Free Vibration of Composite Cylindrical Shells Based on Third-Order Shear Deformation Theory [PDF]
Journal of Mathematics, 2021 The focus of this study is to analyse the free vibration of cylindrical shells under third-order shear deformation theory (TSDT). The constitutive equations of the cylindrical shells are obtained using third-order shear deformation theory (TSDT).
Muneerah Saad AL Nuwairan, Saira Javed
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Sound transmission across orthotropic cylindrical shells using third-order shear deformation theory [PDF]
Latin American Journal of Solids and Structures, 2014 The objective of this paper is representation of an analytical solution to calculate transmission loss (TL) of an arbitrarily thick cylindrically orthotropic shell, immersed in a fluid medium with a uniform external airflow and contains internal fluids ...
M. H. Shojaeefard +3 more
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Thermal Vibration of Thick FGM Conical Shells by Using Third-Order Shear Deformation Theory. [PDF]
Materials (Basel)A time-dependent third-order shear deformation theory (TSDT) approach on the displacements of thick functionally graded material (FGM) conical shells under dynamic thermal vibration is studied. Dynamic equations of motion with TSDT for thick FGM conical shells are applied directly with the partial derivative of variable R*θ in the curve coordinates (x,
Hong CC.
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Size-dependent nonlinear bending of microbeams based on a third-order shear deformation theory
Vietnam Journal of MechanicsIn this paper, the size-dependent nonlinear bending of microbeams subjected to mechanical loading is studied using a finite element formulation.
Ngoc Duyen Dang +2 more
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MECHANICAL BUCKLING ANALYSIS OF FUNCTIONALLY GRADED THICK CYLINDRICAL SHELLS USING THIRD ORDER SHEAR DEFORMATION THEORY [PDF]
مجله مدل سازی در مهندسی, 2014 In this paper, buckling analysis of thick cylindrical shells using the third order shear deformation theory is carried out. The governing differential stability equations are obtained based on the second Piola-Kirchhoff tensor and are integrated across ...
Reza Akbari Alashti, Seysd Ali Ahmadi
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Finite Element Analysis of Functionally Graded Skew Plates in Thermal Environment based on the New Third-order Shear Deformation Theory [PDF]
Journal of Applied and Computational Mechanics, 2020 Functionally graded materials are commonly used in thermal environment to change the properties of constituent materials. The new numerical procedure of functionally graded skew plates in thermal environment is presented in this study based on the C0 ...
Hoang Lan Ton-That
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Buckling analysis of elastically clamped laminated plates using third‐order shear deformation theory [PDF]
PAMM, 2021 AbstractThis paper considers the buckling of transverse shear‐deformable orthotropic laminated plates under uniaxial compression, which is modeled with the third‐order shear deformation theory (TSDT). The consideration of transverse shear deformation is relevant for plates with small transverse shear stiffness or small length to thickness ratio.
Philip Schreiber +2 more
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Layerwise finite element approach for the bending analysis of Bi-Directional functionally graded layered plates [PDF]
Journal of Applied Research on Industrial Engineering, 2021 In this paper, layerwise finite element analysis for the bending behavior of two-dimensional functionally graded layered plates with different boundary conditions is presented.
Laith Mazahreh +1 more
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Defence Technology, 2023 Composite hollow shafts are used in power transmission applications due to their high specific stiffness and high specific strength. The dynamic characteristics of these shafts are important for transmission applications.
Pavani Udatha, A.S. Sekhar, Velmurugan R
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Thermal Vibration of Thick Functionally Graded Material Spherical Shells by Using Third-order Shear Deformation Theory and Simply Homogeneous Equation [PDF]
Computational Engineering and Physical Modeling, 2023 The effect of third-order shear deformation theory (TSDT) on the functionally graded material (FGM) thick spherical shells under sinusoidal heating loads can be studied by using the generalized differential quadrature (GDQ) method.
C.C. Hong
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