1995
DOI: 10.1177/002199839502901801
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A Hybrid Method to Determine Individual Stresses in Orthotropic Composites Using Only Measured Isochromatic Data

Abstract: Ability to determine the individual stresses photoelastically in orthotropic composites from isochromatic data, but without employing isoclinics or isopachics, is developed and demonstrated. This new capability is achieved by combining isochromatic information, complex stress functions and numerical nonlinear least-squares concepts into a new and effective hybrid method for stress analyzing composite materials. Unlike previous methods of photo-orthotropic-elasticity, the present technique simultaneously smooth… Show more

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Cited by 35 publications
(26 citation statements)
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“…Applying the non-linear least squares method [22,23,25] to equation (16), complex coefficients C n ¼ a n þ ib n ð Þ are determined. Substituting these complex coefficients into equations (6) and (15), the stress components and stress intensity factors of the coating material are determined.…”
Section: Reflection Stress Optic Law and Hybrid Methods Of Reflection mentioning
confidence: 99%
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“…Applying the non-linear least squares method [22,23,25] to equation (16), complex coefficients C n ¼ a n þ ib n ð Þ are determined. Substituting these complex coefficients into equations (6) and (15), the stress components and stress intensity factors of the coating material are determined.…”
Section: Reflection Stress Optic Law and Hybrid Methods Of Reflection mentioning
confidence: 99%
“…To obtain isoclinic data very tedious and complicated work is required. Recently, a new photoelastic approach based on hybrid method of photoelasticity and which combines the merits of experimental, numerical and analytical methods, has been introduced [21][22][23][24][25]. It uses only isochromatic data thus eliminating the need for isoclinic data.…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…Unequal roots ~j in eq (8) For the case of orthotropic material, the additional symmet_des imply that a16 = a26 = 0 in eq (8). Equation (8) can be transformed into eq (9), and the roots in eq (9) are purely imaginary:l t,12 4 Jr-a66)l.t 2 q-a22 0 Because the stress functions of eq (11) are analytical and continuous, they can be represented by power series.…”
Section: Crack Problem Of Orthotropic Materialsmentioning
confidence: 99%
“…Equation (8) can be transformed into eq (9), and the roots in eq (9) are purely imaginary:l t,12 4 Jr-a66)l.t 2 q-a22 0 Because the stress functions of eq (11) are analytical and continuous, they can be represented by power series. Therefore, stress function ~b(zt) can be represented as eq (13), and stress function ~(z2) can be represented as shown in eq (14) using the concept of Gerhardt: 14…”
Section: Crack Problem Of Orthotropic Materialsmentioning
confidence: 99%