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Analysis of nonlinear vibration for symmetric angle-ply laminated viscoelastic plates with damage 被引量:2
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作者 Yufang Zheng Yiming Fu 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2005年第5期459-466,共8页
The behavior of nonlinear vibration for symmetric angle-ply laminated plates including the material viscoelasticity and damage evolution is investigated. By employing the von Karman's nonlinear theory, strain energy ... The behavior of nonlinear vibration for symmetric angle-ply laminated plates including the material viscoelasticity and damage evolution is investigated. By employing the von Karman's nonlinear theory, strain energy equivalence principle and Boltzmann superposition principle, a set of governing equations of nonlinear integro-differential type are derived. By applying the finite difference method, Newmark method and iterative procedure, the governing equations are solved. The effects of loading amplitudes, exciting frequencies and different ply orientations on the critical time to failure initiation and nonlinear vibration amplitudes of the structures are discussed. Numerical results are presented for the different parameters and compared with the available data. 展开更多
关键词 Viscoelasticity . Damage evolution. Laminated plates . Structure's failure initiation
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Fracture analysis of magnetoelectroelastic bimaterials with imperfect interfaces by symplectic expansion
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作者 Xinsheng XU Zhenzhen TONG +3 位作者 Dalun RONG Xianhe CHENG Chenghui XU Zhenhuan ZHOU 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI CSCD 2017年第8期1043-1058,共16页
A Hamiltonian-based analytical method is used to study the mode Ⅲ interface cracks in magnetoelectroelastic bimaterials with an imperfect interface. By introducing an unknown vector, the governing equations are refor... A Hamiltonian-based analytical method is used to study the mode Ⅲ interface cracks in magnetoelectroelastic bimaterials with an imperfect interface. By introducing an unknown vector, the governing equations are reformulated in sets of first-order ordinary differential equations. Using separation of variables, eigensolutions in the symplectic space are obtained. An exact solution of the unknown vector is obtained and expressed in terms of symplectic eigensolutions. Singularities of mechanical, electric, and magnetic fields are evaluated with the generalized intensity factors. Comparisons are made to verify accuracy and stability of the proposed method. Numerical examples including mixed boundary conditions are given. 展开更多
关键词 symplectic Fracture imperfect Hamiltonian ordinary singularity interfaces exact brittle verify
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