IUP Publications Online
Home About IUP Magazines Journals Books Archives
     
Recommend    |    Subscriber Services    |    Feedback    |     Subscribe Online
 
The IUP Journal of Electrical and Electronics Engineering:
MATLAB/Simulink-Based Modeling and Operation of Power System Stabilizer
:
:
:
:
:
:
:
:
:
 
 
 
 
 
 
 

This paper describes the operating performance of the Power System Stabilizer (PSS) for different power system case studies. The functional blocks of PSS are developed in Simulink and the simulation carried out. The damping oscillation variation of PSS for the various power system conditions (light, nominal and high load and fault) is carried out and the voltage and reactive power variations are illustrated. The PSS system behavior is demonstrated on Single Machine Infinite Bus (SMIB) model and simulation carried out in Simulink-based MATLAB environment.

 
 
 

The Power System Stabilizer (PSS) uses auxiliary stabilizing signals to control the excitation system so as to improve the power system's dynamic performance. The application of PSS can help in damping rotor oscillations and improve the stability of the system. If no adequate damping is available, the oscillation can increase and cause system separation. PSS is installed in the power generator to help the damping of power system oscillations. To enhance power stability, various techniques are adopted in the design of Power System Stabilizer (PSS) like adaptive and self-tuning control in which the output of PSS is varied with load condition. Low frequency oscillation can be created by small disturbances in the system, such as changes in the load, and are normally analyzed through the small signal stability of the power system. These small disturbances head to a steady increase or decrease in generator rotor angle caused by the lack of synchronizing torque or to rotor oscillations of increasing amplitude due to a lack of sufficient damping torque. The most typical instability is the lack of sufficient damping torque on the rotor's low frequency oscillation. PSS is the most effective device for stabilizing and damping low frequency oscillation while increasing the stability margin of the power system (Omer, 2006).

A PSS prepares a supplementary input signal in-phase with the synchronous rotor speed deviation for excitation systems, resulting in generator stability. Robust controllers are based on the optimization of the -norm of the transfer matrix between the system disturbance and its output via linear matrix inequalities (Ahmed et al., 1996; and Silijak et al., 2004). DeMello and Concordia (1969) introduced a model with a single machine connected to an infinite bus, which is used to analyze the nature of the low-frequency electromechanical oscillations in power systems. The PSS has been used by utilities in real power systems as it has been shown to be the most cost effective electromechanical damping control (Kundur et al., 1989; and Kundur, 1994). Recently, many modern techniques have been used to design different PSS structures. However, utilities prefer to choose lead-lag structure due to its simple structure and reliability in real power systems.

In the past two decades, various types of PSS have been designed. For example, adaptive controller-based PSS have been used in many applications (Larson and Swann, 1981). Most of these controllers are based on system identifications and parameter estimations, therefore from the computational point of view, they are time consuming. It is evident from the various publications that interest in application of Fuzzy Logic-based PSS (FLPSS) has also grown in recent years (Nallathambi and Neelakantan, 2004). Low computation burden, simplicity and robustness make FLPSS suitable for stabilization purposes. Different methods for designing such devices are proposed using Genetic Algorithm (GA) and artificial neural network (Cheng et al., 1986; Wenxin et al., 2003; and Michele and Richard, 2005).

 
 
 

Electrical and Electronics Engineering Journal, MATLAB Modeling, Simulink-Based Modeling, Power System Stabilizer, Single Machine Infinite Bus, Stabilization Purposes, Excitation System, Simulink Environment, Proportional Integral Derivative, Synchronization Parameters, Genetic Algorithms.