Static and Dynamic Analyses of Nanocomposite Plates in Mechanical and Aerodynamic Loading
| Autor: | Hanif Maghzi, Ramin Bahaadini, Reza Bahaadini, Kazem Majidi-Mozafari, Faramarz Abbasi |
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| Rok vydání: | 2020 |
| Předmět: |
Materials science
Nanocomposite Mechanical Engineering 02 engineering and technology Aerodynamics 021001 nanoscience & nanotechnology 020303 mechanical engineering & transports Exfoliated graphite nano-platelets 0203 mechanical engineering Mechanics of Materials Flutter General Materials Science Composite material 0210 nano-technology Divergence (statistics) Porosity Choked flow |
| Zdroj: | International Journal of Applied Mechanics. 12:2050034 |
| ISSN: | 1758-826X 1758-8251 |
| DOI: | 10.1142/s1758825120500349 |
| Popis: | In this paper, flutter and divergence instabilities of functionally graded porous plate strip reinforced with graphene nanoplatelets in supersonic flow and subjected to an axial loading are studied. The graphene nanoplatelets are distributed in the matrix either uniformly or non-uniformly along the thickness direction. Four graphene nanoplatelets distribution patterns namely, Patterns A through D are considered. Based on the modified Halpin–Tsai micromechanics model and the rule of mixture, the effective material properties of functionally graded plate strip reinforced with graphene nanoplatelets are obtained. The aerodynamic pressure is considered in accordance with the quasi-steady supersonic piston theory. To transform the governing equations of motion to a general eigenvalue problem, the Galerkin method is employed. The flutter aerodynamic pressure and stability boundaries are determined by solving standard complex eigenvalue problem. The effects of graphene nanoplatelets distributions, graphene nanoplatelets weight fraction, geometry of graphene nanoplatelets, porosity coefficient and porosity distributions on the flutter and divergence instabilities of the system are studied. The results show that the plate strip with symmetric distribution pattern (stiffness in the surface areas) and GPLs pattern A predict the highest stable area. The flutter and divergence regions decrease as the porosity coefficient increases. Besides, the critical aerodynamic loads increase by adding a small amount of GPL to the matrix. |
| Databáze: | OpenAIRE |
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