Free vibration analysis of functionally graded shells by a higher-order shear deformation theory and radial basis functions collocation, accounting for through-the-thickness deformations
暂无分享,去创建一个
Erasmo Carrera | Renato Natal Jorge | C.M.C. Roque | Cristóvão M. Mota Soares | Maria Cinefra | António J.M. Ferreira | A. M. A. Neves | E. Carrera | R. Jorge | A. Ferreira | C. Soares | M. Cinefra | A. Neves | C. Roque
[1] E. Carrera. Developments, ideas, and evaluations based upon Reissner’s Mixed Variational Theorem in the modeling of multilayered plates and shells , 2001 .
[2] E. Carrera,et al. Closed-form solutions for the free-vibration problem of multilayered piezoelectric shells , 2006 .
[3] Erasmo Carrera,et al. Analysis of laminated doubly-curved shells by a layerwise theory and radial basis functions collocation, accounting for through-the-thickness deformations , 2011 .
[4] Thin plate spline radial basis functions for vibration analysis of clamped laminated composite plates , 2010 .
[5] Guirong Liu,et al. An element free Galerkin method for the free vibration analysis of composite laminates of complicated shape , 2003 .
[6] Z. Zhong,et al. Closed-Form Solutions of Three-Dimensional Functionally Graded Plates , 2008 .
[7] J. N. Reddy,et al. BUCKLING OF SYMMETRICALLY LAMINATED COMPOSITE PLATES USING THE ELEMENT-FREE GALERKIN METHOD , 2002 .
[8] J. Reddy. Bending of Laminated Anisotropic Shells by a Shear Deformable Finite Element. , 1982 .
[9] Guirong Liu,et al. On the optimal shape parameters of radial basis functions used for 2-D meshless methods , 2002 .
[10] Kwok Fai Cheung,et al. Multiquadric Solution for Shallow Water Equations , 1999 .
[11] G. Bonnet,et al. Shear Correction Factors for Functionally Graded Plates , 2007 .
[12] Erasmo Carrera,et al. Analysis of thickness locking in classical, refined and mixed theories for layered shells , 2008 .
[13] Victor Birman,et al. Modeling and Analysis of Functionally Graded Materials and Structures , 2007 .
[14] Renato Natal Jorge,et al. Free Vibration Analysis of Composite and Sandwich Plates by a Trigonometric Layerwise Deformation Theory and Radial Basis Functions , 2006 .
[15] E. Kansa. Multiquadrics—A scattered data approximation scheme with applications to computational fluid-dynamics—I surface approximations and partial derivative estimates , 1990 .
[16] S. Xiang,et al. Analysis of isotropic, sandwich and laminated plates by a meshless method and various shear deformation theories , 2009 .
[17] Erasmo Carrera,et al. Radial basis functions collocation and a unified formulation for bending, vibration and buckling analysis of laminated plates, according to a variation of Murakami’s zig-zag theory , 2011 .
[18] António J.M. Ferreira,et al. A formulation of the multiquadric radial basis function method for the analysis of laminated composite plates , 2003 .
[19] V. E. Beal,et al. Functionally Graded Materials , 2006 .
[20] Gregory E. Fasshauer,et al. Computation of natural frequencies of shear deformable beams and plates by an RBF-pseudospectral method , 2006 .
[21] Qiusheng Li,et al. Bending and buckling analysis of antisymmetric laminates using the moving least square differential quadrature method , 2004 .
[22] Erasmo Carrera,et al. Radial basis functions-finite differences collocation and a Unified Formulation for bending, vibration and buckling analysis of laminated plates, according to Murakami's zig-zag theory , 2011 .
[23] M. Koizumi. FGM activities in Japan , 1997 .
[24] K. Y. Dai,et al. A mesh-free method for static and free vibration analysis of shear deformable laminated composite plates , 2004 .
[25] Y. Hon,et al. Multiquadric method for the numerical solution of a biphasic mixture model , 1997 .
[26] Guirong Liu,et al. A point interpolation meshless method based on radial basis functions , 2002 .
[27] Erasmo Carrera,et al. Variable kinematic models applied to free-vibration analysis of functionally graded material shells , 2010 .
[28] Hui-Shen Shen,et al. Free vibration and parametric resonance of shear deformable functionally graded cylindrical panels , 2003 .
[29] Glaucio H. Paulino,et al. Micromechanics-based elastic model for functionally graded materials with particle interactions , 2004 .
[30] Lori Graham-Brady,et al. Stochastic simulation of non-Gaussian/non-stationary properties in a functionally graded plate , 2005 .
[31] K. S. Lo,et al. Computer analysis in cylindrical shells , 1964 .
[32] W. Flügge. Stresses in Shells , 1960 .
[33] Erasmo Carrera,et al. Two higher order Zig-Zag theories for the accurate analysis of bending, vibration and buckling response of laminated plates by radial basis functions collocation and a unified formulation , 2011 .
[34] Erasmo Carrera,et al. Bending of FGM plates by a sinusoidal plate formulation and collocation with radial basis functions , 2011 .
[35] E. Carrera,et al. A quasi-3D sinusoidal shear deformation theory for the static and free vibration analysis of functionally graded plates , 2012 .
[36] Erasmo Carrera,et al. Analysis of thick isotropic and cross-ply laminated plates by radial basis functions and a Unified Formulation , 2011 .
[37] António J.M. Ferreira,et al. Thick Composite Beam Analysis Using a Global Meshless Approximation Based on Radial Basis Functions , 2003 .
[38] D. Chapelle,et al. The Finite Element Analysis of Shells - Fundamentals , 2003 .
[39] Ping Lin,et al. Numerical analysis of Biot's consolidation process by radial point interpolation method , 2002 .
[40] Kwok Fai Cheung,et al. A Multiquadric Solution for the Shallow Water , 1999 .
[41] E. Carrera. On the use of the Murakami's zig-zag function in the modeling of layered plates and shells , 2004 .
[42] Guirong Liu,et al. A LOCAL RADIAL POINT INTERPOLATION METHOD (LRPIM) FOR FREE VIBRATION ANALYSES OF 2-D SOLIDS , 2001 .
[43] V.B.C. Tan,et al. Element free method for static and free vibration analysis of spatial thin shell structures , 2002 .
[44] E. Carrera. Theories and Finite Elements for Multilayered Plates and Shells:A Unified compact formulation with numerical assessment and benchmarking , 2003 .
[45] C.M.C. Roque,et al. Analysis of composite plates using higher-order shear deformation theory and a finite point formulation based on the multiquadric radial basis function method , 2003 .
[46] Erasmo Carrera,et al. Analysis of laminated shells by a sinusoidal shear deformation theory and radial basis functions collocation, accounting for through-the-thickness deformations , 2011 .
[47] K. M. Liew,et al. Mesh-free radial basis function method for buckling analysis of non-uniformly loaded arbitrarily shaped shear deformable plates , 2004 .
[48] J. N. Bandyopadhyay,et al. Free vibration analysis of functionally graded curved panels using a higher-order finite element formulation , 2008 .
[49] M. B. Bever,et al. Gradients in composite materials , 1972 .
[50] A. Kawasaki,et al. Functionally graded materials : design, processing and applications , 1999 .