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首页> 外文期刊>Control Systems Technology, IEEE Transactions on >Modeling and Nonlinear Optimal Control of Weak/Islanded Grids Using FACTS Device in a Game Theoretic Approach
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Modeling and Nonlinear Optimal Control of Weak/Islanded Grids Using FACTS Device in a Game Theoretic Approach

机译:基于FACTS装置的薄弱岛网格建模和非线性最优控制的博弈论方法

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A nonlinear discrete-time model along with an optimal stabilizing controller using a unified power quality conditioner (UPQC) is proposed for weak/islanded grids in this paper. An advanced stabilizing controller greatly benefits islanded medium-sized grid and microgrid due to their relatively small stored energy levels, which adversely affect their stability, as opposed to larger grids. In addition, a discrete-time grid model and controller are preferred for digital implementation. Here, the discrete-time Hamilton–Jacobi–Isaacs optimal control method is employed to design an optimal grid stabilizer. While UPQC is conventionally utilized for power quality improvement in distribution systems in the presence of renewable energy, here, the stabilizing control is added and applied to the UPQC series voltage in order to mitigate the grid’s oscillations besides UPQC’s power conditioning tasks. Consequently, the UPQC can be employed to stabilize a grid-tie inverter (GTI) or a synchronous generator (SG) with minimum control effort. When controlling the GTI associated with renewable energy sources, a reduced UPQC structure is proposed that only employs the series compensator. Next, a successive approximation method along with neural networks is utilized to approximate a cost function of the grid dynamical states, the UPQC control parameters, and disturbance, in a two-player zero-sum game with the players being UPQC control and grid disturbances. Subsequently, the cost function is used to obtain the nonlinear optimal controller that is applied to the UPQC. Simulation results show effective damping behavior of the proposed nonlinear controller in controlling both GTI and SG in weak and islanded grids.
机译:针对弱/孤岛电网,提出了一种非线性离散时间模型,以及使用统一电能质量调节器(UPQC)的最优稳定控制器。先进的稳定控制器,由于岛中型电网和微电网的储能水平相对较小,因此与大型电网相反,它们极大地有利于孤岛中型电网和微电网。此外,对于数字实现,首选离散时间网格模型和控制器。在这里,采用离散时间汉密尔顿-雅各比-艾萨斯最优控制方法来设计最优电网稳定器。尽管UPQC通常用于存在可再生能源的配电系统中,以提高电能质量,但在这里,除了UPQC的功率调节任务外,还添加了稳定控制,并将其应用于UPQC串联电压,以减轻电网的振荡。因此,UPQC可用于以最小的控制工作来稳定并网逆变器(GTI)或同步发电机(SG)。当控制与可再生能源相关的GTI时,提出了一种简化的UPQC结构,该结构仅采用串联补偿器。接下来,在具有UPQC控制和网格干扰的两人零和游戏中,采用逐次逼近方法和神经网络来近似网格动态状态,UPQC控制参数和干扰的成本函数。随后,成本函数用于获得应用于UPQC的非线性最优控制器。仿真结果表明,所提出的非线性控制器在弱和孤岛电网中同时控制GTI和SG的有效阻尼行为。

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