A measurement method of scattered light photoelasticity using unpolarized light

Experimental Mechanics

Volumn 37, Issue 1, 1997, Pages 39-44

  Kihara, T ^a  

^a KINKI UNIVERSITY   (Japan)

Author keywords

[No Author keywords available]

Indexed keywords

LIGHT; LIGHT MEASUREMENT; MATHEMATICAL MODELS; MODELS; STRESS ANALYSIS; STRESSES; THREE DIMENSIONAL;

RELATIVE PHASE RETARDATION; SCATTERED LIGHT PHOTOELASTICITY; STOKES VECTOR; UNPOLARIZED LIGHT;

PHOTOELASTICITY;

EID: 0031103215     PISSN: 00144851     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF02328748     Document Type: Article

References (17)

1. Hurwitz, H. and Jones, R.C., "A New Calculus for the Treatment of Optical Systems. II. Proof of Three General Equivalence Theorerns," J. Opt. Soc. Am., 31. 493-499 (1941).
2. Aben, H.K., "Optical Phenomena in Photoelastic Models by the Rotation of Principal Axes" EXPERIMENTAL MECHANICS, 6 (1), 13-22 (1966).
3. Srinath, L.S. and Sarma, A.V.S.S.S.R., "Determination of the Optically Equivalent Model in Three-dimensional Photoelasticity," EXPERIMENTAL MECHANICS 14 (3), 118-122 (1974).
4. Robert, A., "New Methods in Photoelasticity," EXPERIMENTAL MECHANICS, 7 (5), 224-232 (1967).
5. Gross-Petersen, J.F., "A Scattered Light Method in Photoelasticity," EXPERIMENTAL MECHANICS, 14, 317-322 (1974).
6. Theocaris, P.S. and Gdoutos, E.E., "On a Novel Matrix Method for Three-dimensional Photoelasticity," Proc. 6th Int. Conf. Exp. Stress Analy., München, Germany, 599-605 (1978).
7. Kubo, H., Yamada, Y., Nagata, R., and Hirose, T., "Automatic Measurement of a Few Simple Birefringent Distributions in an Anisotropic Medium by Using the Stokes Parameters," Optik, 72 (1), 31-37 (1985).
8. Kihara, T., Kubo, H. and Nagata, R., "Measurement of 3-D Stress Distribution by a Scattered-light Method Using Depolarized Incident Light," Appl. Opt., 18 (3), 321-327 (1979).
9. Frocht, MM. and Guernsey, R., Jr., "A Special Investigation to Develop a General Method for Three-dimensional Photoelastic Stress Analysis," NACA Technical Note 2822 (1952).
10. Weller, R., "A New Method for Photoelasticity in Three Dimensions" J. Appl. Phys., 10, 206 (1939).
11. Frocht, M.M. and Srinath, L.S., "A Non-destructive Method for Three-dimensional Photoelasticity," Proc. 3rd U.S. Nat. Congr. Appl. Mech., 329-337 (1958).
12. Voloshin, A.S. and Burger, C.P., "Half-fringe Photoelasticity: A New Approach to Whole-field Stress Analysis," EXPERIMENTAL MECHANICS, 23 (9), 304-313 (1983).
13. Hecker, F.W. and Abeln, H., "Digital Phase-shifting Photoelasticity," Proc. 14th Congr. Int. Commission for Optics, Quebec, Canada, 97-98 (1987).
14. Kihara, T., "Automatic Whole-field Measurement of Photoelasticity Using Linearly Polarized Light," Proc. 9th Int. Conf. on Experimental Mechanics, Copenhagen, 821-827 (1990).
15. Kihara, T., "Automatic Whole-field Measurement of Principal Stress Directions using Three Wavelengths," Proc. 10th Int. Conf. on Experimental Mechanics, Lisbon, 95-99 (1994).
16. Theocaris, P.S. and Gdoutos, E.E., Matrix Theory of Photoelasticity, Springer-Verlag, New York (1979).
17. Kubo, H., "Photoelastic Studies of Automatic and Nondestructive Method by Measuring the Stokes Parameters. III. Numerical Simulation by Using Two-beams Incident Method" (in Japanese), Proc. 14th Symposium on Photoelasticity, The Japan Society for Photoelasticity, 14, 41-44 (1992).