Scalable Resilience Analysis Through Power Systems Co-Simulation

Abstract

The ability to robustly characterize transmission and distribution grid resilience requires the ability to perform time-scale analysis that interweaves communications, control, and power contributions. This consideration is important to ensuring an understanding of how each individual aspect can affect the resulting systemic resilience. The combination of co-simulation of these time-based characteristics and a resilience-specific metric provides a likely method to inform both design planning and implementation/operational goals to ensure resilience in power systems. The Microgrids, Infrastructure Resilience, and Advanced Controls Launchpad co-simulation platform (MIRACL-CSP) has been developed to allow the modular integration of power grid models with control and metrics applications. This paper introduces MIRACL-CSP as a fundamental platform to study and improve the resilient operation of a microgrid. It offers a holistic investigation environment for systemically comparing the cyber-physical resilience to natural and manmade events. We emphasize the importance/advantage of intertwining the distribution system simulator GridLAB-D with the Power Distribution Designing for Resilience (PowDDeR) application to analyze the resilience of the St. Mary's microgrid in Alaska. The resilience is evaluated in both short-term (frequency stability) and long-term (energy constrained) metrics. The results of the analysis of the St. Mary's microgrid show that there is a trade-off between the two. As inertia-based generation assets are taken off-line, shortterm resilience drops. However, the long-term resilience is retained longer as less fuel is being used.

Power System Faults Analysis, Detection, and Localization in Underground Distribution and Transmission Networks by Deploying AI-based Matlab Model/Simulink.

“…Where Z L1 is the positive sequence impedance of the line, Z L0 is the zero-sequence impedance of the line. k 0 is the ratio of the zero-sequence impedance to the positive sequence impedance of the line as shown in equation (2).…”

“…Electrical power networks are crucial system infrastructures that are essential to our everyday existence [1]. A consistent and stable supply of power is required for modern society to function [2]. Faults in electrical systems, on the other hand, can cause power outages and disrupt daily life [3].…”