Three-dimensional bending and free vibration analyses of laminated cylindrical panel with/without elastic foundation using two-dimensional discrete method

[1]  A. Tounsi,et al.  A new higher-order mixed four-node quadrilateral finite element for static bending analysis of functionally graded plates , 2023, Structures.

[2]  A. Tounsi,et al.  Predicting elemental stiffness matrix of FG nanoplates using Gaussian Process Regression based surrogate model in framework of layerwise model , 2022, Engineering Analysis with Boundary Elements.

[3]  A. Tounsi,et al.  Static bending and buckling analysis of bi-directional functionally graded porous plates using an improved first-order shear deformation theory and FEM , 2022, European Journal of Mechanics - A/Solids.

[4]  A. Tounsi,et al.  Static stability analysis of carbon nanotube reinforced polymeric composite doubly curved micro-shell panels , 2021, Archives of Civil and Mechanical Engineering.

[5]  A. Tounsi,et al.  Size-dependent vibration response of porous graded nanostructure with FEM and nonlocal continuum model , 2021 .

[6]  Kai Chen,et al.  Scaled boundary polygon formula for Cosserat continuum and its verification , 2021 .

[7]  Wenbin Ye,et al.  High performance model for buckling of functionally graded sandwich beams using a new semi-analytical method , 2021 .

[8]  Fan Yang,et al.  Free vibration and transient dynamic response of functionally graded sandwich plates with power-law nonhomogeneity by the scaled boundary finite element method , 2021 .

[9]  Jun Liu,et al.  Application of a new semi-analytic method in bending behavior of functionally graded material sandwich beams , 2021, Mechanics Based Design of Structures and Machines.

[10]  G. Lin,et al.  Buckling analysis of three-dimensional functionally graded sandwich plates using two-dimensional scaled boundary finite element method , 2021, Mechanics of Advanced Materials and Structures.

[11]  Yan Gu,et al.  The scaled boundary finite element method based on the hybrid quadtree mesh for solving transient heat conduction problems , 2021 .

[12]  Jin Gong,et al.  A coupled meshless-SBFEM-FEM approach in simulating soil-structure interaction with cross-scale model , 2020 .

[13]  D. Zou,et al.  Plastic damage analysis of pile foundation of nuclear power plants under beyond-design basis earthquake excitation , 2020 .

[14]  A. Tounsi,et al.  A computational framework for propagated waves in a sandwich doubly curved nanocomposite panel , 2020, Engineering with Computers.

[15]  S. R. Mahmoud,et al.  A generalized 4-unknown refined theory for bending and free vibration analysis of laminated composite and sandwich plates and shells , 2020 .

[16]  Haichao Li,et al.  A Jacobi-Ritz method for dynamic analysis of laminated composite shallow shells with general elastic restraints , 2020 .

[17]  Xiang Yu,et al.  Seismic cracking evolution for anti-seepage face slabs in concrete faced rockfill dams based on cohesive zone model in explicit SBFEM-FEM frame , 2020 .

[18]  S. Natarajan,et al.  A combined virtual element method and the scaled boundary finite element method for linear elastic fracture mechanics , 2020 .

[19]  H. Gravenkamp,et al.  A scaled boundary finite element approach for shell analysis , 2020 .

[20]  D. Shi,et al.  Free Vibration Analysis of Closed Moderately Thick Cross-Ply Composite Laminated Cylindrical Shell with Arbitrary Boundary Conditions , 2020, Materials.

[21]  Abdelouahed Tounsi,et al.  Thermomechanical analysis of antisymmetric laminated reinforced composite plates using a new four variable trigonometric refined plate theory , 2019 .

[22]  Kwanghun Kim,et al.  Dynamic analysis of composite laminated doubly-curved revolution shell based on higher order shear deformation theory , 2019, Composite Structures.

[23]  Sundararajan Natarajan,et al.  A quadtree-polygon-based scaled boundary finite element method for image-based mesoscale fracture modelling in concrete , 2019, Engineering Fracture Mechanics.

[24]  C. Shuai,et al.  Wave based method (WBM) for free vibration analysis of cross-ply composite laminated cylindrical shells with arbitrary boundaries , 2019, Composite Structures.

[25]  Jingmao Liu,et al.  A polyhedral scaled boundary finite element method for three-dimensional dynamic analysis of saturated porous media , 2019, Engineering Analysis with Boundary Elements.

[26]  Wenyuan Wang,et al.  High performance analysis of liquid sloshing in horizontal circular tanks with internal body by using IGA-SBFEM , 2019, Engineering Analysis with Boundary Elements.

[27]  Haichao Li,et al.  A semi analytical method for free vibration analysis of composite laminated cylindrical and spherical shells with complex boundary conditions , 2019, Thin-Walled Structures.

[28]  Haichao Li,et al.  Free vibration analysis of combined composite laminated cylindrical and spherical shells with arbitrary boundary conditions , 2019, Mechanics of Advanced Materials and Structures.

[29]  Shranish Kar,et al.  Static behavior of arbitrarily supported composite laminated cylindrical shell panels: An analytical 3D elasticity approach , 2019, Composite Structures.

[30]  Lei Liu,et al.  A scaled boundary finite element method for static and dynamic analyses of cylindrical shells , 2019, Engineering Analysis with Boundary Elements.

[31]  A. Tounsi,et al.  Nonlinear analysis of viscoelastic micro-composite beam with geometrical imperfection using FEM: MSGT electro-magneto-elastic bending, buckling and vibration solutions , 2019 .

[32]  Jie Guo,et al.  Image-based numerical prediction for effective thermal conductivity of heterogeneous materials: A quadtree based scaled boundary finite element method , 2019, International Journal of Heat and Mass Transfer.

[33]  Ali Doğan,et al.  The effect of curvature on transient analysis of laminated composite cylindrical shells on elastic foundation , 2018 .

[34]  M. G. Kulikov,et al.  Three‐dimensional vibration analysis of simply supported laminated cylindrical shells and panels by a strong SaS formulation , 2018, ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik.

[35]  Jianbo Li,et al.  New application of the isogeometric boundary representations methodology with SBFEM to seepage problems in complex domains , 2018, Computers & Fluids.

[36]  A. Johari,et al.  Reliability analysis of seepage using an applicable procedure based on stochastic scaled boundary finite element method , 2018, Engineering Analysis with Boundary Elements.

[37]  Wenyuan Wang,et al.  Sloshing Effects under Longitudinal Excitation in Horizontal Elliptical Cylindrical Containers with Complex Baffles , 2018 .

[38]  Qingshan Wang,et al.  A simple first-order shear deformation shell theory for vibration analysis of composite laminated open cylindrical shells with general boundary conditions , 2018 .

[39]  Li Ren,et al.  Sloshing of liquid in partially liquid filled toroidal tank with various baffles under lateral excitation , 2017 .

[40]  Anupam Chakrabarti,et al.  Vibration of Laminated Composite Shells with Cutouts and Concentrated Mass , 2017 .

[41]  Xiang Yu,et al.  An efficient nonlinear octree SBFEM and its application to complicated geotechnical structures , 2017 .

[42]  Gao Lin,et al.  A NURBS-based scaled boundary finite element method for the analysis of heat conduction problems with heat fluxes and temperatures on side-faces , 2017 .

[43]  Yujie Guo,et al.  Global-local model coupling for composite shell structures in the framework of isogeometric analysis , 2017 .

[44]  Nicholas Fantuzzi,et al.  A new doubly-curved shell element for the free vibrations of arbitrarily shaped laminated structures based on Weak Formulation IsoGeometric Analysis , 2017 .

[45]  Wenyuan Wang,et al.  Transient Sloshing in Partially Filled Laterally Excited Horizontal Elliptical Vessels With T-Shaped Baffles , 2017 .

[46]  H. Gravenkamp,et al.  On the use of NURBS-based discretizations in the scaled boundary finite element method for wave propagation problems , 2017 .

[47]  Kai Chen,et al.  A novel nonlinear solution for the polygon scaled boundary finite element method and its application to geotechnical structures , 2017 .

[48]  Nicholas Fantuzzi,et al.  The GDQ method for the free vibration analysis of arbitrarily shaped laminated composite shells using a NURBS-based isogeometric approach , 2016 .

[49]  Qi Zhang,et al.  Liquid sloshing in partly-filled laterally-excited cylindrical tanks equipped with multi baffles , 2016 .

[50]  Zhendong Hu,et al.  Free vibration analysis of laminated cylindrical panels using discrete singular convolution , 2016 .

[51]  M. A. Torkaman-Asadi,et al.  Free vibration analysis of cylindrical shells partially resting on an elastic foundation , 2015, Meccanica.

[52]  S. Javed,et al.  Free vibration of anti-symmetric angle-ply cylindrical shell walls using first-order shear deformation theory , 2016 .

[53]  Maria Cinefra,et al.  Free-vibration analysis of laminated shells via refined MITC9 elements , 2016 .

[54]  Qi Zhang,et al.  A numerical study of the effects of the T-shaped baffles on liquid sloshing in horizontal elliptical tanks , 2016 .

[55]  M. Bazyar,et al.  Scaled boundary finite-element method for solving non-homogeneous anisotropic heat conduction problems , 2015 .

[56]  Carolin Birk,et al.  Computation of three-dimensional fracture parameters at interface cracks and notches by the scaled boundary finite element method , 2015 .

[57]  Hauke Gravenkamp,et al.  Simulation of elastic guided waves interacting with defects in arbitrarily long structures using the Scaled Boundary Finite Element Method , 2015, J. Comput. Phys..

[58]  H. Hua,et al.  Free vibration of laminated orthotropic conical shell on Pasternak foundation by a domain decomposition method , 2015 .

[59]  Xiaojun Chen,et al.  Transient analysis of wave propagation in layered soil by using the scaled boundary finite element method , 2015 .

[60]  M. Sadighi,et al.  Free vibration response of sandwich cylindrical shells with functionally graded material face sheets resting on Pasternak foundation , 2014 .

[61]  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 .

[62]  Guoyong Jin,et al.  Free vibration analysis of composite laminated cylindrical shells using the Haar wavelet method , 2014 .

[63]  F. Tin-Loi,et al.  High‐order plate bending analysis based on the scaled boundary finite element method , 2013 .

[64]  Gao Lin,et al.  A scaled boundary finite element method applied to electrostatic problems , 2012 .

[65]  Gao Lin,et al.  Short-crested waves interaction with a concentric cylindrical structure with double-layered perforated walls , 2012 .

[66]  Francesco Tornabene,et al.  Free vibrations of anisotropic doubly-curved shells and panels of revolution with a free-form meridian resting on Winkler–Pasternak elastic foundations , 2011 .

[67]  N. Kuruoglu,et al.  Natural frequency of laminated orthotropic shells with different boundary conditions and resting on the Pasternak type elastic foundation , 2011 .

[68]  Chongmin Song,et al.  Probabilistic fracture mechanics by using Monte Carlo simulation and the scaled boundary finite element method , 2011 .

[69]  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 .

[70]  M. M. Aghdam,et al.  Bending analysis of moderately thick laminated conical panels with various boundary conditions , 2011 .

[71]  M. Yas,et al.  Three-dimensional free vibration analysis of four-parameter continuous grading fiber reinforced cylindrical panels resting on Pasternak foundations , 2011 .

[72]  S. Bertoluzza,et al.  A wavelet collocation approach for the analysis of laminated shells , 2011 .

[73]  Song Xiang,et al.  Thin plate spline radial basis function for the free vibration analysis of laminated composite shells , 2011 .

[74]  Zafar Iqbal,et al.  Vibrations of functionally graded cylindrical shells based on elastic foundations , 2010 .

[75]  Akbar Alibeigloo,et al.  Static and vibration analysis of axi-symmetric angle-ply laminated cylindrical shell using state space differential quadrature method , 2009 .

[76]  Parviz Malekzadeh,et al.  A three-dimensional layerwise-differential quadrature free vibration analysis of laminated cylindrical shells , 2008 .

[77]  Nam Mai-Duy,et al.  Free vibration analysis of laminated plate/shell structures based on FSDT with a stabilized nodal-integrated quadrilateral element , 2008 .

[78]  J. N. Bandyopadhyay,et al.  Static and Free Vibration Analyses of Laminated Shells using a Higher-order Theory , 2008 .

[79]  M. Shakeri,et al.  Elasticity solution for the free vibration analysis of laminated cylindrical panels using the differential quadrature method , 2007 .

[80]  F. Alijani,et al.  Bending Analysis of Symmetrically Laminated Cylindrical Panels Using the Extended Kantorovich Method , 2007 .

[81]  Ömer Civalek,et al.  Numerical analysis of free vibrations of laminated composite conical and cylindrical shells , 2007 .

[82]  Renato Natal Jorge,et al.  Natural frequencies of FSDT cross-ply composite shells by multiquadrics , 2007 .

[83]  Won-Hong Lee,et al.  Free and forced vibration analysis of laminated composite plates and shells using a 9-node assumed strain shell element , 2006 .

[84]  B. Teng,et al.  Scaled boundary finite element analysis of the water sloshing in 2D containers , 2006 .

[85]  R. Jorge,et al.  Static and free vibration analysis of composite shells by radial basis functions , 2006 .

[86]  Zhenjun Yang Application of scaled boundary finite element method in static and dynamic fracture problems , 2006 .

[87]  Shunji Kanie,et al.  FREE VIBRATION CHARACTERISTICS OF CYLINDRICAL SHELLS PARTIALLY BURIED IN ELASTIC FOUNDATIONS , 2006 .

[88]  J. N. Reddy,et al.  A semi-analytical finite element model for the analysis of laminated 3D axisymmetric shells: Bending, free vibration and buckling , 2005 .

[89]  T. Hughes,et al.  Isogeometric analysis : CAD, finite elements, NURBS, exact geometry and mesh refinement , 2005 .

[90]  Weiqiu Chen,et al.  State-space approach for statics and dynamics of angle-ply laminated cylindrical panels in cylindrical bending , 2005 .

[91]  D. L. Prabhakara,et al.  VIBRATION AND STABILITY BEHAVIOR OF LAMINATED COMPOSITE CURVED PANELS WITH CUTOUT UNDER PARTIAL IN-PLANE LOADS , 2005 .

[92]  K. M. Liew,et al.  Free vibration of two-side simply-supported laminated cylindrical panels via the mesh-free kp-Ritz method , 2004 .

[93]  Andrew Deeks,et al.  Potential flow around obstacles using the scaled boundary finite‐element method , 2003 .

[94]  J. Wolf,et al.  A virtual work derivation of the scaled boundary finite-element method for elastostatics , 2002 .

[95]  K. Ram,et al.  Study of bending of laminated composite shells. Part II: shells with a cutout , 2001 .

[96]  K. Lam,et al.  Free vibration of symmetric angle-ply thick laminated composite cylindrical shells , 2000 .

[97]  Sritawat Kitipornchai,et al.  Influence of imperfect interfaces on bending and vibration of laminated composite shells , 2000 .

[98]  A. Messina,et al.  Influence of edge boundary conditions on the free vibrations of cross-ply laminated circular cylindrical panels , 1999 .

[99]  T. Ng,et al.  Dynamic stability analysis of cross-ply laminated cylindrical shells using different thin shell theories , 1999 .

[100]  A. V. Singh,et al.  On Free Vibrations of Fiber Reinforced Doubly Curved Panels, Part 2: Applications , 1998 .

[101]  A. V. Singh,et al.  On Free Vibrations of Fiber Reinforced Doubly Curved Panels, Part 1: Formulation/Convergence Study , 1998 .

[102]  Chongmin Song,et al.  The scaled boundary finite-element method—alias consistent infinitesimal finite-element cell method—for elastodynamics , 1997 .

[103]  Robin S. Langley,et al.  Free and forced vibration analysis of thin, laminated, cylindrically curved panels , 1997 .

[104]  Chang Shu,et al.  Free vibration analysis of laminated composite cylindrical shells by DQM , 1997 .

[105]  D. N. Paliwal,et al.  Free vibrations of circular cylindrical shell on Winkler and Pasternak foundations , 1996 .

[106]  Lu Chun,et al.  Dynamic analysis of clamped laminated curved panels , 1995 .

[107]  Hung-Sying Jing,et al.  Elasticity solution for laminated anisotropic cylindrical panels in cylindrical bending , 1995 .

[108]  M. S. Qatu,et al.  Bending analysis of laminated plates and shells by different methods , 1994 .

[109]  Jianqiao Ye,et al.  Three-dimensional vibration of laminated cylinders and cylindrical panels with symmetric or antisymmetric cross-ply lay-up , 1994 .

[110]  Hung-Sying Jing,et al.  Approximate elasticity solution for laminated anisotropic finite cylinders , 1993 .

[111]  A. Jilani,et al.  Free Vibrations of Laminated Anisotropic Cylindrical Shells , 1993 .

[112]  Y. Narita,et al.  Finite element study for natural frequencies of cross-ply laminated cylindrical shells , 1993 .

[113]  Alavandi Bhimaraddi,et al.  Free vibration analysis of doubly curved shallow shells on rectangular planform using three-dimensional elasticity theory , 1991 .

[114]  T. K. Varadan,et al.  Bending of laminated orthotropic cylindrical shells—An elasticity approach , 1991 .

[115]  J. N. Reddy,et al.  Influence of edge conditions on the modal characteristics of cross-ply laminated shells , 1990 .

[116]  J. N. Reddy,et al.  A higher-order shear deformation theory of laminated elastic shells , 1985 .