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Professor Dongyan Shi

Department of Mechanical and Electrical Engineering
Harbin Engineering University, China

Selected Publications (For more see the link Prof. Dongyan Shi):
Xianjie Shi, Wen Li and Dongyan Shi, “Free in-plane vibrations of annular sector plates with elastic boundary supports”, Paper 4PEA2, Session 4pEA, 164th Meeting of the Acoustical Society of America, Kansas City, Missouri, 22-26 October 2012, published in The Journal of the Acoustical Society of America, Vol. 18, September 2012
Dongyan Shi, Xianjie Shi, Wen Li and Qingshan Wang, Dynamic analysis of annular sector plate with general boundary supports”, Paper No. 4pSA8, Session 4pSA, ICA 2013, Montreal, Canada, 2-7 June 2013, Journal of the Acoustical Society of America, May 2013, DOI: 10.1121/1.4806495 · Source: PubMed
Wasim M.K. Helal and Dongyan Shi, “Optimum material gradient for functionally graded rectangular plate with the finite element method”, Indian Journal of Materials Science, Vol. 2014, Article ID 501935, 7 pages
Dongyan Shi, Xianjie Shi, Wen L. Li, Qingshan Wang and Jiashan Han, “Vibration analysis of annular sector plates under different boundary conditions”, Shock and Vibration, Volume 2014, Article ID 517946, 11 pages
Dongyan Shi, Qingshan Wang, Xianjie Shi and Fuzhen Pang, “Free vibration analysis of moderately thick rectangular plates with variable thickness and arbitrary boundary conditions”, Shock and Vibration, Vol. 2014, Article ID 572395, 23 pages
Xianjie Shi, Dongyan Shi, Zhengrong Qiu and Qingshan Wang, “In-plane vibration analysis of annular plates with arbitrary boundary conditions”, The Scientific World Journal Vol. 2014, Article ID 653836, 10 pages
Xianjie Shi, Dongyan Shi, Wen L. Li and Qingshan Wang, “A unified method for the free vibration analysis of circular, annular and sector plates with arbitrary boundary conditions”. Journal of Vibration and Control, May 2014, DOI: 10.1177/1077546314533580
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

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