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个人信息Personal Information
教授 博士生导师
性别:男
毕业院校:美国Oklahoma大学
学历:博士研究生毕业
学位:工学博士学位
所在单位:航空学院
电子邮箱:
Three-dimensional vibration analysis of curved and twisted beams with irregular shapes of cross-sections by sub-parametric quadrature element method
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所属单位:航空学院
发表刊物:Comput Math Appl
摘要:This paper presents a novel three-dimensional (3D) sub-parametric quadrature element (SP-QE) method for solving the coupled dynamic behavior of curved and pre-twisted beamlike structures with irregular shapes of cross-section. The technique is an extension of the existing quadrature element method (QEM) with regular shapes by mapping the irregular solid into a regular cube. Detailed formulations are worked out. Beams with rectangular, circular, elliptical and airfoil cross-sections, various curvature and pre-twist rates, and different boundary conditions are investigated. Either Serendipity elements or Lagrange elements are considered in the mapped regular domain. Convergence studies are carried out to show the computational performance of the proposed elements. Results are compared either with the existing 3D spectral-Tchebychev (3D-ST) solutions or with the finite element data. It is shown that the proposed method can yield accurate solutions with small number of degrees of freedom. Consistent or lumped mass matrix affects little on the accuracy of solutions. Therefore, the element with lumped mass matrix can be efficiently used in dynamic analysis of solids with regular and irregular shapes. © 2018 Elsevier Ltd
ISSN号:0898-1221
是否译文:否
发表时间:2018-01-01
合写作者:Yuan, Zhangxian
通讯作者:王鑫伟