The transient stability of power systems is an extremely intricate and highly nonlinear problem that involves power system recovery from sudden large disturbances. Traditionally confined to the planning and design of power systems, transient stability studies are now increasingly important in operational planning and real-time operation. However, numerical solutions are now available to meet the growing requirement for finer stability assessment. This text gives an in-depth account of the transient stability problem, its physical description and formulation. Both conventional and non-conventional methods of analysis are detailed and practical examples and simulation results illustrate the range of approaches.
The transient stability of power systems is an extremely intricate and highly nonlinear problem that involves power system recovery from sudden large disturbances. Traditionally confined to the planning and design of power systems, transient stability studies are now increasingly important in operational planning and real-time operation. However, numerical solutions are now available to meet the growing requirement for finer stability assessment. This text gives an in-depth account of the transient stability problem, its physical description and formulation. Both conventional and non-conventional methods of analysis are detailed and practical examples and simulation results illustrate the range of approaches.
Synchronous Machines--Mathematical Description.
Modeling of Power Systems for Stability Studies.
Conventional Methods of Analysis.
Lyapunov-Like Direct Methods.
Extended Equal-Area Criterion.
Decision Tree Transient Stability Method.
Composite Electromechanical Distance Method.
Appendices.
References.
Index.
M. Pavella and P. G. Murthy are the authors of Transient Stability of Power Systems: Theory and Practice, published by Wiley.
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