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Neural Networks-Based Computational Modeling of Bilinear Control Systems for Conservation Laws: Application to the Control of Cogeneration

机译:守恒律的基于神经网络的双线性控制系统计算模型:在热电联产控制中的应用

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This paper considers the computational modeling of the class of bilinear control systems for hyperbolic conservation laws with nonstandard boundary conditions. These systems arise from (control) engineering applications of systems displaying propagation phenomena, i.e., integrating steam, water, and gas pipes. The aim of this paper is achieved by means of a systematic computational procedure previously introduced and adapted here for the class of systems under consideration. The procedure, based on a convergent Method of Lines ensures the convergence of the approximate numerical solution and also the preservation of the basic properties of the “true” solution as well as its Lyapunov stability. Thus, the approximate computational model allows numerical quantitative and qualitative analysis relevant to a specific problem. The computational efficiency of the procedure is ensured by its implementation based on some, possibly massively, parallel-structured devices belonging to the Artificial Intelligence field-the cell-based recurrent neural networks. As a case study, we consider a control system occurring in the cogeneration process (combined heat and electricity generation). A comparison between the results of the qualitative analysis and those of the numerical simulations demonstrates the correctness and effectiveness of the computational procedure for the dynamics and transients analysis. The paper ends with some conclusions and a list of open problems.
机译:本文考虑具有非标准边界条件的双曲守恒律双线性控制系统的计算模型。这些系统来自显示传播现象即集成蒸汽,水和煤气管的系统的(控制)工程应用。本文的目的是通过系统引入的计算程序来实现的,该程序先前已在此处引入并适用于所考虑的系统类别。该过程基于收敛的线法,可确保近似数值解的收敛性,并能保留“真”解的基本性质及其Lyapunov稳定性。因此,近似计算模型允许与特定问题相关的数值定量和定性分析。该程序的计算效率是通过基于属于人工智能领域的某些(可能是大规模的)并行结构设备(基于细胞的递归神经网络)的实现来确保的。作为案例研究,我们考虑在热电联产过程(热电联产)中出现的控制系统。定性分析的结果与数值模拟的结果之间的比较证明了动力学和瞬态分析的计算程序的正确性和有效性。本文以一些结论和未解决的问题列表结尾。

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