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- W4311531710 endingPage "095440622211421" @default.
- W4311531710 startingPage "095440622211421" @default.
- W4311531710 abstract "A numerical solution process based on the moving Kriging meshfree is developed in the current exploration to predict microstructural-dependent three-dimensional nonlinear large-deflection oscillation response of probabilistic nanocomposite microsized shells considering deviatoric stretch, rotation, and dilatation gradient tensors. To do so, the modified strain gradient theory of mechanics is applied within the three-dimensional elasticity framework. Probabilistic composite microshells are prepared from nanocomposites reinforced by graphene nanofillers dispersed in different checkerboard schemes. Material properties are determined using a combination of the Monte-Carlo simulation and probabilistic-based micromechanical scheme. Thereafter, correct meshfree polynomial-based functions associated with a considered nodding system are applied to satisfy the essential boundary conditions correctly. It is described that the strengthening character corresponding to deviatoric stretch, rotation and dilatation, gradient tensors is stronger for probabilistic composite microshells containing nanofillers with larger aspect ratios and higher volume fractions. Also, a peak is observed for a certain three-dimensional frequency ratio at a specific ratio of the length to radius of the microshell. Considering microstructural gradient tensors, frequency ratio peak appears at a lower ratio of the length to radius of the microshell." @default.
- W4311531710 created "2022-12-26" @default.
- W4311531710 creator A5046407211 @default.
- W4311531710 creator A5091779273 @default.
- W4311531710 date "2022-12-15" @default.
- W4311531710 modified "2023-10-01" @default.
- W4311531710 title "Nonlinear three-dimensional oscillations of probabilistic reinforced nanocomposite shells at microscale via modified strain gradient meshfree formulations" @default.
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- W4311531710 doi "https://doi.org/10.1177/09544062221142144" @default.
- W4311531710 hasPublicationYear "2022" @default.
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