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Comment on 'A simple way to model curved metal boundaries in FDTD algorithm avoiding staircase approximation' [and reply]

机译:评论“在FDTD算法中避免弯曲近似的一种简单建模弯曲金属边界的方法” [和回复]

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For the original article see ibid., vol. 5, no. 8, p. 267-9 (1995). The triangular subdivision of mesh cells as described in the aforementioned article were first published (to the commenter's knowledge) over 15 years ago in the context of a frequency-domain method. This improvement has been proposed for time-domain computations with particle beams and used in numerous publications for two-dimensional, 2.5-dimensional, and three-dimensional computations for static fields, eddy current fields, high-frequency fields and, last but not least, for time-domain fields Furthermore, the triangular subdivision is not only applicable for metallic boundaries, but also for any type of material boundary. In reply the authors point out that the originality of their work does not consist of the use of triangular cells, but resides essentially in the following points: 1) The general formulations for the simulation of slanted walls have been specialized to a very simple and efficient formula for metallic walls laying across the cell diagonals; 2) a specific example has been used to compare the formula with the conventional staircase approximation to quantify the consequent improvement in accuracy; and 3) the main novelty of their article consists of the combination of the triangular subdivision with a suitable graded mesh such that the mesh nodes lie on the metal boundaries.
机译:对于原始文章,请参见同上,第一卷。 5号8页。 267-9(1995)。如前所述,网状单元的三角形细分最早是在15年前在频域方法的背景下发布的(据评论者所知)。对于使用粒子束的时域计算已经提出了这种改进,并且在许多出版物中将其用于静态场,涡流场,高频场以及最后但并非最不重要的二维,2.5维和三维计算。 ,对于时域场,此外,三角形细分不仅适用于金属边界,而且适用于任何类型的材料边界。作者在答复中指出,其工作的原创性不在于使用三角形单元,而在于以下几点:1)模拟斜墙的通用公式专门用于非常简单有效横跨电池对角线铺设金属墙的公式; 2)已使用一个特定示例将公式与常规阶梯逼近进行比较,以量化由此带来的精度提高; 3)他们文章的主要新颖之处在于将三角形细分与适当的渐变网格相结合,使得网格节点位于金属边界上。

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