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Novel high-performance element in the electromagnetic finite-element method——node-edge element 被引量:1
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作者 Sheng Xinqing Peng Zhen 《Journal of Systems Engineering and Electronics》 SCIE EI CSCD 2008年第5期878-881,共4页
It is known in the computational electromagnetics (CEM) that the node element has a relative wellconditioned matrix, but suffers from the spurious solution problem; whereas the edge element has no spurious solutions... It is known in the computational electromagnetics (CEM) that the node element has a relative wellconditioned matrix, but suffers from the spurious solution problem; whereas the edge element has no spurious solutions, but usually produces an ill-conditioned matrix. Particularly, when the mesh is over dense, the iterative solution of the matrix equation from edge element converges very slowly. Based on the node element and edge element, a node-edge element is presented, which has no spurious solutions and better-conditioned matrix. Numerical experiments demonstrate that the proposed node-edge element is more efficient than now-widely used edge element. 展开更多
关键词 node-edge element node element edge element matrix condition number.
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THREE-DIMENSIONAL FINITE ELEMENT DELAUNAY MESH GENERATION BY A PERFECTED NODE CONNECTION METHOD
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作者 Du Qungui 《Chinese Journal of Mechanical Engineering》 SCIE EI CAS CSCD 2000年第2期153-158,共6页
How to automatically generate three-dimensional finite element Delaunay mesh by a peifected node connection method is introduced, where nodes are generated based on existing elements, instead of independence of node c... How to automatically generate three-dimensional finite element Delaunay mesh by a peifected node connection method is introduced, where nodes are generated based on existing elements, instead of independence of node creation and elements generation in traditional node connection method. Therefore, Ihe the difficulty about how to automatically create nodes in the traditional method is overcome. 展开更多
关键词 Finite element Mesh generation Delaunay triangulation Node connection method
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NORMALIZED ELEMENT NODE TOPOLOGICAL MATRIX OF FINITE ELEMENT MESHES
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作者 Hao Yongping 《Computer Aided Drafting,Design and Manufacturing》 1996年第1期69-74,共2页
On the basis of concept of element node topological analysis, the normalized element node topological matrices for finite element meshes are presented in the paper, including 3-node and 6-node triangular element, 4-n... On the basis of concept of element node topological analysis, the normalized element node topological matrices for finite element meshes are presented in the paper, including 3-node and 6-node triangular element, 4-node and 8-node quadrilateral element, 8-node and 20-node hexahedral element. It is beneficial to further analyzing topological characteristics of finite element models and automatic generation of meshes 展开更多
关键词 ss: element node topological matrix relativity
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Node dynamic relaxation method: principle and application 被引量:2
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作者 Hong-Yuan FANG Tao WANG Jun-Feng HU Jian-Guo YANG 《Frontiers of Materials Science》 SCIE CSCD 2011年第2期179-195,共17页
Two main methods, inactive eiement method and quiet element method, to simulate the process of multilayer :and multipass welding:were reviewed, and the shortcomings of both methods were diScussed as well Based on ... Two main methods, inactive eiement method and quiet element method, to simulate the process of multilayer :and multipass welding:were reviewed, and the shortcomings of both methods were diScussed as well Based on these analyses, a method called node dynamic relaxation method was put into forward to simulate the multilayer and multipass welding process, and the principle and application of this method were discussed in detail. The simulating results show that using the node dynamic relaxation method can decrease mesh distortion, improve calculation efficiency, and obtain good simulation results. This method can also be used in the field of simulation addition or removing materials in finite element analysis. 展开更多
关键词 inactive element methodl quiet element methodl node dynamic relaxation method multilayer and multipass Welding finite element analysis (FEA)
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