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- edge fininte element method 棱边有限元法
- In this paper, the finite edge element method is introduced and analysed. 本文就有限棱单元法做了较全面的介绍和分析;
- ADINA finite element method are adopted. 采用ADINA 有限元分析软件进行分析。
- The correlative problems of edge element method in team of E are proved. The method is achieved by C++ and Visual Lisp. 完成了以E 为变量的棱边有限元法的相关证明和公式推导,用C++和Visual Lisp 语言实现了此方法。
- The basic theory of edge element method and its application in 3-D nonlinear eddy current field are researched in this paper. 本文对棱单元法的基础理论及其在三维非线性涡流场的应用进行了研究。
- The proposed basis functions are 3-D linear functions and the tangential components of the vectors are continuous as the traditional edge element method. 该方法保持了普通棱边单元法的基本特性;维持变量的切向分量连续.
- Solving the 3D eddy current field problem with the edge finite element method in terms of the non-gauged variable results in a singular matrix equation. 应用棱单元法的三维涡流场问题中,若不对未知量进行规范,将得到奇异方程组。
- Using the elasto-plastic boundary element method, numerical analysis on the interface edge of bonded materials with different hardening coefficient were carried out. 本文利用弹塑性边界元分析方法,对具有不同硬化系数的线性硬化结合材料界面端进行了计算。
- Physical insight is valuable in using the finite element method. 在利用有限方法时,物理上的观点是有价值的。
- The finite element method theory and applications II. 有限单元法原理与应用2。
- This method agrees well with the finite element method. 本文方法和有限元方法基本吻合。
- The foregoing examples suggest some advantages of the finite element method. 从上述例子可看出有限单元方法的某些优点。
- The Finite Element Methods Vol.1 5th ed. 有限元法第1卷第5版。
- Lin Qun, Finite Element Method: Accuracy and Extrapolation(to appear). 朱起定;林群;有限元超收敛理论;湖南科技出版社;长沙;1989.
- In this paper, the finite element method for this nonlinear model is given. 本文研究这一模型的非线性有限元法。
- The FEM (Finite Element Method) is a widely used numerical tool in engineering. 有限元法(Finite Element Method)是工程领域广泛应用的一种数值计算方法。
- By means of Ritz method, computing formula of finite element method is derived. 便用Ritz法,本文得到有限元法的计算公式。
- Combining with the concrete industrial task, the basic theory of edge finite element method and its application in 3-D nonlinear eddy current field and loss are deeply researched in this paper. 本文结合具体的工业课题,主要进行了棱边有限元法的基础理论及其在三维非线性涡流场及损耗问题中的应用研究。
- G.Strang,An Analysis ofthe Finite Element Method,New York,Academic Press,1973. 金坚明;线性板问题中的有限元法;兰州大学出版社;1997年.
- Brebbia, C. A., Boundary Element Method for Engineers, pentech Press, 1978. 王勖成邵敏,有限元法基本原理和数值方法,第二版,清华大学出版社,1997年。