Results 51 to 60 of about 573 (115)
Non-linear analysis of laminated plates
Vietnam Journal of Mechanics, 2002 The governing equations of laminates plates taking into account the transverse shear deformation effects for large deformation are given. The formulation of Ritsz method and finite element method for non-linear analysis of this problem is ...
Dao Huy Bich
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Vibration Analysis of Cross-Ply Plates Under Initial Stress Using Refined Theory
Al-Khawarizmi Engineering Journal, 2018 Natural frequency under initial stresses for simply supported cross-ply composite laminated plates (E glass- fiber) are obtained using Refind theory (RPT).
Ibtehal Abbas Sadiq, Kani Hussein Bawa
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The effect of carbon nanotube waviness and aspect ratio on the buckling of cross-ply laminated FG-CNTRC plates using EFG Method [PDF]
International Journal of Advanced Design and Manufacturing Technology, 2016 This article deals with the buckling analysis of perfectly bonded cross-ply laminated composite plates reinforced by wavy carbon nanotubes (CNTs) under in-plane loads using element free Galerkin (EFG) method based on first-order shear deformation theory (
Shahrooz Shams, Behzad Soltani
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Research on Out-of-Plane Bending Test of PVB Laminated Glass Plate with Different Number of Layers
Applied SciencesPolyvinyl Butyral (PVB) laminated glass (LG) with varying numbers of layers is extensively utilized in building structures, and its complex mechanical properties, due to the presence of PVB, pose significant challenges.
Lu Yun +4 more
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Theoretical modelling of laminated composite plates
Sadhana, 1987 Formulation of appropriate governing equations, simpler than the three-dimensional equations of elasticity yet capable of predicting, fairly accurately, all important response parameters such as stress and strain, is attempted in modelling a structural component. Several theoretical models are available in the literature for the analyses of plates. The
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2020
In this chapter we consider a first order shear deformation theory for the static, free vibration and buckling analysis of laminated plates. We introduce a computation of the shear correction factor and solve some examples with MATLAB codes. The main difference between the present chapter and the previous one related to Mindlin plates is that due ...
Ferreira A. J. M., Fantuzzi N.
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In this chapter we consider a first order shear deformation theory for the static, free vibration and buckling analysis of laminated plates. We introduce a computation of the shear correction factor and solve some examples with MATLAB codes. The main difference between the present chapter and the previous one related to Mindlin plates is that due ...
Ferreira A. J. M., Fantuzzi N.
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Laminated plate theories and fracture of laminated glass plate – A review
Engineering Fracture Mechanics, 2017Abstract The designed fracture of laminated glass (LG) makes it useful for architectural, glazing, automotive safety, photovoltaic, ultraviolet ray protection, and decorative applications. The present review is divided into three sections: the first section includes a description and classification of the laminated plate (LP) theories that are used ...
Ajitanshu Vedrtnam, S.J. Pawar
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Flexure of laminated Reissner plates
9th Aerospace Sciences Meeting, 1971An analysis of the flexure of two isotropic Reissner flat plates, bonded by a thin adhesive layer having finite transverse normal, as well as shear flexibility, is presented. Equations governing the stress distribution in the adhesive are developed in general tensor form. Allowance for different surface shear and normal tractions is provided.
DAVID N. HUTULA, DONALD G. LEMKE
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Journal of Applied Mechanics, 1971
A two-dimensional theory for laminated plates is deduced from the three-dimensional continuum theory for a laminated medium. Plate-stress equations of motion, plate-stress-strain relations, boundary conditions, and plate-displacement equations of motion are presented.
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A two-dimensional theory for laminated plates is deduced from the three-dimensional continuum theory for a laminated medium. Plate-stress equations of motion, plate-stress-strain relations, boundary conditions, and plate-displacement equations of motion are presented.
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