A PowerModelsRestoration provides extensions to PowerModels for solving the power system restoration tasks. A core building block in PowerModelsRestoration is the Maximum Load Delivery (MLD) problem, which provides a reliable numerical method for solving challenging N-k damage scenarios, such as those that arise in the analysis of extreme events.
- Restoration Ordering Problem (rop)
- Minimum Restoration Set Problem (mrsp)
- Forward Restoration Redispatch
- Maximum Load Delivery with Discrete Variables (mld_uc)
- Maximum Load Delivery with Continuous Variables (mld)
- AC (polar coordinates)
- DC Approximation (polar coordinates)
- SOC Relaxation (W-space)
- SDP Relaxation (W-space)
If you find the MLD problem from PowerModelsRestoration useful in your work, we kindly request that you cite the following publication:
@article{8494809,
author={Carleton Coffrin and Russel Bent and Byron Tasseff and Kaarthik Sundar and Scott Backhaus},
title={Relaxations of AC Maximal Load Delivery for Severe Contingency Analysis},
journal={IEEE Transactions on Power Systems},
volume={34}, number={2}, pages={1450-1458},
month={March}, year={2019},
doi={10.1109/TPWRS.2018.2876507}, ISSN={0885-8950}
}
Citation of the PowerModels framework is also encouraged when publishing works that use PowerModels extension packages.
This code is provided under a BSD license as part of the Multi-Infrastructure Control and Optimization Toolkit (MICOT) project, LA-CC-13-108.