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Nodal analysis models of water supply networks

机译:供水网络节点分析模型

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There are three methods for analyzing flow and pressure distribution in looped water supply networks (the loop method, the node method, the element method) taking into consideration hydraulic parameters chosen as unknown. For all these methods, the nonlinear system of equations can be solved by iterative procedures (Hardy-Cross, Newton-Raphson, linear theory). In the case of extending or rehability distribution networks the unknown parameters being the piezometric heads at nodes, the node method for network analysis is prefered. In this paper is formulated a generalized classic model for the nodal analysis of complex looped systems with nonstandard network components and the solvability of new problems, alongside the determination of pressure state in the system. Also, this paper shows a different approach to this problem by using the method of variational formulations for the development of an improved model based on the unconditional optimization procedures. This model has the advantage that it uses a specialized optimization algorithm which minimizes directly an objective multivariable function without constraints, implemented in a computer program. The paper compares proposed models to the classic Hardy-Cross method, and shows the good performance of these models.
机译:考虑到作为未知的液压参数,有三种用于分析环状供水网络中的流量和压力分布(环路方法,节点方法,元件方法)中的方法。对于所有这些方法,方程式的非线性系统可以通过迭代程序(Hardy-Cross,Newton-Raphson,线性理论)来解决。在扩展或可获性分配网络的情况下,未知参数是节点处的压力磁头,优选用于网络分析的节点方法。本文制定了具有非标准网络分量的复杂环状系统的节点分析的通用经典模型,以及新问题的可解性,以及系统中压力状态的测定。此外,本文通过使用基于无条件优化程序的改进模型的改进模型的变分制剂方法,示出了对该问题的不同方法。该模型的优点是它使用专用优化算法,该专用优化算法在计算机程序中实现的没有约束,可以直接最小化客观多变量功能。本文将提出的模型与经典的硬质交叉方法进行了比较,并显示了这些模型的良好性能。

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