On the use of neural networks to evaluate performances of shell models for composites
暂无分享,去创建一个
[1] Sondipon Adhikari,et al. Uncertainty Quantification in Natural Frequency of Composite Plates - An Artificial Neural Network Based Approach: , 2016 .
[2] Chih‐Ping Wu,et al. Three-dimensional elasticity solutions of laminated annular spherical shells , 2000 .
[3] Mohammad Reza Khosravani,et al. Fracture mechanics and mechanical fault detection by artificial intelligence methods: A review , 2017 .
[4] R. Batra,et al. Stretching and bending deformations due to normal and shear tractions of doubly curved shells using third-order shear and normal deformable theory , 2018 .
[5] I. Ahmadi. Interlaminar stress analysis in general thick composite cylinder subjected to nonuniform distributed radial pressure , 2017 .
[6] Kazumi Matsui,et al. A quadrilateral shell element with degree of freedom to represent thickness–stretch , 2017 .
[7] K. Chandrashekhara,et al. Three-dimensional elasticity solution for static response of simply supported orthotropic cylindrical shells , 1992 .
[8] Etienne Pruliere,et al. 3D simulation of laminated shell structures using the Proper Generalized Decomposition , 2014 .
[9] Martin T. Hagan,et al. Neural network design , 1995 .
[10] K. Y. Sze,et al. An Eighteen-Node Hybrid-Stress Solid-Shell Element for Homogenous and Laminated Structures , 2008 .
[11] Irwan Katili,et al. Shear deformable shell element DKMQ24 for composite structures , 2018, Composite Structures.
[12] Raimund Rolfes,et al. Neural network assisted multiscale analysis for the elastic properties prediction of 3D braided composites under uncertainty , 2018 .
[13] Boštjan Brank,et al. On composite shell models with a piecewise linear warping function , 2003 .
[14] J. N. Reddy,et al. Exact Solutions of Moderately Thick Laminated Shells , 1984 .
[15] Wim Van Paepegem,et al. A mixed solid‐shell element for the analysis of laminated composites , 2012 .
[16] Placido Cicala. Systematic approximation approach to linear shell theory , 1965 .
[17] J. N. Reddy,et al. A higher-order shear deformation theory of laminated elastic shells , 1985 .
[18] E. Carrera,et al. On the Effectiveness of Higher-Order Terms in Refined Beam Theories , 2011 .
[19] Pseudo-membrane shell theory of hybrid anisotropic materials , 2017 .
[20] A. Zenkour. Global structural behaviour of thin and moderately thick monoclinic spherical shells using a mixed shear deformation model , 2004 .
[21] T. Pian,et al. An eighteen-node hybrid-stress solid-shell element for homogeneous and laminated structures , 2002 .
[22] F. Gruttmann,et al. A coupled global–local shell model with continuous interlaminar shear stresses , 2016 .
[23] Chih‐Ping Wu,et al. Three-Dimensional Analysis of Doubly Curved Laminated Shells , 1996 .
[24] Marco Petrolo,et al. Best theory diagrams for multilayered structures via shell finite elements , 2019, Adv. Model. Simul. Eng. Sci..
[25] Shranish Kar,et al. Static behavior of arbitrarily supported composite laminated cylindrical shell panels: An analytical 3D elasticity approach , 2019, Composite Structures.
[26] Eduardo N. Dvorkin,et al. A formulation of general shell elements—the use of mixed interpolation of tensorial components† , 1986 .
[27] R. Macneal. Perspective on finite elements for shell analysis , 1997 .
[28] Results on best theories for metallic and laminated shells including Layer-Wise models , 2015 .
[29] Paul M. Weaver,et al. Mixed shell element for static and buckling analysis of variable angle tow composite plates , 2016 .
[30] V. Eremeyev,et al. A layer-wise theory of shallow shells with thin soft core for laminated glass and photovoltaic applications , 2017 .
[31] L. Gallimard,et al. Multiresolution strategies for the modeling of composite shell structures based on the variable separation method , 2018, International Journal for Numerical Methods in Engineering.
[32] R. Chaudhuri. On the prediction of interlaminar shear stresses in a thick laminated general shell , 1990 .
[33] P. Bhargava,et al. Efficient Failure Analysis of Laminated Composites and Sandwich Cylindrical Shells Based on Higher-Order Zigzag Theory , 2015 .
[34] J. N. Reddy,et al. Shear Deformation Plate and Shell Theories: From Stavsky to Present , 2004 .
[35] C. Suresh Kumar,et al. Failure strength prediction of glass/epoxy composite laminates from acoustic emission parameters using artificial neural network , 2017 .
[36] Jiarang Fan,et al. Analytical Solutions for Thick, Doubly Curved, Laminated Shells , 1992 .
[37] S. Kapuria,et al. A four-node facet shell element for laminated shells based on the third order zigzag theory , 2016 .
[38] A. Matzenmiller,et al. On the resolution of transverse stresses in solid-shells with a multi-layer formulation , 2006 .
[39] Reaz A. Chaudhuri,et al. Fourier analysis of thick cross-ply Levy type clamped doubly-curved panels , 2007 .
[40] R. D. Mindlin,et al. Influence of rotary inertia and shear on flexural motions of isotropic, elastic plates , 1951 .
[41] Humberto Breves Coda,et al. Zig-Zag effect without degrees of freedom in linear and non linear analysis of laminated plates and shells , 2017 .
[42] Adrien Leygue,et al. Separated representations of 3D elastic solutions in shell geometries , 2014, Adv. Model. Simul. Eng. Sci..
[43] Robert L. Harder,et al. The treatment of shell normals in finite element analysis , 1998 .
[44] T. K. Varadan,et al. Bending of laminated orthotropic cylindrical shells—An elasticity approach , 1991 .
[45] A. Miri,et al. Out-of-plane stresses in composite shell panels: layerwise and elasticity solutions , 2011 .
[46] S. Dey,et al. Stochastic dynamic analysis of twisted functionally graded plates , 2018, Composites Part B: Engineering.
[47] Chih‐Ping Wu,et al. Stress and Displacement of Thick Doubly Curved Laminated Shells , 1994 .
[48] Wilfried B. Krätzig,et al. On `best' shell models – From classical shells, degenerated and multi-layered concepts to 3D , 2003 .
[49] H. Naceur,et al. Analysis of thin composite structures using an efficient hex-shell finite element , 2013 .
[50] E. Carrera. Developments, ideas, and evaluations based upon Reissner’s Mixed Variational Theorem in the modeling of multilayered plates and shells , 2001 .
[51] S. Chakraborty,et al. Response sensitivity analysis of laminated composite shells based on higher-order shear deformation theory , 2018 .
[52] X. Wang,et al. An Analytic Method for Interlaminar Stress in A Laminated Cylindrical Shell , 2002 .
[53] F. Gruttmann,et al. Theory and numerics of layered shells with variationally embedded interlaminar stresses , 2017 .
[54] P. Areias,et al. Surface-based and solid shell formulations of the 7-parameter shell model for layered CFRP and functionally graded power-based composite structures , 2019 .
[55] Hung-Sying Jing,et al. Analysis of thick laminated anisotropic cylindrical shells using a refined shell theory , 1995 .
[56] Susmita Naskar,et al. Uncertain natural frequency analysis of composite plates including effect of noise – A polynomial neural network approach , 2016 .
[57] P. Bhargava,et al. Finite element analysis of laminated composite and sandwich shells using higher order zigzag theory , 2013 .
[58] G. Kulikov,et al. Exact geometry four-node solid-shell element for stress analysis of functionally graded shell structures via advanced SaS formulation , 2018, Mechanics of Advanced Materials and Structures.
[59] Linghui He,et al. A linear theory of laminated shells accounting for continuity of displacements and transverse shear stresses at layer interfaces , 1994 .
[60] H. Nguyen-Xuan,et al. A mixed edge-based smoothed solid-shell finite element method (MES-FEM) for laminated shell structures , 2019, Composite Structures.
[61] J. Ren,et al. Exact solutions for laminated cylindrical shells in cylindrical bending , 1987 .
[62] Ahmed K. Noor,et al. Three-dimensional solutions of laminated cylinders , 1974 .
[63] 鷲津 久一郎. Variational methods in elasticity and plasticity , 1982 .
[64] D. M. Titterington,et al. Neural Networks: A Review from a Statistical Perspective , 1994 .
[65] Hany El Kadi,et al. Modeling the mechanical behavior of fiber-reinforced polymeric composite materials using artificial neural networks—A review , 2006 .
[66] E. Carrera,et al. Refined shell finite elements based on RMVT and MITC for the analysis of laminated structures , 2014 .
[67] Rakesh K. Kapania,et al. Recent advances in analysis of laminated beams and plates. Part I - Sheareffects and buckling. , 1989 .
[68] Xiaoping Shu,et al. A refined theory of laminated shells with higher-order transverse shear deformation , 1997 .
[69] Y. Kwon. Analysis of Laminated and Sandwich Composite Structures Using Solid-like Shell Elements , 2013, Applied Composite Materials.
[70] P. Chaganti,et al. Artificial Neural Network based Prediction of Tensile Strength of Hybrid Composites , 2018 .
[71] Maria Cinefra,et al. A variable kinematic doubly-curved MITC9 shell element for the analysis of laminated composites , 2016 .
[72] James Hensman,et al. Natural computing for mechanical systems research: A tutorial overview , 2011 .
[73] Jakub Gajewski,et al. Geometry optimization of a thin-walled element for an air structure using hybrid system integrating artificial neural network and finite element method , 2017 .
[74] J. L. Sanders,et al. Theory of thin elastic shells , 1982 .
[75] José Herskovits,et al. Analysis of laminated conical shell structures using higher order models , 2003 .
[76] Akhil Upadhyay,et al. Buckling load prediction of laminated composite stiffened panels subjected to in-plane shear using artificial neural networks , 2016 .
[77] Jiann-Quo Tarn,et al. Refined asymptotic theory of doubly curved laminated shells , 1997 .
[78] M. Endo. An alternative first-order shear deformation concept and its application to beam, plate and cylindrical shell models , 2016 .
[79] Shear correction factors for layered plates and shells , 2017 .
[80] Geoffrey E. Hinton,et al. ImageNet classification with deep convolutional neural networks , 2012, Commun. ACM.
[81] Erasmo Carrera,et al. Finite Element Analysis of Structures through Unified Formulation , 2014 .
[82] G. Kirchhoff,et al. Über das Gleichgewicht und die Bewegung einer elastischen Scheibe. , 1850 .
[83] M. Tahani,et al. Interlaminar stresses in thick cylindrical shell with arbitrary laminations and boundary conditions under transverse loads , 2016 .
[84] Erasmo Carrera,et al. Guidelines and Recommendations to Construct Theories for Metallic and Composite Plates , 2010 .
[85] R. Batra,et al. Stress singularities and transverse stresses near edges of doubly curved laminated shells using TSNDT and stress recovery scheme , 2017 .
[86] H. B. Coda,et al. Continuous stress distribution following transverse direction for FEM orthotropic laminated plates and shells , 2016 .
[87] T. Kant,et al. On numerical analysis of axisymmetric thick circular cylindrical shells based on higher order shell theories by segmentation method , 2015 .
[88] Arthur W. Leissa,et al. Elastic deformation of thick, laminated composite shells , 1996 .
[89] E. Carrera. Historical review of Zig-Zag theories for multilayered plates and shells , 2003 .
[90] E. Reissner. The effect of transverse shear deformation on the bending of elastic plates , 1945 .
[91] Rubem Matimoto Koide,et al. LAMINATED COMPOSITES BUCKLING ANALYSIS USING LAMINATION PARAMETERS, NEURAL NETWORKS AND SUPPORT VECTOR REGRESSION , 2015 .
[92] T. S. Sankar,et al. The optimal design of lathe spindles under experimentally measured random cutting force excitations , 1987 .
[93] S. Chakraborty,et al. A new efficient higher-order shear deformation theory for a doubly curved laminated composite shell , 2017 .
[94] N. N. Huang,et al. Influence of shear correction factors in the higher order shear deformation laminated shell theory , 1994 .
[95] M. Jabareen,et al. A solid-shell Cosserat point element for the analysis of geometrically linear and nonlinear laminated composite structures , 2018 .
[96] Frédéric Dau,et al. An efficient C1 finite element with continuity requirements for multilayered/sandwich shell structures , 2004 .