Journal
THIN-WALLED STRUCTURES
Volume 158, Issue -, Pages -Publisher
ELSEVIER SCI LTD
DOI: 10.1016/j.tws.2020.107202
Keywords
Thermal environment; Conical shell; Dynamic stability; Porous functionally graded materials; Generalized differential quadrature
Categories
Funding
- National Natural Science Foundation of China [51965025]
- National Key R&D Program of China [2018YFB2001500]
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This paper presents an accurate and semi-analytical method for investigating the dynamic instability of porous functionally graded material conical shell in thermal environment. The proposed theoretical model is validated by comparing numerical results with existing solutions. The influences of various factors on the dynamic stability of the PFGM conical shell have been examined.
The conical shell structure is prone to dynamic instability when subjected to time dependent periodic axial loads and it can cause structural damage. Based on that this paper presents an accurate and semi-analytical method for investigation the dynamic instability of porous functionally graded material (PFGM) conical shell in thermal environment. In the analysis, three common types of PFGM conical shells, namely, uniform, symmetric and asymmetric distribution are considered assuming that material properties are related to temperature. The governing equations of conical shell subjected to parametric excitation are established by the Hamilton's principle considering first order shear deformation theory. Then the Mathieu-Hill equations describing the parametric stability of conical shell are obtained by generalized differential quadrature (GDQ) method, and the Bolotin's method is utilized to obtain the first-order approximations of principal instability regions of shell structure. By comparing the numerical results with the existing solutions in open literature, the validity of the proposed theoretical model is verified. Finally, the influences of porosity distribution type, gradient index, radius-to-thickness ratio, porosity volume fraction and temperature fields on the dynamic stability of PFGM conical shell have been investigated, wherein for different porosity distribution types, the UPD type is more sensitive to gradient index as compared to other three types, while the SPD has the minimum relative width.
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