胡志强

个人信息Personal Information

副教授

硕士生导师

性别:男

毕业院校:大连理工大学

学位:博士

所在单位:水利工程系

学科:水工结构工程

办公地点:大连理工大学建设工程学部综合试验4号楼401室

联系方式:办公电话:0411-84709552 Email: huzhq@dlut.edu.cn

电子邮箱:huzhq@dlut.edu.cn

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Scaled boundary isogeometric analysis for 2D elastostatics

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论文类型:期刊论文

发表时间:2014-02-01

发表刊物:SCIENCE CHINA-PHYSICS MECHANICS & ASTRONOMY

收录刊物:SCIE、EI

卷号:57

期号:2

页面范围:286-300

ISSN号:1674-7348

关键字:scaled boundary isogeometric analysis; SBFEM; IGA; elastostatics; inhomogeneous essential boundary condition

摘要:A new numerical method, scaled boundary isogeometric analysis (SBIGA) combining the concept of the scaled boundary finite element method (SBFEM) and the isogeometric analysis (IGA), is proposed in this study for 2D elastostatic problems with both homogenous and inhomogeneous essential boundary conditions. Scaled boundary isogeometric transformation is established at a specified scaling center with boundary isogeometric representation identical to the design model imported from CAD system, which can be automatically refined without communication with the original system and keeping geometry invariability. The field variable, that is, displacement, is constructed by the same basis as boundary isogeometric description keeping analytical features in radial direction. A Lagrange multiplier scheme is suggested to impose the inhomogeneous essential boundary conditions. The new proposed method holds the semi-analytical feature inherited from SBFEM, that is, discretization only on boundaries rather than the entire domain, and isogeometric boundary geometry from IGA, which further increases the accuracy of the solution. Numerical examples, including circular cavity in full plane, Timoshenko beam with inhomogenous boundary conditions and infinite plate with circular hole subjected to remotely tension, demonstrate that SBIGA can be applied efficiently to elastostatic problems with various boundary conditions, and powerful in accuracy of solution and less degrees of freedom (DOF) can be achieved in SBIGA than other methods.