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Vibrational behavior of truncated conical porous GPL-reinforced sandwich micro/nano-shells
by
Adab, Niloofar
, Arefi, Mohammad
in
Boundary conditions
/ Civil engineering
/ Differential equations
/ Dynamic characteristics
/ Equations of motion
/ Graphene
/ Hamilton's principle
/ Mechanical properties
/ Parameters
/ Polymers
/ Porosity
/ Porous materials
/ Quadratures
/ Resonant frequencies
/ Sheets
/ Size effects
/ Thickness
/ Vibration analysis
/ Vibration mode
2023
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Vibrational behavior of truncated conical porous GPL-reinforced sandwich micro/nano-shells
by
Adab, Niloofar
, Arefi, Mohammad
in
Boundary conditions
/ Civil engineering
/ Differential equations
/ Dynamic characteristics
/ Equations of motion
/ Graphene
/ Hamilton's principle
/ Mechanical properties
/ Parameters
/ Polymers
/ Porosity
/ Porous materials
/ Quadratures
/ Resonant frequencies
/ Sheets
/ Size effects
/ Thickness
/ Vibration analysis
/ Vibration mode
2023
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Vibrational behavior of truncated conical porous GPL-reinforced sandwich micro/nano-shells
by
Adab, Niloofar
, Arefi, Mohammad
in
Boundary conditions
/ Civil engineering
/ Differential equations
/ Dynamic characteristics
/ Equations of motion
/ Graphene
/ Hamilton's principle
/ Mechanical properties
/ Parameters
/ Polymers
/ Porosity
/ Porous materials
/ Quadratures
/ Resonant frequencies
/ Sheets
/ Size effects
/ Thickness
/ Vibration analysis
/ Vibration mode
2023
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Vibrational behavior of truncated conical porous GPL-reinforced sandwich micro/nano-shells
Journal Article
Vibrational behavior of truncated conical porous GPL-reinforced sandwich micro/nano-shells
2023
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Overview
In this paper, dynamic characteristics of microconical sandwich shells are investigated. The microshell is considered to consist of a porous core made of a polymer and two face sheets made of that polymer which is reinforced by graphene nanoplatelets (GPLs). The face sheets effective mechanical characteristics are estimated utilizing the rule of mixture along with the Halpin–Tsai model, and size effects are incorporated based on the modified couple stress theory. Hamilton’s principle is applied for derivation of governing equations of motion as well as boundary condition in which differential quadrature method is employed for numerical solution. The accuracy of the presented solution is examined using the benchmark results reported in other papers. Influences of different parameters on the natural frequencies in the various vibrational modes of the microshells are examined, including the wave number, micro-length-scale parameter, the thickness of the porous core, dispersion patterns of the pores and the GPLs, porosity parameter, total mass fraction of the GPLs, and also the semi-vertex angle of the cone.
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