My Account Log in

2 options

Direct methods for stability analysis of electric power systems : theoretical foundation, BCU methodologies, and applications / Hsiao-Dong Chiang.

Ebook Central Academic Complete Available online

View online

O'Reilly Online Learning: Academic/Public Library Edition Available online

View online
Format:
Book
Author/Creator:
Chiang, H. (Hsiao-Dong), author.
Language:
English
Subjects (All):
Electric power system stability.
Boundary element methods.
Electric power systems--Mathematical models.
Electric power systems.
Physical Description:
1 online resource (510 p.)
Edition:
1st edition
Distribution:
[Piscataqay, New Jersey] : IEEE Xplore, [2010]
Place of Publication:
Hoboken, New Jersey : Wiley, c2011.
Language Note:
English
System Details:
text file
Summary:
"This book describes the BCU method (Boundary of Stability Region Based Controlling Unstable Equilibrium Point method)"-- Provided by publisher.
"Widely accepted around the world, the BCU method is the only direct method used in the power industry. Direct Methods for Stability Analysis of Electric Power Systems presents a comprehensive theoretical foundation of the method and its numerical implementation. This book provides graduate students, researchers, and practitioners with theoretical foundations of direct methods, energy functions, and the BCU method as well as the group-based BCU method and its applications. Numerical studies on industrial models and data are also included"-- Provided by publisher.
Contents:
Preface
Acknowledgments
1. Introduction and Overview
1.1 Introduction
1.2 Trends of Operating Environment
1.3 Online TSA
1.4 Need for New Tools
1.5 Direct Methods: Limitations and Challenges
1.6 Purposes of This Book
2. System Modeling and Stability Problems
2.1 Introduction
2.2 Power System Stability Problem
2.3 Model Structures and Parameters
2.4 Measurement-Based Modeling
2.5 Power System Stability Problems
2.6 Approaches for Stability Analysis
2.7 Concluding Remarks
3. Lyapunov Stability and Stability Regions of Nonlinear Dynamical Systems
3.1 Introduction
3.2 Equilibrium Points and Lyapunov Stability
3.3 Lyapunov Function Theory
3.4 Stable and Unstable Manifolds
3.5 Stability Regions
3.6 Local Characterizations of Stability Boundary
3.7 Global Characterization of Stability Boundary
3.8 Algorithm to Determine the Stability Boundary
3.9 Conclusion
4. Quasi-Stability Regions: Analysis and Characterization
4.1 Introduction
4.2 Quasi-Stability Region
4.3 Characterization of Quasi-Stability Regions
4.4 Conclusions
5. Energy Function Theory and Direct Methods
5.1 Introduction
5.2 Energy Functions
5.3 Energy Function Theory
5.4 Estimating Stability Region Using Energy Functions
5.5 Optimal Schemes for Estimating Stability Regions
5.6 Quasi-Stability Region and Energy Function
5.7 Conclusion
6. Constructing Analytical Energy Functions for Transient Stability Models
6.1 Introduction
6.2 Energy Functions for Lossless Network-Reduction Models
6.3 Energy Functions for Lossless Structure-Preserving Models
6.4 Nonexistence of Energy Functions for Lossy Models
6.5 Existence of Local Energy Functions
6.6 Concluding Remarks
7. Construction of Numerical Energy Functions for Lossy Transient Stability Models
7.1 Introduction
7.2 A Two-Step Procedure
7.3 First Integral-Based Procedure
7.4 Ill-Conditioned Numerical Problems
7.5 Numerical Evaluations of Approximation Schemes.
7.6 Multistep Trapezoidal Scheme
7.7 On the Corrected Numerical Energy Functions
7.8 Concluding Remarks
8. Direct Methods for Stability Analysis: An Introduction
8.1 Introduction
8.2 A Simple System
8.3 Closest UEP Method
8.4 Controlling UEP Method
8.5 PEBS Method
8.6 Concluding Remarks
9. Foundation of the Closest UEP Method
9.1 Introduction
9.2 A Structure-Preserving Model
9.3 Closest UEP
9.4 Characterization of the Closest UEP
9.5 Closest UEP Method
9.6 Improved Closest UEP Method
9.7 Robustness of the Closest UEP
9.8 Numerical Studies
9.9 Conclusions
10. Foundations of the Potential Energy Boundary Surface Method
10.1 Introduction
10.2 Procedure of the PEBS Method
10.3 Original Model and Artifi cial Model
10.4 Generalized Gradient Systems
10.5 A Class of Second-Order Dynamical Systems
10.6 Relation between the Original Model and the Artifi cial Model
10.7 Analysis of the PEBS Method
10.8 Concluding Remarks
11. Controlling UEP Method: Theory
11.1 Introduction
11.2 The Controlling UEP
11.3 Existence and Uniqueness
11.4 The Controlling UEP Method
11.5 Analysis of the Controlling UEP Method
11.6 Numerical Examples
11.7 Dynamic and Geometric Characterizations
11.8 Concluding Remarks
12. Controlling UEP Method: Computations
12.1 Introduction
12.2 Computational Challenges
12.3 Constrained Nonlinear Equations for Equilibrium Points
12.4 Numerical Techniques for Computing Equilibrium Points
12.5 Convergence Regions of Equilibrium Points
12.6 Conceptual Methods for Computing the Controlling UEP
12.7 Numerical Studies
12.8 Concluding Remarks
13. Foundations of Controlling UEP Methods for Network-Preserving Transient Stability Models
13.1 Introduction
13.2 System Models
13.3 Stability Regions
13.4 Singular Perturbation Approach
13.5 Energy Functions for Network-Preserving Models
13.6 Controlling UEP for DAE Systems.
13.7 Controlling UEP Method for DAE Systems
13.8 Numerical Studies
13.9 Concluding Remarks
14. Network-Reduction BCU Method and Its Theoretical Foundation
14.1 Introduction
14.2 Reduced-State System
14.3 Analytical Results
14.4 Static and Dynamic Relationships
14.5 Dynamic Property (D3)
14.6 A Conceptual Network-Reduction BCU Method
14.7 Concluding Remarks
15. Numerical Network-Reduction BCU Method
15.1 Introduction
15.2 Computing Exit Points
15.3 Stability-Boundary-Following Procedure
15.4 A Safeguard Scheme
15.5 Illustrative Examples
15.6 Numerical Illustrations
15.7 IEEE Test System
15.8 Concluding Remarks
16. Network-Preserving BCU Method and Its Theoretical Foundation
16.1 Introduction
16.2 Reduced-State Model
16.3 Static and Dynamic Properties
16.4 Analytical Results
16.5 Overall Static and Dynamic Relationships
16.6 Dynamic Property (D3)
16.7 Conceptual Network-Preserving BCU Method
16.8 Concluding Remarks
17. Numerical Network-Preserving BCU Method
17.1 Introduction
17.2 Computational Considerations
17.3 Numerical Scheme to Detect Exit Points
17.4 Computing the MGP
17.5 Computation of Equilibrium Points
17.6 Numerical Examples
17.7 Large Test Systems
17.8 Concluding Remarks
18. Numerical Studies of BCU Methods from Stability Boundary Perspectives
18.1 Introduction
18.2 Stability Boundary of Network-Reduction Models
18.3 Network-Preserving Model
18.4 One Dynamic Property of the Controlling UEP
18.5 Concluding Remarks
19. Study of the Transversality Conditions of the BCU Method
19.1 Introduction
19.2 A Parametric Study
19.3 Analytical Investigation of the Boundary Property
19.4 The Two-Machine Infi nite Bus (TMIB) System
19.5 Numerical Studies
19.6 Concluding Remarks
20. The BCU-Exit Point Method
20.1 Introduction
20.2 Boundary Property
20.3 Computation of the BCU-Exit Point
20.4 BCU-Exit Point and Critical Energy.
20.5 BCU-Exit Point Method
20.6 Concluding Remarks
21. Group Properties of Contingencies in Power Systems
21.1 Introduction
21.2 Groups of Coherent Contingencies
21.3 Identifi cation of a Group of Coherent Contingencies
21.4 Static Group Properties
21.5 Dynamic Group Properties
21.6 Concluding Remarks
22. Group-Based BCU-Exit Method
22.1 Introduction
22.2 Group-Based Verifi cation Scheme
22.3 Linear and Nonlinear Relationships
22.4 Group-Based BCU-Exit Point Method
22.5 Numerical Studies
22.6 Concluding Remarks
23. Group-Based BCU-CUEP Methods
23.1 Introduction
23.2 Exact Method for Computing the Controlling UEP
23.3 Group-Based BCU-CUEP Method
23.4 Numerical Studies
23.5 Concluding Remarks
24. Group-Based BCU Method
24.1 Introduction
24.2 Group-Based BCU Method for Accurate Critical Energy
24.3 Group-Based BCU Method for CUEPs
24.4 Numerical Studies
24.5 Concluding Remarks
25. Perspectives and Future Directions
25.1 Current Developments
25.2 Online Dynamic Contingency Screening
25.3 Further Improvements
25.4 Phasor Measurement Unit (PMU)-Assisted Online ATC Determination
25.5 Emerging Applications
25.6 Concluding Remarks
Appendix
A1.1 Mathematical Preliminaries
A1.2 Proofs of Theorems in Chapter 9
A1.3 Proofs of Theorems in Chapter 10
Bibliography
Index.
Notes:
Description based upon print version of record.
Includes bibliographical references and index.
Description based on PDF viewed 12/21/2015.
ISBN:
9786612849039
9781282849037
1282849034
9780470872130
0470872136
9780470872123
0470872128
OCLC:
676969606

The Penn Libraries is committed to describing library materials using current, accurate, and responsible language. If you discover outdated or inaccurate language, please fill out this feedback form to report it and suggest alternative language.

Find

Home Release notes

My Account

Shelf Request an item Bookmarks Fines and fees Settings

Guides

Using the Find catalog Using Articles+ Using your account