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Generalized Model of VSC-based Energy Storage Systems for Transient Stability Analysis (1509.05290v1)

Published 17 Sep 2015 in cs.SY

Abstract: This paper presents a generalized energy storage system model for voltage and angle stability analysis. The proposed solution allows modeling most common energy storage technologies through a given set of linear differential algebraic equations (DAEs). In particular, the paper considers, but is not limited to, compressed air, superconducting magnetic, electrochemical capacitor and battery energy storage devices. While able to cope with a variety of different technologies, the proposed generalized model proves to be accurate for angle and voltage stability analysis, as it includes a balanced, fundamental-frequency model of the voltage source converter (VSC) and the dynamics of the dc link. Regulators with inclusion of hard limits are also taken into account. The transient behavior of the generalized model is compared with detailed fundamental-frequency balanced models as well as commonly-used simplified models of energy storage devices. A comprehensive case study based on the WSCC 9-bus test system is presented and discussed.

Citations (184)

Summary

Analysis of Generalized Models for VSC-based Energy Storage Systems in Transient Stability

The paper by Ortega and Milano introduces a comprehensive model framework for Voltage Source Converter (VSC) based Energy Storage Systems (ESSs), targeting their transient stability impacts on electric power systems. This model aims to standardize the approach to modeling a diverse array of ESS technologies, enhancing the accuracy and practicality of stability analyses.

Overview of the Generalized Model

The core proposition of the paper lies in formulating a generalized model applicable to various ESS technologies. These technologies include, but are not limited to, Compressed Air Energy Storage (CAES), Superconducting Magnetic Energy Storage (SMES), Electrochemical Capacitor Energy Storage (ECES), and Battery Energy Storage Systems (BESS). The authors employ a set of linear differential algebraic equations (DAEs) to capture the dynamics of these storage technologies effectively. The model architecture is designed around the common features shared by most ESS systems: a coupling to the AC network via a VSC, a DC link, and a subsequent converter interfacing the primary storage element.

Modeling Methodology

The authors derive the model equations through a process of linearization and dynamic reduction from detailed device-specific models, maintaining crucial dynamic aspects such as voltage and angle stability. The model structure incorporates dynamic elements like DC voltage and current, while accounting for active and reactive power controllers typical in ESS applications. Hard constraints, such as those embedded in controller dynamics, are integrated into the model framework, enabling a realistic emulation of ESS behavior under varying operating conditions.

Validation and Comparison

Through extensive simulation of scenarios involving the WSCC 9-bus test system, the paper validates the robustness and accuracy of the proposed model against detailed transient stability models and traditional simplified models. For instance, simulations indicate that the proposed model aligns closely with detailed models in portraying the dynamic response of systems containing SMES, CAES, and BESS under fault disturbances and stochastic loading conditions.

The proposed model significantly outperforms conventional simplified ESS models, particularly in scenarios involving nonlinear controller dynamics or arbitrary changes in system state variables. Furthermore, the model proves effective across different ESS technologies using a unified set of DAEs, showcasing its flexibility and application breadth.

Implications and Future Work

The introduction of a generalized ESS model marks an important step toward standardized transient stability analysis in power systems, promoting consistency in modeling approaches. The paper implies that the generalized model can facilitate enhancements in system control strategies, offering insights into dynamic behavior under varied disturbances.

In future research, the authors propose exploring advanced control strategies based on the generalized model, thereby optimizing device performance and system reliability. Such work could address key challenges in integrating high-penetration renewable energies and managing grid dynamics in modern power systems.

Overall, this research provides a robust framework for modeling ESS impacts on power system stability, paving the way for their expanded role in stability management and renewable integration efforts.