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On Pool Spreading Around Tanks: Geometrical Considerations

机译:在水池周围的水池中散布:几何考虑

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The paper discusses a straightforward approach for evaluating the distance covered by a spreading liquid pool, when the axisymmetric hypothesis is no longer valid. This distance is evaluated by a three-steps methodology: the pre-processing of input data (bund radius, if present, and radial velocity); the simulation of pool spreading by a model based on the axisymmetric hypothesis; and the post-processing of results. The paper reports some geometrical correlations to pre- and post-process the data, with regard to four case-studies. Some numerical examples are also presented to prove that the pre-processed input data and post-processed results differ from those based on the axisymmetric hypothesis. Finally, we validate our modeling approach with the experimental data of Cronin and Evans [P.S. Cronin, J.A. Evans, A series of experiments to study the spreading of liquid pools with different bund arrangements, HSE Contract Research Report 405/2002, Advantica Technologies Limited, 2002].
机译:当轴对称假设不再有效时,本文讨论了一种简单的方法来评估扩散液池所覆盖的距离。该距离可通过三步方法进行评估:输入数据的预处理(外圆半径(如果存在)和径向速度);基于轴对称假设的模型对水池扩展的模拟;以及结果的后处理。本文针对四个案例研究报告了一些几何相关性,以对数据进行预处理和后处理。还提供了一些数值示例,以证明预处理输入数据和后处理结果与基于轴对称假设的结果不同。最后,我们使用Cronin和Evans的实验数据验证了我们的建模方法[P.S.克罗宁(J.A.) Evans,《研究不同堤岸安排下的液池扩散的一系列实验》,HSE合同研究报告405/2002,Advantica Technologies Limited,2002年。

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