Essence of MIKE 21C (FDM Numerical Scheme): Application on the River Morphology of Bangladesh

S. Sarker
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引用次数: 12

Abstract

Understanding, quantifying, and forecasting water flow and its behavior in environment is made possible by the use of computational hydraulics in con-junction with numerical models, which is one of the most powerful tools currently available. It is made up of simple to complex mathematical equations having linear and/or nonlinear elements, as well as ordinary and partial differential equations, and it is used to solve problems in many areas. In the vast majority of cases, it is not useful to reach analytical solutions to these mathematical equations using conventional methods. In these settings, mathematical models are solved by employing a variety of numerical algorithms and associated schemes. As a result, in this manuscript, we will cover the most fundamental numerical approach, the Finite Difference Method (FDM), in order to reformulate the governing equations for water and sediment flow from a system of partial differential equations to a system of linear equations. As part of our analysis into the inner workings of a computer program known as MIKE 21C, we will attempt to gain a better understanding of the hydrodynamic processes that take place in major rivers in Bangladesh. In addition to that, we will go over some of the most commonly used morphological studies that have been conducted on Bangladesh’s major rivers, including morphological solutions that have been developed in response to water supply con-cerns.
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MIKE 21C (FDM数值格式)的实质:在孟加拉国河流形态上的应用
通过将计算水力学与数值模型相结合,可以理解、量化和预测水流及其在环境中的行为,这是目前最强大的工具之一。它由具有线性和/或非线性元素的简单到复杂的数学方程以及常微分方程和偏微分方程组成,用于解决许多领域的问题。在绝大多数情况下,用常规方法得到这些数学方程的解析解是没有用的。在这些情况下,数学模型是通过采用各种数值算法和相关方案来解决的。因此,在本文中,我们将涵盖最基本的数值方法,有限差分法(FDM),以便将水和沉积物流动的控制方程从偏微分方程系统重新表述为线性方程系统。作为我们对名为MIKE 21C的计算机程序内部工作原理分析的一部分,我们将试图更好地了解发生在孟加拉国主要河流中的水动力过程。除此之外,我们还将介绍一些在孟加拉国主要河流上进行的最常用的形态学研究,包括为应对供水问题而开发的形态学解决方案。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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