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DC Voltage Oscillation Stability Analysis of DC-Voltage-Droop-Controlled Multiterminal DC Distribution System Using Reduced-Order Modal Calculation

Qiang Fu, Wenjuan Du, Haifeng Wang, Xiaoyang Ma, Xianyong Xiao

2022IEEE Transactions on Smart Grid24 citationsDOI

Abstract

To reduce the dimensions of a multiterminal DC (MTDC) distribution system connected with multiple voltage source converters (VSCs), a dynamic equivalent model is normally established, assuming that the VSCs are either identical or have a specified topology. These assumptions are inconsistent with practical scenarios, and thus, may lead to errors in the analyzed results. In this study, differences of the VSCs are considered, and a dynamic equivalent model of a DC-voltage-droop-controlled MTDC distribution system is established by reconstructing the dynamics of the VSCs and the DC network. Based on that, a dynamic-reconstruction-based reduced-order modal calculation method is proposed to quickly calculate the DC voltage oscillation mode and determine the stability. For a MTDC distribution system with N different VSCs, the highest dimension is NH + T, where the orders of the VSC and DC network are H and T, respectively. The highest dimension using the proposed method can be reduced to H +1. Finally, the advances of the proposed method are demonstrated by comparing with other reduced-order methods. The conclusions are verified by both a simple example and a large-scale DC distribution system with 100 different VSCs.

Topics & Concepts

Voltage droopControl theory (sociology)ConvertersVoltage sourceOscillation (cell signaling)VoltageTopology (electrical circuits)Stability (learning theory)ModalModal analysisDimension (graph theory)MathematicsComputer sciencePhysicsEngineeringElectrical engineeringMaterials scienceFinite element methodThermodynamicsArtificial intelligenceMachine learningBiologyPolymer chemistryCombinatoricsControl (management)GeneticsPure mathematicsMicrogrid Control and OptimizationHVDC Systems and Fault ProtectionPower System Optimization and Stability