2019
DOI: 10.1080/15397734.2019.1624175
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Flexoelectric vibration analysis of nanocomposite sandwich plates

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Cited by 48 publications
(8 citation statements)
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“…Using resins with low CTE can also help to decrease the compressive thermal stresses and delay the critical buckling temperature. During last two decades, it has been shown that incorporation of nanomaterials such as CNTs can effectively improve thermo-mechanical properties of polymeric resin systems (Amir, BabaAkbar-Zarei and Khorasani 2019, Ayatollahi and Barbaz Isfahani 2017, Garg, Nam et al 2019, Rafiee 2013, Rodríguez-González and Rubio-Gonzále 2019, Şansveren and Yaman 2019, Schadler, Giannaris, and Ajayan 1998, Sharma, and Mehta 2015, Siddiqui et al 2009, Yazdi, 2019.…”
Section: Introductionmentioning
confidence: 99%
“…Using resins with low CTE can also help to decrease the compressive thermal stresses and delay the critical buckling temperature. During last two decades, it has been shown that incorporation of nanomaterials such as CNTs can effectively improve thermo-mechanical properties of polymeric resin systems (Amir, BabaAkbar-Zarei and Khorasani 2019, Ayatollahi and Barbaz Isfahani 2017, Garg, Nam et al 2019, Rafiee 2013, Rodríguez-González and Rubio-Gonzále 2019, Şansveren and Yaman 2019, Schadler, Giannaris, and Ajayan 1998, Sharma, and Mehta 2015, Siddiqui et al 2009, Yazdi, 2019.…”
Section: Introductionmentioning
confidence: 99%
“…The differential equations of the Equations (37)-(41) are solved analytically according to the Navier's procedure in this section. Therefore, for a simply supported structure, we consider the following theoretical expressions for the displacement components [42] u(x, y, t) = U cos(αx) sin(βy)e iωt , v(x, y, t) = V sin(αx) cos(βy)e iωt , w b (x, y, t) = W b sin(αx) sin(βy)e iωt , w s (x, y, t) = W s sin(αx) sin(βy)e iωt , ϕ(x, y, t) = Φ sin(αx) sin(βy)e iωt (42) in which U, V, W s , W b and Φ are the unknown coefficients. In addition, α and β are defined as mπ/a and nπ/b, respectively, where m and n are the mode numbers along the length and width direction, respectively.…”
Section: Analytical Solution Proceduresmentioning
confidence: 99%
“…To address this aspect, Timoshenko beam theory and hyperbolic shear deformation theory have been employed for predicting the electromechanical response of flexoelectric beams [39][40][41] and rectangular plates [42]. Recently, Amir et al [43,44] have studied the free vibration and buckling behaviour of rectangular flexoelectric sandwich plates using the first-order shear deformation theory (FSDT)-based analytical solutions. Ray [45] and Xiang & Li [46] have presented exact elasticity-based solutions for the static response of simply supported flexoelectric beams.…”
Section: Introductionmentioning
confidence: 99%