Computationally efficient beam elements for accurate stresses in sandwich laminates and laminated composites with delaminations.
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A. Tessler | R. Groh | A Tessler | R M J Groh
[1] N. Pagano,et al. Exact Solutions for Composite Laminates in Cylindrical Bending , 1969 .
[2] L. Demasi. Partially Zig-Zag Advanced Higher Order Shear Deformation Theories Based on the Generalized Unified Formulation , 2012 .
[3] Raimund Rolfes,et al. A hierarchic 3D finite element for laminated composites , 2004 .
[4] E. Carrera. Developments, ideas, and evaluations based upon Reissner’s Mixed Variational Theorem in the modeling of multilayered plates and shells , 2001 .
[5] M. Gherlone,et al. Refined zigzag theory for homogeneous, laminated composite, and sandwich plates: a homogeneous limit methodology for zigzag function selection , 2010 .
[6] Raimund Rolfes,et al. Improved transverse shear stresses in composite finite elements based on first order shear deformation theory , 1997 .
[7] J. Whitney,et al. Stress Analysis of Thick Laminated Composite and Sandwich Plates , 1972 .
[8] Alexander Tessler,et al. Refined zigzag theory for homogeneous, laminated composite, and sandwich beams derived from Reissner’s mixed variational principle , 2015 .
[9] Paul M. Weaver,et al. A computationally efficient 2D model for inherently equilibrated 3D stress predictions in heterogeneous laminated plates. Part I: Model formulation , 2016 .
[10] Hidenori Murakami,et al. Laminated Composite Plate Theory With Improved In-Plane Responses , 1986 .
[11] P M Weaver,et al. Deleterious localized stress fields: the effects of boundaries and stiffness tailoring in anisotropic laminated plates , 2016, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[12] R. Christensen,et al. A High-Order Theory of Plate Deformation—Part 2: Laminated Plates , 1977 .
[13] Tim Schmitz,et al. Mechanics Of Composite Materials , 2016 .
[14] Y. Stavsky,et al. Elastic wave propagation in heterogeneous plates , 1966 .
[15] Marco Gherlone,et al. C0 beam elements based on the Refined Zigzag Theory for multilayered composite and sandwich laminates , 2011 .
[16] J. N. Reddy,et al. A refined nonlinear theory of plates with transverse shear deformation , 1984 .
[17] Marco Di Sciuva. A refinement of the transverse shear deformation theory for multilayered of orthotropic plates , 1983 .
[18] M. Gherlone. On the Use of Zigzag Functions in Equivalent Single Layer Theories for Laminated Composite and Sandwich Beams: A Comparative Study and Some Observations on External Weak Layers , 2013 .
[19] R. Batra,et al. Higher-Order Piezoelectric Plate Theory Derived from a Three-Dimensional Variational Principle , 2002 .
[20] P. Ermanni,et al. Higher-order beam model for stress predictions in curved beams made from anisotropic materials , 2016 .
[21] E. Reissner. ON THE THEORY OF BENDING OF ELASTIC PLATES , 1944 .
[22] Raimund Rolfes,et al. Efficient linear transverse normal stress analysis of layered composite plates , 1998 .
[23] F. B. Hildebrand,et al. Notes on the foundations of the theory of small displacements of orthotropic shells , 1949 .
[24] Paul M. Weaver,et al. On displacement-based and mixed-variational equivalent single layer theories for modelling highly heterogeneous laminated beams , 2015 .
[25] S. A. Ambartsumian,et al. On a general theory of anisotropic shells , 1958 .
[26] E. Reissner. On a certain mixed variational theorem and a proposed application , 1984 .
[27] N. J. Pagano,et al. Interlaminar Stresses in Composite Laminates Under Uniform Axial Extension , 1970 .
[28] E. Reissner. The effect of transverse shear deformation on the bending of elastic plates , 1945 .
[29] Luigi Iurlaro,et al. A class of higher-order C0 composite and sandwich beam elements based on the Refined Zigzag Theory , 2015 .
[30] Marco Gherlone,et al. A consistent refinement of first-order shear deformation theory for laminated composite and sandwich plates using improved zigzag kinematics , 2010 .
[31] P. Weaver,et al. Application of the Refined Zigzag Theory to the Modeling of Delaminations in Laminated Composites , 2015 .
[32] G. Kirchhoff,et al. Über das Gleichgewicht und die Bewegung einer elastischen Scheibe. , 1850 .
[33] Ugo Icardi,et al. Assessment of recent zig-zag theories for laminated and sandwich structures , 2016 .
[34] Marco Gherlone,et al. Refined Zigzag Theory for Laminated Composite and Sandwich Plates , 2015 .
[36] G. C. Everstine,et al. Stress channelling in transversely isotropic elastic composites , 1971 .
[37] W. G. Bickley. Mathematical Theory Of Elasticity , 1946, Nature.
[38] R. D. Mindlin,et al. Influence of rotary inertia and shear on flexural motions of isotropic, elastic plates , 1951 .
[39] M. Levinson,et al. A new rectangular beam theory , 1981 .
[40] Sergio Oller,et al. A numerical model of delamination in composite laminated beams using the LRZ beam element based on the refined zigzag theory , 2013 .
[41] Luigi Iurlaro,et al. The (3,2)-Mixed Refined Zigzag Theory for generally laminated beams: Theoretical development and C0 finite element formulation , 2015 .
[42] S. B. Dong,et al. On a hierarchy of conforming timoshenko beam elements , 1981 .
[43] M. Gherlone,et al. Refinement of Timoshenko Beam Theory for Composite and Sandwich Beams Using Zigzag Kinematics , 2007 .