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HAMILTONIAN SYSTEM AND SIMPLETIC GEOMETRY IN MECHANICS OF MATERIALS(Ⅲ)—FLEXURE AND FREE VIBRATION OF PLATES
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作者 Ouyang Hua-jiang zhong wan-xie 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1993年第1期21-25,共5页
The methodology presented in Part I is employed to deal with flexure and free vibration of anisotropic plates.
关键词 Hamiltonian system simpletic geometry ANISOTROPY flexure vibration/plate
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A NEW QUADRILATERAL THIN PLATE ELEMENT BASED ON THE MEMBRANE-PLATE SIMILARITY THEORY
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作者 HUANG Ruo-yu ZHENG Chang-liang +1 位作者 zhong wan-xie YAO Wei-an 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2002年第3期259-270,共12页
A new effective path has been proposed to formulate thin plate element by using the similarity theory between plane elasticity and plate bending.Because of avoiding the difficulty of c(1)continuity,the construction of... A new effective path has been proposed to formulate thin plate element by using the similarity theory between plane elasticity and plate bending.Because of avoiding the difficulty of c(1)continuity,the construction of thin plate elements becomes easier.The similarity theory and its applications were discussed more deeply,and a new four nodes,sixteen D.O.F.(degree of freedom)thin plate element was presented on the base of the similarity theory.Numerical results for typical problems show that this new element can pass the patch test and has a very good convergence and a high precision. 展开更多
关键词 plate bending membrane-plate similarity CONVERGENCE finite element
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STUDY OF NONLINEAR LONG WAVE APPOXIMATION IN UNIFORM CHANNELS VIA HAMILTONIAN STRUCTURE 被引量:1
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作者 Xu Xin-sheng zhong wan-xie Lu Yu-lin (Institute of Engineering Mechanics,Dalian University of Technology,Dalian 116024,P. R. China) 《Journal of Hydrodynamics》 SCIE EI CSCD 1995年第1期66-76,共11页
This peper studies the nonlinear wave theory in shallow water via the Hamiltonian structure. The principal is the surface wave evolution on water contained in uniform channels. The Ploper Hamiltonian appoximating sche... This peper studies the nonlinear wave theory in shallow water via the Hamiltonian structure. The principal is the surface wave evolution on water contained in uniform channels. The Ploper Hamiltonian appoximating scheme for the more general case of waves that undergo transverse variations in amplitude in the course of longitudinal propagations is constructed. Some solutions for channels with different cross-sections,especially,the rectangular cross-section, are presented to elucidate the main features of the approxiamting scheme for the problem of interest. The obtained results shows that the nonlinear approximation of wave evolution in channels depends not only on water depth but also on a parameter determined by the geometric shape Of the channel. 展开更多
关键词 Hamiltonian structure nonlinear wave uniform channel.
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