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Transient Simulation of Natural Gas Network by Hybrid Taguchi Binary Genetic Algorithm

机译:天然气网络杂交Taguchi二元遗传算法的瞬态仿真

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The analysis of gas transportation networks is the backbone for further processes such as optimization and control. The static analysis is based on algebraic equations which are straightforward and easy to solve, but may result in solutions far from the optimum due to the dynamic nature of the network. Hence, the transient analysis is inevitable. It is based on a set of equations containing partial differential equations (PDEs) for each pipeleg (Navier-Stokes equations), algebraic equations of compressors, the initial conditions and the boundary values. Since the governing equations of each pipeleg are PDEs, the internal boundary values of the network should be considered according to the topography of the pipelegs in the network, which makes the traditional transient analysis complicated and time consuming. In this paper, a straightforward method based on metaheuristic algorithms is proposed for the transient analysis. Using the proposed technique, each pipeleg is analyzed separately which speeds up the analysis. The source flow rates are considered as the optimization variables and based on them, the demand pressures are calculated. The sum of the absolute differences between the real demand pressures (known as the boundary values) and the calculated ones is the error of the proposed modeling. To minimize the error, a powerful metaheuristic algorithm called Hybrid Taguchi Binary Genetic Algorithm is utilized. Numerical results confirm the efficiency and accuracy of the proposed method that leads to near-zero error.
机译:气体运输网络的分析是用于进一步处理的骨干,例如优化和控制。静态分析基于代数方程,这是简单且易于解决的,但可能导致由于网络的动态性质而导致最佳的解决方案。因此,瞬态分析是不可避免的。它基于一组等式,其包含每个Pipeleg(Navier-Stokes方程)的部分微分方程(PDE),压缩机的代数方程,初始条件和边界值。由于每个Pipeleg的控制方程是PDE,因此应根据网络中Pipelegs的地形考虑网络的内部边界值,这使得传统的瞬态分析复杂和耗时。本文提出了一种基于成群质识别算法的直接方法,用于瞬态分析。使用所提出的技术,分别分析每个管道,从而加速分析。源流量率被认为是优化变量,并基于它们,计算需求压力。真实需求压力(称为边界值)和计算的绝对差异的总和是所提出的建模的错误。为了使误差最小化,利用了一种称为HybridGaguchi二进制遗传算法的强大的成群质算法。数值结果证实了所提出的方法的效率和准确性导致接近零误差。

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