Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme
Bilevel optimization problems can be used to represent the collaborative interaction between a power system and grid-connected entities. Meanwhile, internet data centers (IDCs), the newly emerged loads, can largely improve power systems’ resiliency owing to their flexibility on computing loads migra...
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sg-ntu-dr.10356-1688962023-06-21T07:20:17Z Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme Liu, Yang Weng, Yu Yang, Rufan Tran, Quoc-Tuan Nguyen, Hung Dinh School of Electrical and Electronic Engineering Engineering::Electrical and electronic engineering Bilevel Optimization Resilience Bilevel optimization problems can be used to represent the collaborative interaction between a power system and grid-connected entities. Meanwhile, internet data centers (IDCs), the newly emerged loads, can largely improve power systems’ resiliency owing to their flexibility on computing loads migration. However, most existing bilevel optimization techniques, for system restoration after disasters, assume that the entities’ behaviors are available to power systems for the decision-making, which may be untenable due to the independence and autonomy of IDCs. Thus, this work proposes a novel two-layer optimization framework based on Gaussian Process Regression to enhance power systems’ restoration capability after disasters by exploiting the potential of IDCs. The proposed two-layer model respects the information barriers between power systems and IDCs through a regression function representing IDCs’ response to power system decisions, which contribute to the protection of IDCs’ privacy and the significant improvement on the computational efficiency of the optimization problem without compromising accuracy. Moreover, compared to the conventional methods, the proposed restoration model considers the load-side operations and the varying load marginal values, such that the interests and physical properties of the lower layer can be closer to real scenarios. Two case studies validate the advantages of the proposed approach. Ministry of Education (MOE) Nanyang Technological University National Research Foundation (NRF) This research is supported by NTU SUG, MOE AcRF TIER 1 RG60/22, EMA & NRF EMA-EP004-EKJGC-0003, NRF DERMS for Energy Grid 2.0, and Intra-CREATE Seed Fund NRF2022-ITS010- 0005. 2023-06-21T07:20:17Z 2023-06-21T07:20:17Z 2023 Journal Article Liu, Y., Weng, Y., Yang, R., Tran, Q. & Nguyen, H. D. (2023). Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme. Sustainable Energy, Grids and Networks, 34, 101007-. https://dx.doi.org/10.1016/j.segan.2023.101007 2352-4677 https://hdl.handle.net/10356/168896 10.1016/j.segan.2023.101007 2-s2.0-85146724831 34 101007 en NTU-SUG RG60/22 EMA-EP004-EKJGC-0003 NRF2022-ITS010- 0005 Sustainable Energy, Grids and Networks © 2023 Elsevier Ltd. All rights reserved. |
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Engineering::Electrical and electronic engineering Bilevel Optimization Resilience Liu, Yang Weng, Yu Yang, Rufan Tran, Quoc-Tuan Nguyen, Hung Dinh Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme |
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Bilevel optimization problems can be used to represent the collaborative interaction between a power system and grid-connected entities. Meanwhile, internet data centers (IDCs), the newly emerged loads, can largely improve power systems’ resiliency owing to their flexibility on computing loads migration. However, most existing bilevel optimization techniques, for system restoration after disasters, assume that the entities’ behaviors are available to power systems for the decision-making, which may be untenable due to the independence and autonomy of IDCs. Thus, this work proposes a novel two-layer optimization framework based on Gaussian Process Regression to enhance power systems’ restoration capability after disasters by exploiting the potential of IDCs. The proposed two-layer model respects the information barriers between power systems and IDCs through a regression function representing IDCs’ response to power system decisions, which contribute to the protection of IDCs’ privacy and the significant improvement on the computational efficiency of the optimization problem without compromising accuracy. Moreover, compared to the conventional methods, the proposed restoration model considers the load-side operations and the varying load marginal values, such that the interests and physical properties of the lower layer can be closer to real scenarios. Two case studies validate the advantages of the proposed approach. |
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School of Electrical and Electronic Engineering |
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School of Electrical and Electronic Engineering Liu, Yang Weng, Yu Yang, Rufan Tran, Quoc-Tuan Nguyen, Hung Dinh |
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Article |
author |
Liu, Yang Weng, Yu Yang, Rufan Tran, Quoc-Tuan Nguyen, Hung Dinh |
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Liu, Yang |
title |
Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme |
title_short |
Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme |
title_full |
Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme |
title_fullStr |
Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme |
title_full_unstemmed |
Gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme |
title_sort |
gaussian process-based bilevel optimization with critical load restoration for system resilience improvement through data centers-to-grid scheme |
publishDate |
2023 |
url |
https://hdl.handle.net/10356/168896 |
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1772825362955239424 |