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Inclusion of Hydrodynamic Dispersionin Fluid Flow Computations Using the Complex Variable Boundary Element Method

机译:使用复变边界元方法将流体动力扩散包含在流体流动中

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摘要

The complex variable boundary element method (CVBEM) has been successfully applied to convective flow problems. This study aims at extending the applicability of the CVBEM to convective-dispersive flow problems. In order to utilize the analytical solutions obtained for one-dimensional (1D) problems, two-dimensional (2D) transport is decomposed into transport along multiple 1D streamlines. Varying velocity along the streamlines can be taken into account with a set of coordinate transformations tau and omega. The CVBEM is suitable for streamline tracking and yields accurate evaluations of tau and omega. Along each streamline, 1D transport is analytically modeled, and the complete 2D solution is recovered by combining the individual 1D solutions. The developed method is verified against a diverging radial flow problem and applied to some example problems. Tracer concentration profiles and effluent concentration curves, which can directly be constructed from the analytical solutions, are of use for evaluating hydrodynamic characteristics.
机译:复变边界元方法(CVBEM)已成功应用于对流流动问题。这项研究旨在将CVBEM的适用性扩展到对流-弥散流动问题。为了利用针对一维(1D)问题获得的分析解决方案,将二维(2D)传输分解为沿多个1D流线的传输。可以通过一组坐标变换tau和omega来考虑沿流线变化的速度。 CVBEM适用于流线跟踪,并可以准确评估tau和omega。沿着每条流线,对一维输运进行分析建模,并通过组合各个一维解决方案来恢复完整的二维解决方案。针对分散的径向流问题验证了所开发的方法,并将其应用于一些示例问题。示踪剂浓度曲线和废水浓度曲线可直接从分析溶液中构建,用于评估流体力学特征。

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