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Bond graph approach for port-controlled Hamiltonian modeling for SST

机译:键控图方法用于SST的港口控制哈密顿量建模

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Energy-based modeling is often very appropriate for physical system modeling for development and analysis of multi domain dynamic system models. One such tool for modelling of system is bond graph (BG), which allows to model complex system, with clear interconnection rules and preserving the physical structure of the system. In various engineering system, operation is carried out on various time scale. One such area of generic system is microgrid, where multidisciplinary microgrid components operating on various time scales. In such hybrid system, flows and efforts comprise a very good choice of variables to link components for system stability and performance analysis. Since components are typically connected through various power electronics devices, mathematical modeling capable of capturing high frequency behavior is of utmost concern in stability analysis. Solid state transformer (SST) is one such device playing a key role in bi-directional power flow between the grid and various renewable sources. This paper proposes the use of the BG approach to recognize the energy representation of the microgrid in port Hamiltonian form by looking at the energy transformation aspects of microgrid components. The port controlled Hamiltonian systems (PCHS) are the mathematical description of bond graphs which allows integration of subsystems of hybrid microgrid using energy as the linking concept. To illustrate the utility of BG in hybrid systems, basic PI controller is implemented. The aim of the paper is to show how to model complex systems in bond graph domain. (C) 2018 Elsevier B.V. All rights reserved.
机译:基于能量的建模通常非常适合物理系统建模,以用于开发和分析多域动态系统模型。键合图(BG)是一种用于系统建模的工具,它可以使用清晰的互连规则并保留系统的物理结构来对复杂的系统进行建模。在各种工程系统中,操作是在各种时间范围内进行的。通用系统的此类领域之一是微电网,其中多学科的微电网组件在不同的时间尺度上运行。在这样的混合系统中,流程和工作量是变量的非常好的选择,以链接组件以进行系统稳定性和性能分析。由于组件通常通过各种电力电子设备连接,因此在稳定性分析中最需要关注能够捕获高频行为的数学模型。固态变压器(SST)就是这样一种设备,它在电网与各种可再生能源之间的双向潮流中起着关键作用。本文提出使用BG方法通过观察微电网组件的能量转换方面来识别哈密顿港形式的微电网的能量表示。端口控制的汉密尔顿系统(PCHS)是键图的数学描述,它允许使用能量作为链接概念来集成混合微电网的子系统。为了说明BG在混合系统中的效用,实现了基本的PI控制器。本文的目的是展示如何在键图域中对复杂系统建模。 (C)2018 Elsevier B.V.保留所有权利。

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