A Distributed Scheme for Stability Assessment in Large Scale Structure-Preserving Models via Singular Perturbation

dc.contributor.author Sun, Andy
dc.contributor.author Gholami, Amin
dc.date.accessioned 2020-12-24T19:38:59Z
dc.date.available 2020-12-24T19:38:59Z
dc.date.issued 2021-01-05
dc.description.abstract Assessing small-signal stability of power systems composed of thousands of interacting generators is a computationally challenging task. To reduce the computational burden, this paper introduces a novel condition to assess and certify small-signal stability. Using this certificate, we can see the impact of network topology and system parameters (generators’ damping and inertia) on the eigenvalues of the system. The proposed certificate is derived from rigorous analysis of the classical structure-preserving swing equation model and has a physically insightful interpretation related to the generators’ parameters and reactive power. To develop the certificate, we use singular perturbation techniques, and in the process, we establish the relationship between the structure-preserving model and its singular perturbation counterpart. As the proposed method is fully distributed and uses only local measurements, its computational cost does not increase with the size of the system. The effectiveness of the scheme is numerically illustrated on the WSCC system.
dc.format.extent 9 pages
dc.identifier.doi 10.24251/HICSS.2021.386
dc.identifier.isbn 978-0-9981331-4-0
dc.identifier.uri http://hdl.handle.net/10125/71001
dc.language.iso English
dc.relation.ispartof Proceedings of the 54th Hawaii International Conference on System Sciences
dc.rights Attribution-NonCommercial-NoDerivatives 4.0 International
dc.rights.uri https://creativecommons.org/licenses/by-nc-nd/4.0/
dc.subject Monitoring, Control and Protection
dc.subject distributed control
dc.subject singular perturbation
dc.subject small signal stability
dc.subject structure preserving model
dc.title A Distributed Scheme for Stability Assessment in Large Scale Structure-Preserving Models via Singular Perturbation
prism.startingpage 3169
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