2018
DOI: 10.1016/j.ast.2018.04.030
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Smart control and vibration of viscoelastic actuator-multiphase nanocomposite conical shells-sensor considering hygrothermal load based on layerwise theory

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Cited by 55 publications
(20 citation statements)
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“…in which k 1 is Winkler foundation modulus, k 2 is stiffness of shear layer of Pasternak foundation model, and D ¼ @ 2 =@x 2 þ @ 2 =@y 2 is Laplace operator. By virtue of constitutive equations (15,16) and relations (11), and taking into account effects of initial geometrical imperfection, above equilibrium equations can be rewritten in a more compact form as…”
Section: Formulationsmentioning
confidence: 99%
“…in which k 1 is Winkler foundation modulus, k 2 is stiffness of shear layer of Pasternak foundation model, and D ¼ @ 2 =@x 2 þ @ 2 =@y 2 is Laplace operator. By virtue of constitutive equations (15,16) and relations (11), and taking into account effects of initial geometrical imperfection, above equilibrium equations can be rewritten in a more compact form as…”
Section: Formulationsmentioning
confidence: 99%
“…= 5.43874 − 9.95498 × 10 −4 T + 3.13525 × 10 −7 T 2 − 3.56332 × 10 −12 T 3 × 10 −6 /K. (30) The coefficients η 1 and η 2 are estimated by using the elastic constants E 11 and E 22 of CNTRC shells and can be applied with the rule of mixture to those from molecular dynamics simulations, as reported by Han and Elliott [50]. According to results of Shen and Xiang [24], η 1 = 0.137, η 2 = 1.022 applies for the case of V * CNT = 0.12; η 1 = 0.142, η 2 = 1.626 applies for the case of V * CNT = 0.17; and η 1 = 0.141, η 2 = 1.585 applies for the case of V * CNT = 0.28 and η 3 : η 2 = 0.7 : 1.…”
mentioning
confidence: 92%
“…Hajmohammad et al [29] investigated the thermal and moisture effect on the dynamic responses of a submerged viscoelastic agglomerated carbon nanotube (CNT) cylindrical shell subjected to earthquake loads. Smart control and vibration behavior of viscoelastic laminated sandwich conical shells subjected to hygrothermal loads by using the layerwise theory was proposed by Hajmohammad et al [30]. The shells are made of outer piezoelectric layers with carbon fibers or carbon nanotubes (CNTs) core layers.…”
Section: Introductionmentioning
confidence: 99%
“…Sun et al [11] have investigated vibration control of conical shells via piezoelectric ceramics using a multimodal fuzzy sliding mode controller. Hajmohammad et al [12] have Technical Editor: Wallace Moreira Bessa, D.Sc.. studied vibration and smart control of laminated sandwich conical shells containing piezoelectric layers based on layerwise first-order shear deformation theory by means of differential quadrature method. Chan et al [13] have presented the nonlinear dynamic and vibration responses of functionally graded conical panel with piezoelectric actuators resting on elastic foundations in thermal environment based on Galerkin and Runge-Kutta methods.…”
Section: Introductionmentioning
confidence: 99%
“…the partial differential equations for the vibration of the rotating laminated composite truncated conical shell are extracted in the following forms: Substituting Eqs. (2), (3), (8), (9),(12) and(13) into Eqs. (24)-(28) leads to the following matrix relationship:…”
mentioning
confidence: 99%