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Evaluation of the Numerical Method Runge-Kutta Used in the Oil Dispersion ECOS Model

机译:油分散ECOS模型中使用的Runge-Kutta数值方法的评估

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Oil spill in the marine ecosystem is a problem that cause worries for the modern society. The oil spills generate multiple effects in different time scales: after the first hour, the effect is direct due the formation of a superficial layer and liberation of toxic compounds. On the other hand, in long term, processes like vertical dispersion and sedimentation can occur reaching levels that the problem became chronic and sometimes irreversible. The numerical modelling of these processes is an important tool with low economical cost, useful for analysis and forecasting of accidents. The numerical model developed at the Universidade Federal do Rio Grande (ECOS - Easy Coupling Oil System) is constantly modified in order to improve the simulations and make the results similar to real scenarios. In this sense, the aim of this work is use the numerical method Runge-Kutta to solve the differential equations and compare the results with the Euler method previously used by this model. The presented results indicate that there is a few difference in the displacement of the oil slick between the simulations where the Runge-Kutta of second and fourth order were employed. However, there is a high variation when these methods are compared with the Euler method which the oil are spreading more rapidly.
机译:海洋生态系统中的石油泄漏是一个使现代社会担忧的问题。漏油在不同的时间范围内产生多种影响:第一个小时后,这种影响是直接的,原因是表面层的形成和有毒化合物的释放。另一方面,从长远来看,诸如垂直分散和沉降之类的过程可能会达到使问题变得长期甚至有时不可逆的程度。这些过程的数值建模是一种重要的工具,具有较低的经济成本,可用于事故的分析和预测。不断修改在里约热内卢联邦大学开发的数值模型(ECOS-易耦合油系统),以改进模拟并使其结果与实际情况相似。从这个意义上讲,这项工作的目的是使用数值方法Runge-Kutta求解微分方程,并将结果与​​该模型先前使用的Euler方法进行比较。给出的结果表明,在采用二阶和四阶Runge-Kutta的模拟之间,浮油的位移存在一些差异。但是,将这些方法与欧拉方法进行比较时,油的扩散速度会非常快。

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