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Adaptive finite element mesh generation using the Delaunay algorithm
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The article was published on 1982-01-01 and is currently open access. It has received 3 citations till now. The article focuses on the topics: Ruppert's algorithm & Chew's second algorithm.read more
Citations
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On numerical modeling of animal swimming and flight
TL;DR: A review of the recent progress in numerical techniques of solving animal swimming and flight problems can be found in this paper, where the authors classified numerical studies into five stages, of which the main characteristics and the numerical strategies are described and discussed.
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Mesh generation for computational analysis. Part I: Electromagnetic and technical considerations for mesh generation
TL;DR: Technical specifications requiring high local accuracy can be accommodated in automatic mesh generation by permitting the user to specify a locally varying accuracy index.
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A dynamic data structure suitable for adaptive mesh refinement in finite element method
TL;DR: A dynamic data structure and its implementation, used for an optimum mesh generator, which takes advantage of the Delaunay algorithm, which maximizes the summation of the smallest angles in all triangles and thus creates a mesh that is proved to be an optimumMesh for use in the finite element method.
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Complementary and dual energy finite element principles in magnetostatics
J. Penman,J. Fraser +1 more
TL;DR: In this article, a method of providing bounded solutions to a wide range of magnetostatic field problems is outlined, which extends complementary and dual energy variational principles to encompass the T-Ω formulation of electromagnetic field problems.
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Interactive Computer Graphics in Magnetic Field Analysis and Electric Machine Design
TL;DR: The objective of this work is to make the finite element method an engineering design tool easy to use in practical situations, rather than to present a new mathematical formulation.
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Assessing the Error in a Finite Element Solution
TL;DR: A method of error assessment for the finite element method is discussed, shown how those elements, or groups of elements, that make large contributions to the error term can be identified so that local grid refinements can be placed in the most advantageous regions.
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The Use of Interactive Graphics in Electromagnetic Problems
TL;DR: A completely interactive graphic program for solving two dimensional eddy current and magnetic field problems has been described and the pre- and the post processor capabilities have been discussed.