1971
DOI: 10.1177/002199837100500302
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On the Propagation of Flexural Waves in an Orthotropic Laminated Plate and Its Response to an Impulsive Load

Abstract: The dynamic equations of orthotropic laminated plates are derived from the concepts of Timoshenko's beam theory to include the effects of transverse shear and rotatory inertia. The propagation of flexural waves is discussed. The transient response of a rectangular plate to a normal impact is investigated. We also consider briefly the influence of internal friction related to the damping on the response of the plate.

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Cited by 168 publications
(45 citation statements)
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“…Note that a similar result is also available from independently derived expressions for the shear correction factor published by Chou [17] (symmetric only) and Whitney [18]. The approach to derivation of these expressions was also based on a comparison of the shear strain energies.…”
Section: Methods Based On the Comparison Of The Shear Strain Energiesmentioning
confidence: 82%
“…Note that a similar result is also available from independently derived expressions for the shear correction factor published by Chou [17] (symmetric only) and Whitney [18]. The approach to derivation of these expressions was also based on a comparison of the shear strain energies.…”
Section: Methods Based On the Comparison Of The Shear Strain Energiesmentioning
confidence: 82%
“…On the other hand, the theory is different from many higher-order laminate theones [Whitney and Paçano (1970), Chow (1971), Whitney and Sun (1973). Lo et al (1977) and Reddy (1984,1989)] and the layenvise laminate theories [Robbins and Reddy (1993).…”
Section: Inextensibility Theory To Orthotropic Beamsmentioning
confidence: 91%
“…Liew, Han, and Xiao (1996) used the differential quadrature method to examine the bending behavior of symmetric cross-ply laminates using the first-order theory. Khdeir and Reddy (1988) and Singh et al (1989) (Khdeir, 1988(Khdeir, , 1989 and for the forced vibration (Khdeir, 1995a) Whitney, 1974, 1976;Whitney and Sun, 1977;Dobyns, 1981), Laplace transform technique (Chou, 1971), spatially exact but temporally approximate (Newmark direct integration) (Bhimaraddi, 1987), and state variable approach (Khdeir and Reddy, 1988).…”
Section: Introductionmentioning
confidence: 99%