Isogeometric analysis of laminated composite and sandwich plates using a new inverse trigonometric shear deformation theory
暂无分享,去创建一个
Stéphane Bordas | Hung Nguyen-Xuan | Timon Rabczuk | Chien H. Thai | António J.M. Ferreira | H. Nguyen-Xuan | T. Rabczuk | S. Bordas | A. Ferreira
[1] T. Hughes,et al. Isogeometric analysis : CAD, finite elements, NURBS, exact geometry and mesh refinement , 2005 .
[2] T. Hughes,et al. B¯ and F¯ projection methods for nearly incompressible linear and non-linear elasticity and plasticity using higher-order NURBS elements , 2008 .
[3] W. Wall,et al. Isogeometric structural shape optimization , 2008 .
[4] Erasmo Carrera,et al. Evaluation of Layerwise Mixed Theories for Laminated Plates Analysis , 1998 .
[5] J. Whitney,et al. Shear Deformation in Heterogeneous Anisotropic Plates , 1970 .
[6] S. Srinivas,et al. A refined analysis of composite laminates , 1973 .
[7] Aftab A. Mufti,et al. Stability of sandwich plates by mixed, higher-order analytical formulation , 2003 .
[8] N. Pagano,et al. Exact Solutions for Rectangular Bidirectional Composites and Sandwich Plates , 1970 .
[9] Thomas J. R. Hughes,et al. Isogeometric shell analysis: The Reissner-Mindlin shell , 2010 .
[10] C. Soares,et al. A new higher order shear deformation theory for sandwich and composite laminated plates , 2012 .
[11] Tarun Kant,et al. Analytical solutions for free vibration of laminated composite and sandwich plates based on a higher-order refined theory , 2001 .
[12] J. N. Reddy,et al. Analysis of composite plates using various plate theories -Part 1: Formulation and analytical solutions , 1998 .
[13] António J.M. Ferreira,et al. Static deformations and vibration analysis of composite and sandwich plates using a layerwise theory and RBF-PS discretizations with optimal shape parameter , 2008 .
[14] Chen Wanji,et al. Free vibration of laminated composite and sandwich plates using global–local higher-order theory , 2006 .
[15] J. Reddy. Mechanics of laminated composite plates : theory and analysis , 1997 .
[16] Kostas P. Soldatos,et al. A transverse shear deformation theory for homogeneous monoclinic plates , 1992 .
[17] Silvia Bertoluzza,et al. A high order collocation method for the static and vibration analysis of composite plates using a first-order theory , 2009 .
[18] Guirong Liu,et al. An element free Galerkin method for the free vibration analysis of composite laminates of complicated shape , 2003 .
[19] K. M. Liew,et al. Vibration analysis of symmetrically laminated plates based on FSDT using the moving least squares differential quadrature method , 2003 .
[20] 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 .
[21] M. Shariyat. A generalized high-order global–local plate theory for nonlinear bending and buckling analyses of imperfect sandwich plates subjected to thermo-mechanical loads , 2010 .
[22] J. N. Reddy,et al. Analysis of laminated composite plates using a higher‐order shear deformation theory , 1985 .
[23] 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 .
[24] Yuri Bazilevs,et al. Rotation free isogeometric thin shell analysis using PHT-splines , 2011 .
[25] M. Di Sciuva,et al. An Improved Shear-Deformation Theory for Moderately Thick Multilayered Anisotropic Shells and Plates , 1987 .
[26] Hung Nguyen-Xuan,et al. Isogeometric finite element analysis of composite sandwich plates using a higher order shear deformation theory , 2013 .
[27] L. Piegl,et al. The NURBS Book , 1995, Monographs in Visual Communications.
[28] J. Reddy,et al. Stability and vibration of isotropic, orthotropic and laminated plates according to a higher-order shear deformation theory , 1985 .
[29] 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 .
[30] M. M. Kheirikhah,et al. Biaxial buckling analysis of soft-core composite sandwich plates using improved high-order theory , 2012 .
[31] E. Carrera. C0 REISSNER–MINDLIN MULTILAYERED PLATE ELEMENTS INCLUDING ZIG-ZAG AND INTERLAMINAR STRESS CONTINUITY , 1996 .
[32] S. A. Ambartsumian,et al. On the theory of bending of anisotropic plates and shallow shells , 1960 .
[33] Hidenori Murakami,et al. A Composite Plate Theory for Arbitrary Laminate Configurations. , 1987 .
[34] Hung Nguyen-Xuan,et al. Isogeometric analysis of laminated composite and sandwich plates using a layerwise deformation theory , 2013 .
[35] J. Carleone,et al. Transverse shear in laminated plate theories. , 1973 .
[36] Rakesh K. Kapania,et al. Geometrically nonlinear NURBS isogeometric finite element analysis of laminated composite plates , 2012 .
[37] M. Levinson,et al. An accurate, simple theory of the statics and dynamics of elastic plates , 1980 .
[38] Tarun Kant,et al. Free vibration of isotropic, orthotropic, and multilayer plates based on higher order refined theories , 2001 .
[39] Liviu Librescu,et al. Analysis of symmetric cross-ply laminated elastic plates using a higher-order theory. II - Buckling and free vibration , 1988 .
[40] M. Touratier,et al. An efficient standard plate theory , 1991 .
[41] T. Rabczuk,et al. NURBS-based finite element analysis of functionally graded plates: Static bending, vibration, buckling and flutter , 2012, 1210.4676.
[42] Mo Shing Cheung,et al. Finite Strip Analysis of Anisotropic Laminated Composite Plates Using Higher-Order Shear Deformation Theory" , 1994 .
[43] J. Reddy. A Simple Higher-Order Theory for Laminated Composite Plates , 1984 .
[44] M Discuiva. AN IMPROVED SHEAR DEFORMATION THEORY FOR MODERATELY THICK MULTILAYERED ANISOTROPIC SHELLS AND PLATES , 1987 .
[45] Ashraf M. Zenkour,et al. Buckling and free vibration of non-homogeneous composite cross-ply laminated plates with various plate theories , 1999 .
[46] Loc V. Tran,et al. Isogeometric analysis of functionally graded plates using higher-order shear deformation theory , 2013 .
[47] G. Sangalli,et al. A fully ''locking-free'' isogeometric approach for plane linear elasticity problems: A stream function formulation , 2007 .
[48] António J.M. Ferreira,et al. A formulation of the multiquadric radial basis function method for the analysis of laminated composite plates , 2003 .
[49] E. Carrera. Developments, ideas, and evaluations based upon Reissner’s Mixed Variational Theorem in the modeling of multilayered plates and shells , 2001 .
[50] S. T. Mau,et al. A Refined Laminated Plate Theory , 1973 .
[51] J. Ren,et al. A new theory of laminated plate , 1986 .
[52] Alessandro Reali,et al. Studies of Refinement and Continuity in Isogeometric Structural Analysis (Preprint) , 2007 .
[53] Charles W. Bert,et al. Free vibrations of laminated rectangular plates analyzed by higher order individual-layer theory , 1991 .
[54] R. Batra,et al. Finite deformations of curved laminated St. Venant-Kirchhoff beam using layer-wise third order shear and normal deformable beam theory (TSNDT) , 2013 .
[55] Ahmed K. Noor,et al. Three‐Dimensional Solutions for Initially Stressed Structural Sandwiches , 1994 .
[56] Alessandro Reali,et al. Isogeometric Analysis of Structural Vibrations , 2006 .
[57] Ahmed K. Noor,et al. Shear-Flexible Finite-Element Models of Laminated Composite Plates and Shells. , 1975 .
[58] Metin Aydogdu,et al. A new shear deformation theory for laminated composite plates , 2009 .
[59] Hiroyuki Matsunaga,et al. Vibration and stability of cross-ply laminated composite plates according to a global higher-order plate theory , 2000 .
[60] Tarun Kant,et al. Higher-order shear deformable theories for flexure of sandwich plates—Finite element evaluations , 1988 .
[61] M. Karama,et al. A new theory for laminated composite plates , 2009 .
[62] Abdul Hamid Sheikh,et al. Buckling of Laminated Composite Plates by a New Element Based on Higher Order Shear Deformation Theory , 2003 .
[63] Chih‐Ping Wu,et al. Vibration And Stability Of Laminated Plates Based On A Local High Order Plate Theory , 1994 .
[64] Tarun Kant,et al. Two shear deformable finite element models for buckling analysis of skew fibre-reinforced composite and sandwich panels , 1999 .
[65] M. Cetkovic,et al. Bending, free vibrations and buckling of laminated composite and sandwich plates using a layerwise displacement model , 2009 .
[66] António J.M. Ferreira,et al. Analysis of Composite Plates Using a Layerwise Theory and Multiquadrics Discretization , 2005 .
[67] Thomas J. R. Hughes,et al. A large deformation, rotation-free, isogeometric shell , 2011 .
[68] Silvia Bertoluzza,et al. A wavelet collocation method for the static analysis of sandwich plates using a layerwise theory , 2010 .
[69] Dhanjoo N. Ghista,et al. Mesh-free radial basis function method for static, free vibration and buckling analysis of shear deformable composite laminates , 2007 .
[70] E. Carrera. Historical review of Zig-Zag theories for multilayered plates and shells , 2003 .
[71] Hung Nguyen-Xuan,et al. Static, free vibration, and buckling analysis of laminated composite Reissner–Mindlin plates using NURBS‐based isogeometric approach , 2012 .
[72] E. Reissner,et al. On transverse bending of plates, including the effect of transverse shear deformation☆ , 1975 .
[73] Hung Nguyen-Xuan,et al. Isogeometric Analysis of Laminated Composite Plates Using the Higher-Order Shear Deformation Theory , 2015 .
[74] Tarun Kant,et al. Analytical solutions for the static analysis of laminated composite and sandwich plates based on a higher order refined theory , 2002 .
[75] Dipak K. Maiti,et al. A new inverse hyperbolic shear deformation theory for static and buckling analysis of laminated composite and sandwich plates , 2013 .
[76] J. Reddy. Mechanics of laminated composite plates and shells : theory and analysis , 1996 .
[77] Hemendra Arya,et al. A zigzag model for laminated composite beams , 2002 .
[78] Yuri Bazilevs,et al. The bending strip method for isogeometric analysis of Kirchhoff–Love shell structures comprised of multiple patches , 2010 .
[79] Roland Wüchner,et al. Isogeometric shell analysis with Kirchhoff–Love elements , 2009 .