A family of higher-order single layer plate models meeting $C^0_z$ -- requirements for arbitrary laminates [PDF]
In the framework of displacement-based equivalent single layer (ESL) plate theories for laminates, this paper presents a generic and automatic method to extend a basis higher-order shear deformation theory (polynomial, trigonometric, hyperbolic, ...) to ...
d'Ottavio, M. +3 more
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Beam Element Based on a Higher-Order Shear Deformation Theory
The finite element models of the Kirchhoff (classical thin) plate theory and Mindlin plate theory are now standard. The Mindlin plate theory includes the effect of transverse shear deformation. This theory is called the first-order shear deformation theory.
Hiroaki KATORI, Masaki MAEDA
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A nth-order shear deformation theory for composite laminates in cylindrical bending
The present study investigates whether an nthorder shear deformation theory is applicable for the composite laminates in cylindrical bending. The theory satisfies the traction free conditions at top and bottom surfaces of the plate and does not require ...
Sayyad A. S., Ghugal Y. M.
doaj +1 more source
Bending of Shear Deformable Plates Resting on Winkler Foundations According to Trigonometric Plate Theory [PDF]
A trigonometric plate theory is assessed for the static bending analysis of plates resting on Winkler elastic foundation. The theory considers the effects of transverse shear and normal strains.
Atteshamuddin Sayyad, Yuwaraj M. Ghugal
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On Moving Harmonic Load and Dynamic Response of Carbon Nanotube-Reinforced Composite Beams using Higher-Order Shear Deformation Theories [PDF]
This paper uses different higher-order shear deformation theories to analyze the axial and transverse dynamic response of carbon nanotube-reinforced composite (CNTRC) beams under moving harmonic load.
Mohammadreza Eghbali +1 more
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Buckling of composite plate assemblies using higher order shear deformation theory-An exact method of solution [PDF]
An exact dynamic stiffness element based on higher order shear deformation theory and extensive use of symbolic algebra is developed for the first time to carry out a buckling analysis of composite plate assemblies.
Banerjee, J. R. +2 more
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Nonlocal Elasticity Theory for Transient Analysis of Higher‐Order Shear Deformable Nanoscale Plates [PDF]
The small scale effect on the transient analysis of nanoscale plates is studied. The elastic theory of the nano‐scale plate is reformulated using Eringen’s nonlocal differential constitutive relations and higher‐order shear deformation theory (HSDT). The equations of motion of the nonlocal theories are derived for the nano‐scale plates.
Woo-Young Jung, Sung-Cheon Han
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Isogeometric analysis for functionally graded microplates based on modified couple stress theory [PDF]
Analysis of static bending, free vibration and buckling behaviours of functionally graded microplates is investigated in this study. The main idea is to use the isogeometric analysis in associated with novel four-variable refined plate theory and quasi ...
Abdel-Wahab, M. +5 more
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THE REFINED THEORY OF ELASTIC PLATES AS ASYMPTOTIC APPROACH OF 3D PROBLEM
The refined theory of elastic thin and thick plates is constructed by the asymptotic method for reducing three-dimensional (3D) equations of linear elasticity to two-dimensional ones without the use of any assumptions.
Rogacheva Nelly
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An experimental investigation of drop deformation and breakup in steady, two-dimensional linear flows [PDF]
We consider the deformation and burst of small fluid droplets in steady linear, two-dimensional motions of a second immiscible fluid. Experiments using a computer-controlled, four-roll mill to investigate the effect of flow type are described, and the ...
Bentley, B. J., Leal, L. G.
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