A refined trigonometric shear deformation theory for thermoelastic bending of functionally graded sandwich plates

By Abdelouahed Tounsi, Mohammed Sid Ahmed Houari, S. Benyoucef, E. A. Adda Bedia. 2013

501 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Mechanical Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/0041498cf0ea62976eacb9a1cba600cb17714433

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In Civil and Structural Engineering

In Mechanical Engineering

In Mechanics of Materials

Citations in the corpus

An analytical solution for bending, buckling and vibration responses of FGM sandwich plates (2019, methodology): “[35] have used a refined trigonometric shear deformation theory for analyzing thermoelastic bending of functionally graded sandwich plates.”
Influences of porosity on dynamic response of FG plates resting on Winkler/Pasternak/Kerr foundation using quasi 3D HSDT (2019, unknown): “The material properties of FG-plate such as Young’s modulus “ E ( z )”, mass density “ ρ ( z )” and Poisson’s ratio “ v ( z )” are assumed to vary continuously through the thickness according to the power law distribution as (Tounsi et al .”
Effect of various thermal loadings on buckling and vibrational characteristics of nonlocal temperature-dependent functionally graded nanobeams (2016, background): “However, influences of shear deformation may become more considerable for moderately thick beams and plates [30, 31].”
An efficient and simple refined theory for buckling and free vibration of exponentially graded sandwich plates under various boundary conditions (2014, background): “In this study, two different shape functions are considered [18, 20]:”
Thermal analysis of FGM plates – A critical review of various modeling techniques and solution methods (2017, background): “Further, the work was extended for FGM sandwich plates [90,91].”
Bending and free vibration analysis of functionally graded plates using a simple shear deformation theory and the concept the neutral surface position (2015, unknown): “Material non-homogeneous properties of a functionally graded material beam may be obtained by means of the Voigt rule of mixture [26–33].”