电磁瞬变程序中的区域供热管道块元等效电路建模

Mingyu Jiang, Yue Xia, Tian Lan, Ruikai Song, Songhuai Du, Juan Su
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摘要

电磁瞬态程序(EMTP)被广泛用于分析电力系统中的瞬态。随着人们对综合能源系统(IESs)的兴趣与日俱增,将 EMTP 的应用扩展到综合电力和供热网络中的多物理场瞬态分析将大有裨益。本文在 EMTP 中开发了一个精确、高效的供热区域管道总元电路模型。利用空间离散化将管道分成若干段。将数值离散化应用于能量守恒方程,可得到离散化管道方程,该方程以 EMTP 的伴生模型形式表示。为了减少计算量,消除了管道伴生模型导纳矩阵中的时变项。避免了对导纳矩阵的修改。此外,消除了空间离散化产生的内部节点,从而形成了一个只有两个外部节点的块元电路模型。通过案例研究,验证了所提出模型的准确性和效率。建议模型的 2 规范误差为 0.0153%。在管道长度为 100 米的情况下,与现有的分布式元件电路模型相比,拟议模型的计算速度提高了 2.94 倍。在 EMTP 型模拟器中实施所提出的管道模型可以分析多载体能源系统中的多物理瞬态。
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Lumped‐element equivalent circuit modelling of district heating pipe in electromagnetic transients program
Electromagnetic transients program (EMTP) is widely used to analyze transients in power systems. With the increased interest in integrated energy systems (IESs), it would be beneficial to extend the application of EMTP to multi‐physics transients in integrated electrical and heating networks. In this paper, an accurate and efficient lumped‐element circuit model of the heating district pipe is developed in EMTP. The pipe is split into segments using spatial discretization. The application of the numerical discretization to the energy conservation equation gives the discretized pipe equation which is expressed in the form of a companion model of EMTP. In order to reduce the computational effort, the time‐varying terms in the admittance matrix of the companion model of pipe are eliminated. The modification of the admittance matrix is avoided. Furthermore, the internal nodes resulting from spatial discretization are eliminated, resulting in a lumped‐element circuit model with only two external nodes. Case studies are carried out to validate the proposed model in terms of accuracy and efficiency. The 2‐norm error of the proposed model is 0.0153%. With a pipe length of 100 m, the computational speed of the proposed model is increased by a factor of 2.94 compared with the existing distributed‐element circuit model. The implementation of the proposed pipe model in the EMTP‐type simulator enables the analysis of multi‐physics transients in a multi‐carrier energy system.
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