Free Vibration Analysis of Composite and Sandwich Plates by a Trigonometric Layerwise Deformation Theory and Radial Basis Functions
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Renato Natal Jorge | C.M.C. Roque | António J.M. Ferreira | R. Jorge | A. Ferreira, | C. Roque | A. Ferreira | A. J. Ferreira
[1] S. T. Mau,et al. A Refined Laminated Plate Theory , 1973 .
[2] R. Jorge,et al. Analysis of composite plates by trigonometric shear deformation theory and multiquadrics , 2005 .
[3] Hidenori Murakami,et al. Laminated Composite Plate Theory With Improved In-Plane Responses , 1986 .
[4] J. Ren,et al. A new theory of laminated plate , 1986 .
[5] J. Reddy. Energy and variational methods in applied mechanics : with an introduction to the finite element method , 1984 .
[6] C. Sun,et al. Theory of Laminated Plates , 1971 .
[7] António J.M. Ferreira,et al. Analysis of Composite Plates Using a Layerwise Theory and Multiquadrics Discretization , 2005 .
[8] E. Kansa. Multiquadrics—A scattered data approximation scheme with applications to computational fluid-dynamics—I surface approximations and partial derivative estimates , 1990 .
[9] E. Reissner,et al. A Consistent Treatment of Transverse Shear Deformations in Laminated Anisotropic Plates , 1972 .
[10] R. P. Shimpi,et al. A beam finite element based on layerwise trigonometric shear deformation theory , 2001 .
[11] H. Arya,et al. A Higher Order Displacement Model for the Plate Analysis , 2003 .
[12] 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 .
[13] Erasmo Carrera,et al. Evaluation of Layerwise Mixed Theories for Laminated Plates Analysis , 1998 .
[14] J. Carleone,et al. Transverse shear in laminated plate theories. , 1973 .
[15] R. L. Hardy. Theory and applications of the multiquadric-biharmonic method : 20 years of discovery 1968-1988 , 1990 .
[16] J. Whitney,et al. Shear Deformation in Heterogeneous Anisotropic Plates , 1970 .
[17] J. Reddy. Mechanics of laminated composite plates : theory and analysis , 1997 .
[18] J. Reddy. A Simple Higher-Order Theory for Laminated Composite Plates , 1984 .
[19] M Discuiva. AN IMPROVED SHEAR DEFORMATION THEORY FOR MODERATELY THICK MULTILAYERED ANISOTROPIC SHELLS AND PLATES , 1987 .
[20] C. Sun,et al. A higher order theory for extensional motion of laminated composites , 1973 .
[21] Jungho Yoon,et al. Spectral Approximation Orders of Radial Basis Function Interpolation on the Sobolev Space , 2001, SIAM J. Math. Anal..
[22] R. Christensen,et al. A HIGH-ORDER THEORY OF PLATE DEFORMATION, PART 1: HOMOGENEOUS PLATES , 1977 .
[23] W. Madych,et al. Multivariate interpolation and condi-tionally positive definite functions , 1988 .
[24] E. Reissner. The effect of transverse shear deformation on the bending of elastic plates , 1945 .
[25] K. M. Liew,et al. Vibration analysis of symmetrically laminated plates based on FSDT using the moving least squares differential quadrature method , 2003 .
[26] António J.M. Ferreira,et al. Thick Composite Beam Analysis Using a Global Meshless Approximation Based on Radial Basis Functions , 2003 .
[27] M. Di Sciuva,et al. An Improved Shear-Deformation Theory for Moderately Thick Multilayered Anisotropic Shells and Plates , 1987 .
[28] Liviu Librescu,et al. Analysis of symmetric cross-ply laminated elastic plates using a higher-order theory. II - Buckling and free vibration , 1988 .
[29] E. Carrera. C0 REISSNER–MINDLIN MULTILAYERED PLATE ELEMENTS INCLUDING ZIG-ZAG AND INTERLAMINAR STRESS CONTINUITY , 1996 .
[30] Martin D. Buhmann,et al. Radial Basis Functions , 2021, Encyclopedia of Mathematical Geosciences.
[31] R. L. Hardy. Multiquadric equations of topography and other irregular surfaces , 1971 .
[32] J. N. Reddy,et al. A refined nonlinear theory of plates with transverse shear deformation , 1984 .
[33] António J.M. Ferreira,et al. A formulation of the multiquadric radial basis function method for the analysis of laminated composite plates , 2003 .
[34] E. Carrera,et al. Zig-Zag and interlaminar equilibria effects in large deflection and postbuckling analysis of multilayered plates , 1997 .
[35] J. N. Reddy,et al. Modelling of thick composites using a layerwise laminate theory , 1993 .
[36] R. Shenoi,et al. Free vibration analysis of composite sandwich plates , 1999 .
[37] J. Whitney,et al. The Effect of Transverse Shear Deformation on the Bending of Laminated Plates , 1969 .
[38] R. Christensen,et al. A High-Order Theory of Plate Deformation—Part 2: Laminated Plates , 1977 .
[39] Hemendra Arya,et al. A zigzag model for laminated composite beams , 2002 .
[40] R. A. Shenoi,et al. Free vibration analysis of composite sandwich plates based on Reddy's higher-order theory , 2002 .
[41] E. Kansa. MULTIQUADRICS--A SCATTERED DATA APPROXIMATION SCHEME WITH APPLICATIONS TO COMPUTATIONAL FLUID-DYNAMICS-- II SOLUTIONS TO PARABOLIC, HYPERBOLIC AND ELLIPTIC PARTIAL DIFFERENTIAL EQUATIONS , 1990 .