Since 1963
ARTICLE
Dynamic buckling of thin-walled cylindrical shells under radial impact pressures randomly distributed in the circumferential direction
1
School of Mechanical Engineering, Nanjing University of Science and Technology, Nanjing, Jiangsu, China
2
Northwest Institute of Mechanical and Electrical Engineering, Xianyang, Shaanxi, China
Submission date: 2023-06-20
Final revision date: 2023-07-28
Acceptance date: 2023-07-28
Online publication date: 2023-10-01
Publication date: 2023-10-30
Corresponding author
Journal of Theoretical and Applied Mechanics 2023;61(4):769-781
KEYWORDS
TOPICS
ABSTRACT
Dynamic buckling of thin-walled cylindrical shells under radial impact pressures randomly
distributed in the circumferential direction is investigated by extending widely-used Donnell’s
shell theory. The buckling model proposed here specifically includes nonlinear terms
in the geometrical equation and the curvature change due to significant variation of the shell
radius. The finite difference method is adopted to solve the equations, and a parameter is
defined to describe the buckling degree of the shell. Numerical results show that nonlinear
terms from Green’s strain tensors and the change of curvature are important for shell large
deformation. Pressure characteristics, materials and thickness of the cylindrical shell affect
its buckling behavior remarkably.
REFERENCES (27)
1.
Amabili M., 2008, Nonlinear Vibrations and Stability of Shells and Plates, Cambridge University Press, New York.
2.
Amabili M., Païdoussis M.P., 2003, Review of studies on geometrically nonlinear vibrations and dynamics of circular cylindrical shells and panels, with and without fluid-structure interaction, Applied Mechanics Reviews, 56, 349-381.
3.
An H., Zhou L., Wei X., An W., 2016, Nonlinear analysis of dynamic stability for the thin cylindrical shells of supercavitating vehicles, Advances in Mechanical Engineering, 9, 1-15.
4.
Ben-Haim Y., 1993, Convex models of uncertainty in radial pulse buckling of shells, Transactions of the ASME. Journal of Applied Mechanics, 60, 683-688.
5.
Bykov A.I., Dolotenko M.I., 2015, An MC-1 cascade magnetocumulative generator of multimegagauss magnetic fields - ideas and their realization, Instruments and Experimental Techniques, 58, 531-538.
6.
Darabi M., Ganesan R., 2016, Non-linear dynamic instability analysis of laminated composite cylindrical shells subjected to periodic axial loads, Composite Structures, 147, 168-184.
7.
Elishakoff I., 2000, Uncertain buckling: Its past, present and future, International Journal of Solids and Structures, 37, 6869-6889.
8.
Farid J., 2012, Importance of Perforation Process and its Techniques, Dalhousie University, Nova Scotia.
9.
Gu W., Tang W., Liu T., 1996, Dynamic pulse buckling of cylindrical shells subjected to external impulsive loading, Journal of Pressure Vessel Technology, 118, 33-37.
10.
Hutchinson J., 1965, Axial buckling of pressurized imperfect cylindrical shells, AIAA Journal, 3, 1461-1466.
11.
Hutchinson J.W., 2016, Buckling of spherical shells revisited, Proceedings of the Royal Society A-Mathematical Physical and Engineering Sciences, 472.
12.
Jones N., Okawa D.M., 1976, Dynamic plastic buckling of rings and cylindrical shells, Nuclear Engineering and Design, 37, 125-147.
13.
Karagiozova D., Alves M., 2008, Dynamic elastic-plastic buckling of structural elements: A review, Applied Mechanics Reviews, 61, 040803.
14.
Kumar A., Das S., Wahi P., 2011, Dynamic buckling of thin-walled cylindrical shells subjected to fluctuating radial loads, 21st International Conference on Structural Mechanics in Reactor Technology.
15.
Kumar A., Lal Das S., Wahi P., 2015, Instabilities of thin circular cylindrical shells under radial loading, International Journal of Mechanical Sciences, 104, 174-189.
16.
Kundalwal S.I., Shingare K.B., 2020, Electromechanical response of thin shell laminated with flexoelectric composite layer, Thin-Walled Structures, 157, 107138.
17.
Lindberg H.E., 1992a, An evaluation of convex modeling for multimode dynamic buckling, Transactions of the ASME. Journal of Applied Mechanics, 59, 929-936.
18.
Lindberg H.E., 1992b, Convex models for uncertain imperfection control in multimode dynamic buckling, Transactions of the ASME. Journal of Applied Mechanics, 59, 937-945.
19.
Lindberg H.E., Florence A.L., 1987, Dynamic Pulse Buckling Theory and Experiment, Martinus Nijhoff Publishers, Dordrecht.
20.
Sahu S.K., Datta P.K., 2007, Research advances in the dynamic stability behavior of plates and shells: 1987-2005-Part I: Conservative systems, Applied Mechanics Reviews, 60, 65-75.
21.
Saran S., Ayisit O., Yavuz M.S., 2013, Experimental investigations on aluminum shaped charge liners, Procedia Engineering, 58, 479-486.
22.
Suresh Kumar R., Kundalwal S.I., Ray M.C., 2017, Control of large amplitude vibrations of doubly curved sandwich shells composed of fuzzy fiber reinforced composite facings, Aerospace Science and Technology, 70, 10-28.
23.
Teng J.G., 1996, Buckling of thin shells: Recent advances and trends, Applied Mechanics Reviews, 49, 263-274.
24.
Wei Z.G., Batra R.C., 2006, Dynamic buckling of thin thermoviscoplastic cylindrical shell under radial impulsive loading, Thin-Walled Structures, 44, 1109-1117.
25.
Xu X., Ma Y., Lim C.W., Chu H., 2006, Dynamic buckling of cylindrical shells subject to an axial impact in a symplectic system, International Journal of Solids and Structures, 43, 3905-3919.
26.
Xue J., Yuan D., Han F., Liu R., 2013, An extension of Karman-Donnell’s theory for non-shallow, long cylindrical shells undergoing large deflection, European Journal of Mechanics – A/Solids, 37, 329-335.
27.
Zhang D., Shangguan Q., Xie C., Liu F., 2015, A modified Johnson-Cook model of dynamic tensile behaviors for 7075-T6 aluminum alloy, Journal of Alloys and Compounds, 619, 186-194.
| eISSN: | 2543-6309 |
| ISSN: | 1429-2955 |
We process personal data collected when visiting the website. The function of obtaining information about users and their behavior is carried out by voluntarily entered information in forms and saving cookies in end devices. Data, including cookies, are used to provide services, improve the user experience and to analyze the traffic in accordance with the Privacy policy. Data are also collected and processed by Google Analytics tool (more).
You can change cookies settings in your browser. Restricted use of cookies in the browser configuration may affect some functionalities of the website.
You can change cookies settings in your browser. Restricted use of cookies in the browser configuration may affect some functionalities of the website.
