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CLC number: O343.2

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Received: 2002-08-03

Revision Accepted: 2003-01-10

Crosschecked: 0000-00-00

Cited: 6

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Bio-Design and Manufacturing  2021 Vol.4 No.5 P.560~564

10.1631/jzus.2003.0560


Analytical solutions of simply supported magnetoelectroelastic circular plate under uniform loads


Author(s):  CHEN Jiang-ying, DING Hao-jiang, HOU Peng-fei

Affiliation(s):  Department of Civil Engineering, Zhejiang University, Hangzhou 310027, China; more

Corresponding email(s):   yingch@nbu.edu.cn

Key Words:  Simply supported, Magnetoelectroelastic circular plate, General solution, Analytical solution


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CHEN Jiang-ying, DING Hao-jiang, HOU Peng-fei. Analytical solutions of simply supported magnetoelectroelastic circular plate under uniform loads[J]. Journal of Zhejiang University Science D, 2021, 4(5): 560~564.

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Abstract: 
In this paper, the axisymmetric general solutions of transversely isotropic magnetoelectroelastic media are expressed with four harmonic displacement functions at first. Then, based on the solutions, the analytical three-dimensional solutions are provided for a simply supported magnetoelectroelastic circular plate subjected to uniform loads. Finally, the example of circular plate is presented.

Darkslateblue:Affiliate; Royal Blue:Author; Turquoise:Article

Reference

[1]Ding, H. J., Chen, B. and Liang, J., 1996. General solutions for coupled equations for piezoelectric media. Int. J. Solids Struct., 33: 2283-2298.

[2]Ding, H. J., Guo, F. L. and Huo, P. F., 2000. On the equilibrium of piezoelectric bodies of revolution. Int. J. Solids Struct., 37: 1293-1326.

[3]Ding, H. J. and Chen, W. Q., 2001.Three Dimensional Problems of Piezoelasticity. Nova Science Publishers, New York.

[4]Li, J. Y., 2000. Magnetoelectroelastic multi-inclusion and inhomogeneity problems and their applications in composite materials. Int J. Eng. Sci., 38: 1993-2011.

[5]Pan, E., 2000. Exact solution for simply supported and multilayered magneto-electro-elastic plates. J. App. Mech., 68: 607-618.

[6]Timoshenko, S. P. and Goodier, J. N., 1970. Theory of Elasticity(3rd ed). McGraw Hill, New York.

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