley WF (1991) Experimental stress analysis. McGraw-Hill, pp 389–422
Parks VJ (1993) Geometric moiré. In: Kobayashi AS (ed) Handbook of experimental mechanics, 2nd edn. Society for Experimental Mechanics, pp 267–296
Patorski K, Kujawinska M (1993) Handbook of the moiré fringe technique. Elsevier
Post D, Han B, Ifju P (1995) High sensitivity moiré. Springer, pp 85–133
Cloud GL (1998) Optical methods in engineering analysis. Cambridge University Press, pp 174–203
Khan AS, Wang X (2001) Strain measurements and stress analysis. Prentice Hall, pp 30–93
Walker CA (ed) (2004) Handbook of moiré measurement. Institute of Physics Publishing
Amidror I (2007) The theory of the moiré phenomenon, vol. II Aperiodic layers, Springer
Han B, Post D (2008) Geometric moiré. In: Sharpe WN (ed) Handbook of experimental solid mechanics. Springer, pp 601–626
Amidror I (2009) The theory of the moiré phenomenon, vol I, 2nd edn. Periodic layers. Springer
Sciammarella CA, Sciammarella FM (2012) Experimental mechanics of solids. Wiley, pp 387–546
Shukla A, Dally JW (2014) Experimental solid mechanics, 2nd edn. College House Enterprises, pp 387–414
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Gdoutos, E.E. (2022). Geometric Moiré. In: Experimental Mechanics. Solid Mechanics and Its Applications, vol 269. Springer, Cham. https://doi.org/10.1007/978-3-030-89466-5_3
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DOI: https://doi.org/10.1007/978-3-030-89466-5_3
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