2022
DOI: 10.1016/j.compstruct.2022.115630
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Vibration of variable stiffness composite laminate and hybrid composite laminate plates coupled to sloshing fluid

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Cited by 17 publications
(6 citation statements)
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“…While implementing the VKT, nonlinearity caused an increase in the frequency of the porous plates with higher stiffness under post-buckling conditions. Additionally, Karimi et al [360] employed the Ritz solution combined with the polynomial series expansion, TSDT, and Reddy SDT to investigate the FV of two various types of CPs (variable stiffness composite laminated and hybrid composite laminated), which were subjected to interaction with the sloshing fluid as shown in Fig. 42.…”
Section: Tablementioning
confidence: 99%
“…While implementing the VKT, nonlinearity caused an increase in the frequency of the porous plates with higher stiffness under post-buckling conditions. Additionally, Karimi et al [360] employed the Ritz solution combined with the polynomial series expansion, TSDT, and Reddy SDT to investigate the FV of two various types of CPs (variable stiffness composite laminated and hybrid composite laminated), which were subjected to interaction with the sloshing fluid as shown in Fig. 42.…”
Section: Tablementioning
confidence: 99%
“…According to the equation K M , n w = stiffness K and the relationship between stiffness K and modulus E' can be obtained [18]: where E' refers to the real part of the complex tensile modulus, S e is the force bearing area, S I is the surface area of the free end, h is the thickness of the laminates, q is the structure shape coefficient. The loss factor β is obtained as follows: The loss factor obtained using equation (7), is the loss factor for the two attenuation periods. When the attenuation period is n, the loss factor of the viscoelastic material structure can be obtained as follows: In this study, the free decay method was used to conduct tests on composite laminates, the dynamic performance of the composite laminates was measured, and the G′(T) curve of the structural vibration shear modulus and β(T) curve of the structural vibration loss factor with time were obtained [24].…”
Section: Formula Derivationmentioning
confidence: 99%
“…The results show that the use of curved fibers with variable stiffness laminates can significantly affect the natural frequency of the laminates by effectively changing their vibration modes, but this effect is not obvious for laminates with large thicknesses. Karimi et al [7] applied a modified shear deformation plate theory to investigate the free vibration of vertically laminated composite plates coupled to a sloshing liquid. Niu Xuejuan et al [8] explored the influence of the layering sequence on the natural frequency of composite laminates, and found that the layering of composite laminates has a significant influence on its natural frequency.…”
Section: Introductionmentioning
confidence: 99%
“…[4,5] Mahdi Karimi studied the free vibration characteristics of hybrid composite laminates (HCL) and variable stiffness composite laminates (VSCL) using the Reddy shear deformation plate theory to analyze the natural frequency. [6] In recent years, changing the continuous angle of the laminate's layer started to be used to improve the material's vibration characteristics. [7] Leena Sinha et al found that the natural frequency was influenced by composite laminates with different fiber orientations in various boundary conditions.…”
Section: Introductionmentioning
confidence: 99%
“…[ 4,5 ] Mahdi Karimi studied the free vibration characteristics of hybrid composite laminates (HCL) and variable stiffness composite laminates (VSCL) using the Reddy shear deformation plate theory to analyze the natural frequency. [ 6 ]…”
Section: Introductionmentioning
confidence: 99%