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作 者:Jing Lu Yu Xiang Yuying Huang Xiaoni Li Qiao Ni
机构地区:[1]College of Civil Engineering and Mechanics, Huazhong University of Science and Technology, Wuhan 430074, China [2]Department of Automotive Engineering, Guangxi University of Technology, Liuzhou 545006, China
出 处:《Acta Mechanica Solida Sinica》2010年第4期297-311,共15页固体力学学报(英文版)
基 金:supported by the National Natural Science Foundation of China (No.10662003);Educational Commission of Guangxi Province of China (No.200807MS109)
摘 要:The first order differential matrix equations of the host shell and constrained layer for a sandwich rotational shell are derived based on the thin shell theory.Employing the layer wise principle and first order shear deformation theory, only considering the shearing deformation of the viscoelastic layer, the integrated first order differential matrix equation of a passive constrained layer damping rotational shell is established by combining with the normal equilibrium equation of the viscoelastic layer.A highly precise transfer matrix method is developed by extended homogeneous capacity precision integration technology.The numerical results show that present method is accurate and effective.The first order differential matrix equations of the host shell and constrained layer for a sandwich rotational shell are derived based on the thin shell theory.Employing the layer wise principle and first order shear deformation theory, only considering the shearing deformation of the viscoelastic layer, the integrated first order differential matrix equation of a passive constrained layer damping rotational shell is established by combining with the normal equilibrium equation of the viscoelastic layer.A highly precise transfer matrix method is developed by extended homogeneous capacity precision integration technology.The numerical results show that present method is accurate and effective.
关 键 词:passive constrained layer damping rotational shell transfer matrix method first order differential matrix equation precise integration technology
分 类 号:O321[理学—一般力学与力学基础] TU334.01[理学—力学]
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