journal article·1974-03

Determination of the optically equivalent model in three-dimensional photoelasticity

L. S. Srinath, A. V. S. S. S. R. Sarma

Experimental Mechanics· Volume 14· Issue 3
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Abstract

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Research context

OpenAlex topics: Optical Polarization and Ellipsometry · Optical measurement and interference techniques · Optical Systems and Laser Technology

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References (11)

Show source-provided references
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2. Mindlin, R. D. andGoodman, L. E., “The Optical Equations of Three-dimensional Photoelasticity,”J. Appl. Phys.,20,89–97 (1949).10.1063/1.1698241 ↗
3. Aben, H. K., “Optical Phenomena in Photoelastic Models by the Rotation of Principal Axes,”Experimental Mechanics,6 (1),13–22 (1969).10.1007/BF02327109 ↗
4. Riera, J. D. andMark, R., “The Optical-rotation Effect in Photozlastic Shell Analysis,”Experimental Mechanics,9 (1),9–16 (1969).10.1007/BF02327872 ↗
5. Kuske, A., “The j-circle Method,”Experimental Mechanics 6 (4),218–224 (1969).10.1007/BF02326152 ↗
6. Schwieger, H., “Graphical Methods for Determining the Resulting Photoelastic Effect of Compound States of Stress,”Experimental Mechanics,9 (2),67–74 (1969).10.1007/BF02326676 ↗
7. Robert, A. J., “The Application of Poincaré Sphere to Photoelasticity,”Intl Sol. Struct.,6,423–432 (1970).10.1016/0020-7683(70)90094-6 ↗
8. Srinath, L. S. andSarma, A. V. S. S. S. R., “Effects of Stress-induced Optical Activity in Photoelasticity,”Br. J. Appl. Phys.,5,884–995 (May 1972).
9. Coker, L. N. G. andFilon, E. G., “A Treatise on Photoelasticity,”Cambridge Univ. Press, London (1957).
10. Born, M. andWolf, E., “Principles of Optics,”The Macmillan Company, New York (1959).
11. Hurwitz, H. andJones, R. C., “A New Calculus for the Treatment of Optical Systems,”J. Opt. Soc. America,31,493–499 (1951).10.1364/JOSA.31.000493 ↗