首页> 外文会议>Proceedings of the International Conference on Imaging Science, Systems, and Technology (CISST'2000) >Interpolation-Induced Numerical Uncertainties in Curvilinear Grid-Based Visualization
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Interpolation-Induced Numerical Uncertainties in Curvilinear Grid-Based Visualization

机译:基于曲线网格的可视化中插值引起的数值不确定性

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Bilinear and trilinear interpolations are two of the most popular techniques for interpolating scientific data specified on a curvilinear grid in two and three dimensions respectively. These interpolation techniques result in a system of nonlinear equations. Iterative numerical solution is a standard technique used in visualization softwares to solve this system of non-linear equations. In this work, we utilize resultant methods to compute these interpolants using a direct non-iterative procedure. The two techniques are contrasted by presenting examples of interpolation in concave cells. Errors resulting from bilinear and trilinear interpolation schemes have important implications for visualizing uncertainty in scientific data prescribed on curvilinear grids.
机译:双线性插值和三线性插值是在曲线网格上分别以二维和三维形式插值指定的科学数据的两种最流行的技术。这些内插技术导致了非线性方程组。迭代数值解是可视化软件中用于解决此非线性方程组的一种标准技术。在这项工作中,我们利用结果方法使用直接的非迭代过程来计算这些插值。通过介绍凹形单元格中的插值示例来对比这两种技术。由双线性和三线性插值方案引起的误差对于可视化曲线网格上规定的科学数据中的不确定性具有重要意义。

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