| 出版说明序前言PREFACEList of Symbols, Units, and NotationCHAPTER 1 Introduction1.1 History of Electric Power Systems1.2 Present and Future Trends1.3 Electric Utility Industry Structure1.4 Computers in Power System Engineering1.5 PowerWorld SimulatorCHAPTER 2 Fundamentals2.1 Phasors2.2 Instantaneous Power in Single-Phase ac Circuits2.3 Complex Power2.4 Network Equations2.5 Balanced Three-Phase Circuits2.6 Power in Balanced Three-Phase Circuits2.7 Advantages of Balanced Three-Phase versus Single-Phase Systems 51CHAPTER 3 Power Transformers3.1 The Ideal Transformer3.2 Equivalent Circuits for Practical Transformers3.3 The Per-Unit System3.4 Three-Phase Transformer Connections and Phase Shift3.5 Per-Unit Equivalent Circuits of Balanced Three-Phase Two-Winding Transformers3.6 Three-Winding Transformers3.7 Autotransformers3.8 Transformers with Off-Nominal Turns RatiosCHAPTER 4 Transmission Line Parameters4.1 Transmission Line Design Considerations4.2 Resistance4.3 Conductance4.4 Inductance: Solid Cylindrical Conductor4.5 Inductance: Single-Phase Two-Wire Line and ThreePhase Three-Wire Line with Equal Phase Spacing4.6 Inductance: Composite Conductors, Unequal Phase Spacing, Bundled Conductors4.7 Series Impedances: Three-Phase Line with Neutral Conductors and Earth Return4.8 Electric Field and Voltage: Solid Cylindrical Conductor4.9 Capacitance: Single-Phase Two-Wire Line and Three-Phase Three-Wire Line with Equal Phase Spacing4.10 Capacitance: Stranded Conductors, Unequal Phase Spacing, Bundled Conductors4.11 Shunt Admittances: Lines with Neutral Conductors and Earth Return4.12 Electric Field Strength at Conductor Surfaces and at Ground Level4.13 Parallel Circuit Three-Phase LinesCHAPTER 5 Transmission Lines: Steady-State Operation5.1 Medium and Short Line Approximations5.2 Transmission-Line Differential Equations5.3 Equivalent n Circuit5.4 Lossless Lines5.5 Maximum Power Flow5.6 Line Loadability5.7 Reactive Compensation TechniquesCHAPTER 6 Power Flows6.1 Direct Solutions to Linear Algebraic Equations: Gauss Elimination6.2 Iterative Solutions to Linear Algebraic Equations: Jacobi and Gauss-Seidel |
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