2020
DOI: 10.1016/j.ijmecsci.2020.105656
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Static and dynamic analyses of FG-GNPs reinforced porous nanocomposite annular micro-plates based on MSGT

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Cited by 98 publications
(30 citation statements)
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“…The thermomechanical properties of the core and face sheets are presented in Table 3. 16 , 43 The porous core is made from SUS304, the matrix of the nanocomposite face sheets is from Epoxy, and their reinforcements are GPLs, as stated before. Also, the following geometrical values are assumed to extracting the results: l m =15µm, h = 5 l m , h f =0.1 h , h c =8 h f , L = 10 h , and β = π /4.…”
Section: Resultsmentioning
confidence: 99%
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“…The thermomechanical properties of the core and face sheets are presented in Table 3. 16 , 43 The porous core is made from SUS304, the matrix of the nanocomposite face sheets is from Epoxy, and their reinforcements are GPLs, as stated before. Also, the following geometrical values are assumed to extracting the results: l m =15µm, h = 5 l m , h f =0.1 h , h c =8 h f , L = 10 h , and β = π /4.…”
Section: Resultsmentioning
confidence: 99%
“…Hamilton’s principle and variational approach are employed to derive the governing motion equations. Based on the extended Hamilton’s principle, variations of the system’s total energy in a period equates zero 16 …”
Section: Derivation Of the Motion Equationsmentioning
confidence: 99%
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“…Besides, φ 0 is the internal cells angle of the honeycomb structure; ϕ 0 = h 0 /l 0 and γ 0 = t 0 /l 0 stand for the internal aspect ratio and dimensionless cells thickness, respectively, in which h 0 , l 0 and t 0 are the geometrical parameters defining the hexagonal cells as represented in Figure 1. For FG-GPLs reinforced face sheets, the elastic constants C ijf are given by (19) The mechanical properties for both face sheets vary throughout the thickness, and they are clearly function of the effective material properties, defined, in turn, by means of the Halpin-Tsai micromechanical model, as follows [35]…”
Section: Theoretical Formulationmentioning
confidence: 99%
“…where K W is the Winkler parameter, K G is the shear layer parameter, and C d denotes the damping parameter, respectively. By substitution of Equations (29), (35), (36) into the Hamilton's principle (28), after a mathematical manipulation we get the following governing equations of motion in terms of displacement field δu :…”
Section: Governing Equations Of the Problemmentioning
confidence: 99%