Modeling and control of HVDC transmission systems from theory to practice and back
The problem of modeling and control of multi-terminal high-voltage direct-current transmission systems is addressed in this paper, which contains five main contributions. First, to propose a unified, physically motivated, modeling framework — based on port-Hamiltonian representations — of the variou...
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Veröffentlicht in: | Control engineering practice 2015-12, Vol.45, p.133-146 |
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Hauptverfasser: | , , |
Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | The problem of modeling and control of multi-terminal high-voltage direct-current transmission systems is addressed in this paper, which contains five main contributions. First, to propose a unified, physically motivated, modeling framework — based on port-Hamiltonian representations — of the various network topologies used in this application. Second, to prove that the system can be globally asymptotically stabilized with a decentralized PI control that exploits its passivity properties. Close connections between the proposed PI and the popular Akagi's PQ instantaneous power method are also established. Third, to reveal the transient performance limitations of the proposed controller that, interestingly, is shown to be intrinsic to PI passivity-based control. Fourth, motivated by the latter, an outer-loop that overcomes the aforementioned limitations is proposed. The performance limitation of the PI, and its drastic improvement using outer-loop controls, is verified via simulations on a three-terminal benchmark example. A final contribution is a novel formulation of the power flow equations for the centralized references calculation.
•Full port-Hamiltonian model of an HVDC transmission system with generalized topology.•Decentralized PI-PBC that renders the system GAS for any positive gain.•Proved instability of standard PIs and poor performances of PI-PBC.•Outer-loop control that overcomes performance limitations of PI-PBC, preserving GAS.•Centralized reference calculator based on power ow equations. |
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ISSN: | 0967-0661 1873-6939 |
DOI: | 10.1016/j.conengprac.2015.09.012 |