A new inverse hyperbolic shear deformation theory for static and buckling analysis of laminated composite and sandwich plates

By N. Grover, Dipak Kumar Maiti, Baljeet Singh. 2013

243 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/b2b732d9bc0532594284f57eac2052c949dcfb13

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In Civil and Structural Engineering

In Mechanics of Materials

Citations in the corpus

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.”
Isogeometric analysis of laminated composite and sandwich plates using a layerwise deformation theory (2013, unknown): “006 CFS-IHSDT [41] 255.”
Free vibration analysis of laminated beam by polynomial, trigonometric, exponential and zig-zag theories (2014, methodology): “The virtual variation of the strain energy is rewritten using equations (6), (9), (14) and (15) in a compact format it becomes:”
Isogeometric finite element analysis of composite sandwich plates using a higher order shear deformation theory (2013, methodology): “006 IHSDT [61] 255.”
Isogeometric analysis of laminated composite and sandwich plates using a new inverse trigonometric shear deformation theory (2014, methodology): “[52], the IGA solution based on the dTrSDTs [38, 7] and an exact elasticity solution by Pagano [47].”
New Nonpolynomial Shear-Deformation Theories for Structural Behavior of Laminated-Composite and Sandwich Plates (2013, methodology): “It is clear from Table 3 that the IHSDT [43] and ITSDT predict the static response more accurately as compared to the SDTSF and other shear-deformation theories.”
Static and free vibration analysis of laminated beams by refined theory based on Chebyshev polynomials (2015, unknown): “In [22], the stability and the static behaviour of laminated beams with inverse hyperbolic shear deformation was studied.”
A new simple shear and normal deformations theory for functionally graded beams (2015, background): “…theories (Soldatos 1992, El Meiche et al. 2011, Fekrar et al. 2012, Kettaf et al. 2013), the inverse hyperbolic theories (Sahoo and Singh 2013, Grover et al. 2013), the exponential theory of Karama et al. (2003), and the unified formulation of Carrera (Carrera 2003, Carrera et al. 2011a).”