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Department of Mechanical and Electrical Engineering
Harbin Engineering University, China
Selected Publications (For more see the link Dr. Qian Liang):
Qingshan Wang, Dongyan Shi, Fuzhen Pang and Qian Liang, “Vibrations of composite laminated circular panels and shells of revolution with general elastic boundary conditions via Fourier-Ritz method”, Curved and Layered Structures, Vol. 3, No. 1, pp 105-136, April 2016
Q. Wang, D. Shi, Q. Liang, and X. Shi, “A unified solution for vibration analysis of functionally graded circular, annular and sector plates with general boundary conditions,” Composites Part B: Engineering, vol. 88, pp. 264–294, 2016.
D. Shi, X. Lv, Q. Wang, and Q. Liang, “A unified solution for free vibration of orthotropic annular sector thin plates with general boundary conditions, internal radial line and circumferential arc supports,” Journal of Vibroengineering, vol. 18, no. 1, pp. 361–377, 2016.
X. Lv, D. Shi, Q. Wang, and Q. Liang, “A unified solution for the in-plane vibration analysis of multi-span curved Timoshenko beams with general elastic boundary and coupling conditions,” Journal of Vibroengineering, vol. 18, no. 2, pp. 1071–1087, 2016.
Q. Wang, D. Shi, and Q. Liang, “Free vibration analysis of axially loaded laminated composite beams with general boundary conditions by using a modified Fourier-Ritz approach,” Journal of Composite Materials, vol. 50, no. 15, pp. 2111–2135, 2016.
Q. Wang, D. Shi, Q. Liang, and F. Ahad, “An improved Fourier series solution for the dynamic analysis of laminated composite annular, circular, and sector plate with general boundary conditions,” Journal of Composite Materials, vol. 50, no. 30, pp. 4199–4233, 2016.
Q. Wang, D. Shi, Q. Liang, and F. Ahad, “A unified solution for free in-plane vibration of orthotropic circular, annular and sector plates with general boundary conditions,” Applied Mathematical Modelling, vol. 40, no. 21-22, pp. 9228–9253, 2016.
Y. S. Zhou, Q. S. Wang, D. Y. Shi, Q. Liang, and Z. Zhang, “Exact solutions for the free in-plane vibrations of rectangular plates with arbitrary boundary conditions,” International Journal of Mechanical Sciences, vol. 130, pp. 1–10, 2017.
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