Analysis of isotropic, sandwich and laminated plates by a meshless method and various shear deformation theories

By Song Xiang, Ke-ming Wang, Yanting Ai, Y. Sha, Hong Shi. 2009

133 citations recorded by the source corpus.

Subfields: Building and Construction, Civil and Structural Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/943fe7aebea34aadea1126271cdf8809ef1ac1d0

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In Building and Construction

In Civil and Structural Engineering

In Mechanics of Materials

Citations in the corpus

New Nonpolynomial Shear-Deformation Theories for Structural Behavior of Laminated-Composite and Sandwich Plates (2013, unknown): “065 Touratier [47] 253.”
Static analysis of doubly-curved anisotropic shells and panels using CUF approach, differential geometry and differential quadrature method (2014, background): “In general every sth order thickness function Fs(f), which is also called shear function [66,81,86,94,99–142], can assume various expressions.”
Static and dynamic analysis of laminated composite and sandwich plates and shells by using a new higher-order shear deformation theory (2011, methodology): “Higher order shear deformation theories (HSDTs) were developed to improve the analysis of shell responses and extensively used by many researchers [20–59].”
A new trigonometric shear deformation theory for isotropic, laminated composite and sandwich plates (2012, methodology): “The accuracy of the present theory is ascertained by comparing it with Pagano (1970), Pagano and Hatfield (1972) and Srinivas (1973), and also with various numerical calculations such as finite element (see Pandya and Kant, 1988; Ferreira and Barbosa, 2000) and meshless methods (Ferreira et al., 200”
Analysis of laminated shells by a sinusoidal shear deformation theory and radial basis functions collocation, accounting for through-the-thickness deformations (2011, unknown): “The use of radial basis function for the analysis of structures and materials has been previously studied by numerous authors [27–41].”
A quasi-3D hyperbolic shear deformation theory for functionally graded plates (2014, background): “[30], Akavci [31], and El Meiche et al.”
Free vibration analysis of functionally graded shells by a higher-order shear deformation theory and radial basis functions collocation, accounting for through-the-thickness deformations (2013, unknown): “The use of radial basis function for the analysis of structures and materials has been previously studied [15–29].”
Radial basis functions collocation and a unified formulation for bending, vibration and buckling analysis of laminated plates, according to a variation of Murakami’s zig-zag theory (2011, unknown): “…been previously studied by numerous authors (Hon et al., 1997; Hon et al., 1999; Wang et al., 2002; Liu and Gu, 2001; Liu and Wang, 2002; Wang and Liu, 2002; Chen et al., 2003; Dai et al., 2004; Liu and Chen, 2002; Liew et al., 2004; Huang and Li, 2004; Liu et al., 2002; Xiang et al., 2009, 2010).”
Analysis of laminated doubly-curved shells by a layerwise theory and radial basis functions collocation, accounting for through-the-thickness deformations (2011, methodology): “The use of RBF for the analysis of structures and materials has been previously studiedbynumerous authors [36–50].”