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A CP-FDTD PREPROCESSOR IN CARTESIAN AND RECTANGULAR COORDINATES

机译:笛卡尔坐标和矩形坐标中的CP-FDTD预处理器

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In this paper we present a versatile mesh generator in Cartesian and Rectangular co-ordinates for the Contour path Finite Difference Time Domain method wherein the grid is adjusted locally to follow the contour of the geometric boundaries. The information about geometry, curved interfaces (dielectric/dielectric, PEC/air etc) material parameters, angles are obtained from the geometry of the intersecting interfaces at the mesh stage itself and does not need any particulaf area calculation for implementation at the FDTD solver stage. When run on a stair stepped or a contour path FDTD solver, the conformal approximation permits modeling of sloped and curved boundaries, while the stepped approximation permits modeling of linear material media. Additionally to model thin layers smaller than the spatial step size a local sub girding approach that allows fine geometries to be modeled is used at the mesh stage itself. This means structures that are less than the grid discretization such as thin plates and small bumps are incorporated into the mesh at negligible costs.
机译:在本文中,我们为等高线有限差分时域方法提供了一种在笛卡尔坐标和矩形坐标中通用的网格生成器,其中网格被局部调整以遵循几何边界的轮廓。有关几何形状,弯曲界面(电介质/电介质,PEC /空气等)材料参数,角度的信息是从网格阶段本身的相交界面的几何结构获得的,不需要任何特定的面积计算就可以在FDTD求解器阶段进行实施。当在阶梯式或轮廓路径FDTD求解器上运行时,共形近似允许对倾斜和弯曲边界进行建模,而阶梯式近似则允许对线性材料介质进行建模。另外,为了对小于空间步长的薄层进行建模,在网格阶段本身使用了局部细分方法,该方法可以对精细的几何形状进行建模。这意味着小于网格离散化的结构(例如薄板和小凸块)以微不足道的成本被并入了网格。

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