首页> 外文期刊>Electrophoresis: The Official Journal of the International Electrophoresis Society >Avoiding pitfalls in electrokinetic remediation: Robust design and operation criteria based on first principles for maximizing performance in a rectangular geometry.
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Avoiding pitfalls in electrokinetic remediation: Robust design and operation criteria based on first principles for maximizing performance in a rectangular geometry.

机译:避免电动修复中的陷阱:基于第一原理的稳健设计和操作标准可最大程度地提高矩形几何体的性能。

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摘要

The role of the symmetrical conditions on the temperature field is studied in a capillary of rectangular geometry. By using the generalized flux, i.e., Robin-type of boundary conditions for the heat transfer in such a capillary domain, it is possible to identify clearly conditions under which the velocity field will depend crucially on the basic parameters and, therefore, what types of flow regimes may arise in the capillary channel. In addition, it is possible to conclude under what conditions the velocity field will not at all depend on some of these. The behavior is intimately tied to the symmetrical conditions associated with the temperature field in the system. A "skew" or asymmetrical parameter, W infinity, has been identified in the temperature profiles; this parameter is useful for studying the role of the symmetrical conditions on the hydrodynamics field and in determining a set of a priori design criteria that limits the range of values of the parameters. Several numerical examples are presented to show the flow situations found in the system.
机译:在矩形几何形状的毛细管中研究了对称条件对温度场的作用。通过使用广义通量,即在这种毛细管域中进行传热的边界条件的罗宾型,可以清楚地确定速度场将主要取决于基本参数以及因此什么类型的速度场的条件。毛细管通道中可能会出现流动状态。此外,有可能得出结论,在什么条件下速度场将完全不依赖于其中一些条件。该行为与系统中温度场相关的对称条件密切相关。在温度曲线中发现了一个“偏斜”或不对称参数W infinity。该参数对于研究对称条件在流体力学领域中的作用以及确定一组限制参数值范围的先验设计标准很有用。给出了几个数值示例,以显示系统中的流动情况。

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