Free vibration of refined higher-order shear deformation composite laminated beams with general boundary conditions
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Fuzhen Pang | Dong Shao | Fuzhen Pang | Shenghai Hu | Qingshan Wang | S. Hu | Qingshan Wang | D. Shao
[1] Fuxing Miao,et al. Transient response analysis of balanced laminated composite beams by the method of reverberation-ray matrix , 2013 .
[2] Sébastien Mistou,et al. Mechanical behaviour of laminated composite beam by the new multi-layered laminated composite structures model with transverse shear stress continuity , 2003 .
[3] E. Carrera,et al. Static, free vibration and buckling analysis of isotropic and sandwich functionally graded plates using a quasi-3D higher-order shear deformation theory and a meshless technique , 2013 .
[4] M. A. McCarthy,et al. Analysis of thick composite laminates using a higher-order shear and normal deformable plate theory (HOSNDPT) and a meshless method , 2008 .
[5] J. Reddy. Mechanics of laminated composite plates and shells : theory and analysis , 1996 .
[6] Stéphane Bordas,et al. Isogeometric analysis of functionally graded plates using a refined plate theory , 2014 .
[7] Huu-Tai Thai,et al. Free vibration of axially loaded rectangular composite beams using refined shear deformation theory , 2012 .
[8] Kostas P. Soldatos,et al. A transverse shear deformation theory for homogeneous monoclinic plates , 1992 .
[9] António J.M. Ferreira,et al. Thick Composite Beam Analysis Using a Global Meshless Approximation Based on Radial Basis Functions , 2003 .
[10] Abdelouahed Tounsi,et al. A new hyperbolic shear deformation theory for bending and free vibration analysis of isotropic, functionally graded, sandwich and laminated composite plates , 2015 .
[11] Fiorenzo A. Fazzolari,et al. A refined dynamic stiffness element for free vibration analysis of cross-ply laminated composite cylindrical and spherical shallow shells , 2014 .
[12] J. Reddy. A Simple Higher-Order Theory for Laminated Composite Plates , 1984 .
[13] Fengyuan Hu,et al. Transient response analysis of cross-ply composite laminated rectangular plates with general boundary restraints by the method of reverberation ray matrix , 2016 .
[14] Li Jun,et al. Dynamic stiffness analysis of laminated composite beams using trigonometric shear deformation theory , 2009 .
[15] Abdelouahed Tounsi,et al. New Quasi-3D Hyperbolic Shear Deformation Theory for the Static and Free Vibration Analysis of Functionally Graded Plates , 2014 .
[16] J. N. Reddy,et al. Free vibration of cross-ply laminated beams with arbitrary boundary conditions , 1994 .
[17] M. M. Ghomshei,et al. Natural frequency analysis of non-uniform smart beams with piezoelectric layers, using differential quadrature method , 2014 .
[18] Dongyan Shi,et al. An accurate solution method for the vibration analysis of Timoshenko beams with general elastic supports , 2015 .
[19] Abdelouahed Tounsi,et al. A novel five-variable refined plate theory for vibration analysis of functionally graded sandwich plates , 2016 .
[20] Abdelouahed Tounsi,et al. A sinusoidal plate theory with 5-unknowns and stretching effect for thermomechanical bending of functionally graded sandwich plates , 2015, Steel and Composite Structures.
[21] Vebil Yıldırım,et al. Investigation of the rotary inertia and shear deformation effects on the out-of-plane bending and torsional natural frequencies of laminated beams , 2000 .
[22] S.M.R. Khalili,et al. High-order free vibration analysis of sandwich beams with a flexible core using dynamic stiffness method , 2012 .
[23] Abdelouahed Tounsi,et al. Thermomechanical bending response of FGM thick plates resting on Winkler-Pasternak elastic foundations , 2013 .
[24] J. R. Banerjee,et al. Refined dynamic stiffness elements applied to free vibration analysis of generally laminated composite beams with arbitrary boundary conditions , 2014 .
[25] B. Omidvar. Shear Coefficient in Orthotropic Thin-Walled Composite Beams , 1998 .
[26] Feng-Ming Li,et al. Transient wave propagation and early short time transient responses of laminated composite cylindrical shells , 2011 .
[27] M. Touratier,et al. An efficient standard plate theory , 1991 .
[28] Rakesh K. Kapania,et al. Recent advances in analysis of laminated beams and plates. Part I - Sheareffects and buckling. , 1989 .
[29] Samuel M. Howard,et al. Analysis and experiments on stress waves in planar trusses , 1998 .
[30] Fuxing Miao,et al. Reverberation-ray matrix analysis of the transient dynamic responses of asymmetrically laminated composite beams based on the first-order shear deformation theory , 2015 .
[31] A. Hajlaoui,et al. A new higher order C0 mixed beam element for FGM beams analysis , 2016 .
[32] R. Ganguli,et al. Closed-form solutions for axially functionally graded Timoshenko beams having uniform cross-section and fixed-fixed boundary condition , 2014 .
[33] Erasmo Carrera,et al. Static and free vibration analysis of laminated beams by refined theory based on Chebyshev polynomials , 2015 .
[34] Huu-Tai Thai,et al. Improved refined plate theory accounting for effect of thickness stretching in functionally graded plates , 2014 .
[35] Hiroyuki Matsunaga,et al. VIBRATION AND BUCKLING OF MULTILAYERED COMPOSITE BEAMS ACCORDING TO HIGHER ORDER DEFORMATION THEORIES , 2001 .
[36] William H. Press,et al. Numerical Recipes 3rd Edition: The Art of Scientific Computing , 2007 .
[37] Feng-Ming Li,et al. Application of the Method of Reverberation Ray Matrix to the Early Short Time Transient Responses of Stiffened Laminated Composite Plates , 2012 .
[38] Jaehong Lee,et al. Free vibration of thin-walled functionally graded open-section beams , 2016 .
[39] Abdelouahed Tounsi,et al. Bending and free vibration analysis of functionally graded plates using a simple shear deformation theory and the concept the neutral surface position , 2016 .
[40] Abdelouahed Tounsi,et al. A refined trigonometric shear deformation theory for thermoelastic bending of functionally graded sandwich plates , 2013 .
[41] Fuzhen Pang,et al. A unified analysis for the transient response of composite laminated curved beam with arbitrary lamination schemes and general boundary restraints , 2016 .
[42] Erasmo Carrera,et al. Unified formulation applied to free vibrations finite element analysis of beams with arbitrary section , 2011 .
[43] Tarun Kant,et al. Analytical solution to the dynamic analysis of laminated beams using higher order refined theory , 1997 .
[44] Feng-Ming Li,et al. Transient wave propagation in the ring stiffened laminated composite cylindrical shells using the method of reverberation ray matrix. , 2013, The Journal of the Acoustical Society of America.
[45] Fuxing Miao,et al. Developed reverberation-ray matrix analysis on transient responses of laminated composite frame based on the first-order shear deformation theory , 2016 .
[46] Gaetano Giunta,et al. Free vibration and stability analysis of three-dimensional sandwich beams via hierarchical models , 2013 .
[47] Trung-Kien Nguyen,et al. Static and vibration analysis of functionally graded beams using refined shear deformation theory , 2013 .
[48] Huu-Tai Thai,et al. Bending and free vibration of functionally graded beams using various higher-order shear deformation beam theories , 2012 .
[49] Gaetano Giunta,et al. Beam Structures: Classical and Advanced Theories , 2011 .
[50] Philippe Vidal,et al. Vibration of multilayered beams using sinus finite elements with transverse normal stress , 2010 .
[51] Huu-Tai Thai,et al. Vibration and buckling of composite beams using refined shear deformation theory , 2012 .
[52] Chen Wanji,et al. An assessment of several displacement-based theories for the vibration and stability analysis of laminated composite and sandwich beams , 2008 .
[53] M. Lippiello,et al. Nonlocal frequency analysis of embedded single-walled carbon nanotube using the Differential Quadrature Method , 2016 .
[54] Abdelouahed Tounsi,et al. An efficient and simple refined theory for buckling and free vibration of exponentially graded sandwich plates under various boundary conditions , 2014 .
[55] R. P. Shimpi,et al. A Review of Refined Shear Deformation Theories for Isotropic and Anisotropic Laminated Beams , 2001 .
[56] Huu-Tai Thai,et al. Static behavior of composite beams using various refined shear deformation theories , 2012 .
[57] Weiqiu Chen,et al. Reverberation-ray matrix analysis of free vibration of piezoelectric laminates , 2009 .
[58] Abdelouahed Tounsi,et al. A new simple shear and normal deformations theory for functionally graded beams , 2015, Steel and Composite Structures.
[59] E. Carrera,et al. Refined beam elements with arbitrary cross-section geometries , 2010 .
[60] Samuel M. Howard,et al. Dynamic Response and Wave Propagation in Plane Trusses and Frames , 1999 .
[61] Weixuan Yang,et al. Transient elastic waves in a transversely isotropic laminate impacted by axisymmetric load , 2006 .
[62] Alireza Maheri,et al. Finite element model for vibration and buckling of functionally graded sandwich beams based on a refined shear deformation theory , 2014 .
[63] Huu-Tai Thai,et al. A review of theories for the modeling and analysis of functionally graded plates and shells , 2015 .
[64] O. Anwar Bég,et al. Bending analysis of FGM plates under hygro-thermo-mechanical loading using a four variable refined plate theory , 2014 .
[65] M. Topçu,et al. Free Vibration Analysis of the Laminated Composite Beams by Using DQM , 2009 .
[66] A. Ellakany. Calculation of higher natural frequencies of simply supported elastic composite beams using Riccati matrix method , 2008 .
[67] Dongyan Shi,et al. Free vibration analysis of axially loaded laminated composite beams with general boundary conditions by using a modified Fourier–Ritz approach , 2016 .
[69] Abdelouahed Tounsi,et al. Wave propagation in functionally graded plates with porosities using various higher-order shear deformation plate theories , 2015 .
[70] O. Anwar Bég,et al. An efficient and simple higher order shear and normal deformation theory for functionally graded material (FGM) plates , 2014 .
[71] P. Vidal,et al. A sine finite element using a zig-zag function for the analysis of laminated composite beams , 2011 .
[72] Weiqiu Chen,et al. Free vibration analysis of generally laminated beams via state-space-based differential quadrature , 2004 .
[73] K. Chandrashekhara,et al. Free vibration of composite beams including rotary inertia and shear deformation , 1990 .
[74] Abdelouahed Tounsi,et al. A NOVEL HIGHER ORDER SHEAR AND NORMAL DEFORMATION THEORY BASED ON NEUTRAL SURFACE POSITION FOR BENDING ANALYSIS OF ADVANCED COMPOSITE PLATES , 2014 .
[75] I. U. Ojalvo. Departures from classical beam theory in laminated, sandwich, and short beams , 1977 .
[76] Hongguang Li,et al. A variational formulation for dynamic analysis of composite laminated beams based on a general higher-order shear deformation theory , 2013 .