Summary
In two previous papers describing the Salet-Ikeda slope contouring method and the Martinelli-Ronchi point-by-point curvature method, definition of curvature over the whole field of a flexed elastic plate was the ultimate objective.
This paper describes briefly an experimental technique by which contours of equal resolved curvature can be defined by the superposition of two Salet-Ikeda slope photographs.
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Abbreviations
- f :
-
focal length of lens Salet-Ikeda technique
- p :
-
perpendicular distance of concentrated load from encastré boundary Michell
- r n :
-
radius of target circle Salet-Ikeda
- x :
-
co-ordinate
- y :
-
co-ordinate
- ω:
-
lateral deflection of middle plane
- D :
-
modulus of plate rigidity
- W :
-
concentrated lateral load
- ν:
-
Poisson's ratio
- ϕ:
-
partial slope
- κ:
-
partial slope parameter for directiony
- μ:
-
partial slope parameter for directionx
- η:
-
partial curvature parameter for directiony
- ψ:
-
partial curvature parameter for directionx
- τ:
-
twist parameter (x, y)
References
Duncan, J. P., andBrown, C. J. E., “Slope Conlours in Flexed Elastic Plates by Salet-Ikeda Technique,”Proc. of First International Congress on Experimental Mechanics, Edited byB. E. Rossi, Pergamon Press, New York, 1963.
Duncan, J. P., andSabin, P. G., “Determination of Curvatures in Flexed Elastic Plates by the Martinelli-Ronchi Technique,”Experimental Mechanics,3 (12),285–293, December1963.
Duncan, J. P., “Newly Developed Optical Techniques for Experimental Stress Analysis,”(New Series) of Bull. Mech. Eng. Education,2 (2)August, 1963.
Michell, J. H., “The Flexure of a Circular Plate,”London Math. Soc. Vol.XXXIV, 223–238 (1901).
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Duncan, J.P., Sabin, P.G. An experimental method for recording curvature contours in flexed elastic plates. Experimental Mechanics 5, 22–28 (1965). https://doi.org/10.1007/BF02320900
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DOI: https://doi.org/10.1007/BF02320900