Series Introduction |
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v | |
Preface |
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vii | |
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1 System Mathematical Models and Basic Properties |
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1 | (26) |
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1.1 Two Kinds of Mathematical Models |
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2 | (9) |
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1.2 Eigenstructure Decomposition of a State Space Model |
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11 | (2) |
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1.3 System Order, Controllability, and Observability |
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13 | (8) |
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1.4 System Poles and Zeros |
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21 | (2) |
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23 | (4) |
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2 Single-System Performance and Sensitivity |
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27 | (28) |
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28 | (10) |
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2.2 System Sensitivity and Robustness |
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38 | (15) |
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53 | (1) |
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53 | (2) |
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3 Feedback System Sensitivity |
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55 | (24) |
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3.1 Sensitivity and Loop Transfer Function of Feedback Systems |
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56 | (7) |
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3.2 Sensitivity of Feedback Systems of Modern Control Theory |
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63 | (13) |
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76 | (3) |
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4 A New Feedback Control Design Approach |
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79 | (26) |
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4.1 Basic Design Concept of Observers-Direct Generation of State Feedback Control Signal Without Explicit System States |
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80 | (5) |
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4.2 Performance of Observer Feedback Systems Separation Property |
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85 | (3) |
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4.3 The Current State of LTR Observer Design |
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88 | (5) |
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4.4 A New Design Approach and New Feedback Structure-A Dynamic Output Feedback Compensator that Generates State/Generalized State Feedback Control Signal |
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93 | (6) |
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99 | (6) |
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5 Solution of Matrix Equation TA - FT = LC |
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105 | (24) |
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5.1 Computation of a System's Observable Hessenberg Form |
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106 | (9) |
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5.2 Solving Matrix Equation TA - FT = LC |
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115 | (11) |
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126 | (3) |
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6 Observer (Dynamic Part) Design for Robustness Realization |
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129 | (28) |
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6.1 Solution of Matrix Equation TB = 0 |
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130 | (2) |
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6.2 Analysis and Examples of This Design Solution |
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132 | (17) |
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6.3 Complete Unification of Two Existing Basic Modern Control System Structures |
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149 | (1) |
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6.4 Observer Order Adjustment to Tradeoff Between Performance and Robustness |
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150 | (4) |
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154 | (3) |
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7 Observer Design for Minimized Order |
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157 | (20) |
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158 | (2) |
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7.2 Design Algorithm and Its Analysis |
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160 | (4) |
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7.3 Examples and Significance of This Design |
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164 | (10) |
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174 | (3) |
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8 Design of Feedback Control Eigenstructure Assignment |
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177 | (44) |
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8.1 Selection and Placement of Feedback System Poles |
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178 | (18) |
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8.2 Eigenvector Assignment |
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196 | (19) |
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215 | (1) |
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216 | (5) |
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9 Design of Feedback Control Quadratic Optimal Control |
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221 | (14) |
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9.1 Design of Direct State Feedback Control |
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223 | (3) |
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9.2 Design of Generalized State Feedback Control |
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226 | (4) |
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9.3 Comparison and Conclusion of Feedback Control Designs |
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230 | (3) |
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233 | (2) |
10 Design of Failure Detection, Isolation, and Accommodation Compensators |
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235 | (28) |
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10.1 Failure Detection and Isolation |
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236 | (10) |
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10.2 Adaptive State Feedback Control for Failure Accommodation |
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246 | (5) |
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10.3 The Treatment of Model Uncertainty and Measurement Noise |
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251 | (11) |
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262 | (1) |
Appendix A: Relevant Linear Algebra and Numerical Linear Algebra |
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263 | (26) |
Appendix B: Design Projects and Problems |
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289 | (10) |
References |
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299 | (16) |
Index |
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315 | |