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An advanced theory of moderately thick plate vibrations [PDF]
In thick plate vibration theory, the governing equations are stated with a system of three partial differential equations of motion with total deflection, which consists of bending deflection and shear contribution, and angles of rotation as fundamental variables.
Tomić, Marko +2 more
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The refined theory of piezoelectric thick plates
2009 Symposium on Piezoelectricity, Acoustic Waves, and Device Applications (SPAWDA 2009), 2009Based on linear piezoelasticity theory, without requirement of any ad hoc assumptions concerning the deformation or the stress state, various two-dimensional equations have been deduced systematically and directly from the three-dimensional theory of thick rectangular plates by using the general solution of transversely isotropic piezoelasticity and ...
null Yang Gao +2 more
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Refined Theory for Thick Composite Plates
Journal of Engineering Mechanics, 1988A refined theory for the bending of composite plates is developed, based on an assumed variation of the shear stresses through the thickness. The influence of transverse normal strain, transverse normal stress, and shear deformation is accounted for in the formulation. The development yields a bending‐extension coupling, yielding a tenth‐order boundary
George Z. Voyiadjis, Mohammed H. Baluch
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Bending Solutions of Sectorial Thick Plates Based on Reissner Plate Theory
Mechanics Based Design of Structures and Machines, 2005This paper is concerned with the bending of sectorial and annular sectorial thick plates with the radial edges simply supported. The Reissner plate theory has been adopted to cater for the effect of transverse shear deformation. In solving the aforementioned plate problems, we derive the relationships between the bending solutions of the Reissner plate
Wang, C.M. +3 more
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On the Elastodynamic Theory of Thick Circular Plates
ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1980AbstractConsidering elastodynamic deformation of circular plates, this paper presents a generalization of the method of initial functions in cylindrical coordinates. The governing equations of the theory are derived from the three dimensional elastodynamic equations. The method is applied to the free vibration of the clamped circular plate.
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Theory for plates of medium thickness
Journal of Applied Mathematics and Mechanics, 1962Abstract A theory of elastic Isotropic plates of constant thickness is constructed without assumptions about the nature of the deformations of the transverse linear elements. The stresses σ xx , σ xy , σ yy are expanded in a series of Legendre polynomials P k ( 2z h ) .
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A Refined Theory of Anisotropic Thick Plates
1990For the deformation of anisotropic plates with arbitrary thickness, a refined theory is proposed to derive approximate equations with any desired accuracy, and general two-dimensional equations in the n-th order approximation are presented. The approximate equations presented are solved for a graphite/epoxy composite plate subjected to a sinusoidally ...
Satoru IGARASHI, Katsuhisa SHIBUKAWA
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On the theory of optimal, constant thickness, fibre-reinforced plates
International Journal of Mechanical Sciences, 1972Abstract In the earlier papers in this series optimal fibre layouts have been given for a variety of domain shapes and boundary conditions. The general feature which most of these layouts possess is that the reinforcement fibres are parallel to one another within the various zones.
P.G. Lowe, R.E. Melchers
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Engineering Large Deflection Theory for Thick Plates
Journal of Engineering Mechanics, 1989A refined theory for the bending of plates with moderately large deflections is proposed. The presented theory is an extension of the technical theory of plates for small strains. The plate theory presented by Voyiadjis and Baluch incorporates rotatory inertia.
George Z. Voyiadjis, Shahram Sarkani
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Solutions of a twelfth order thick plate theory
Acta Mechanica, 1989zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chen, P. S., Archer, R. R.
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