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Investigation of nonlinear free vibration of FG-CNTRC cylindrical panels resting on elastic foundation

Authors
Cho, J. R.
Issue Date
10-Dec-2023
Publisher
TECHNO-PRESS
Keywords
cylindrical shell panels; FG-CNTRC; MITC3+shell element; non-linear free vibration; three-step iterative scheme; von Karman non-linearity; Winkler-Pasternak foundation
Citation
STRUCTURAL ENGINEERING AND MECHANICS, v.88, no.5, pp 439 - 449
Pages
11
Journal Title
STRUCTURAL ENGINEERING AND MECHANICS
Volume
88
Number
5
Start Page
439
End Page
449
URI
https://scholarworks.bwise.kr/hongik/handle/2020.sw.hongik/32407
DOI
10.12989/sem.2023.88.5.439
ISSN
1225-4568
1598-6217
Abstract
Non-linear vibration characteristics of functionally graded CNT-reinforced composite (FG-CNTRC) cylindrical shell panel on elastic foundation have not been sufficiently examined. In this situation, this study aims at the profound numerical investigation of the non-linear vibration response of FG-CNTRC cylindrical panels on Winkler -Pasternak foundation by introducing an accurate and effective 2-D meshfree-based non-linear numerical method. The large -amplitude free vibration problem is formulated according to the first -order shear deformation theory (FSDT) with the von Karman non -linearity, and it is approximated by Laplace interpolation functions in 2-D natural element method (NEM) and a non-linear partial derivative operator H-NL. The complex and painstaking numerical derivation on the curved surface and the crucial shear locking are overcome by adopting the geometry transformation and the MITC3+ shell elements. The derived nonlinear modal equations are iteratively solved by introducing a three -step iterative solving technique which is combined with Lanczos transformation and Jacobi iteration. The developed non-linear numerical method is estimated through the benchmark test, and the effects of foundation stiffness, CNT volume fraction and functionally graded pattern, panel dimensions and boundary condition on the non-linear vibration of FG-CNTRC cylindrical panels on elastic foundation are parametrically investigated.
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