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Title: Techniques for Adaptive Control Author: Vance VanDoren Publisher: Butterworth-Heinemann Publication Date: 2002-06-18 Number Of Pages: 277 |

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ÏÖ´ú¿ØÖƹ¤³Ì (Modern control engineering) ×÷Õß: Katsuhiko Ogata ³ö°æÉç: Prentice Hall; 4 edition (November 13, 2001) ÕâÊÇÒ»±¾¹ØÓÚ¾µä¿ØÖƵÄÈëÃÅÊé¼®, °üÀ¨´óÁ¿µÄÀý×ÓºÍMatlab³ÌÐò. ÊÊÓÃÓÚ»úе¹¤³ÌµÄѧÉúѧϰ. Contents (NOTE: Each chapter begins with Introduction and concludes with Example Problems and Solutions and Problems.) 1. Introduction to Control Systems. Examples of Control Systems. Closed-Loop Control versus Open-Loop Control. Outline of the Book. 2. The Laplace Transform. Review of Complex Variables and Complex Functions. Laplace Transformation. Laplace Transform Theorems. Inverse Laplace Transformation. Partial-Fraction Expansion with MATLAB. Solving Linear, Time-Invariant, Differential Equations. 3. Mathematical Modeling of Dynamic Systems. Transfer Function and Impulse-Response Function. Automatic Control Systems. Modeling in State Space. State-Space Representation of Dynamic Systems. Transformation of Mathematical Models with MATLAB. Mechanical Systems. Electrical and Electronic Systems. Signal Flow Graphs. Linearization of Nonlinear Mathematical Models. 4. Mathematical Modeling of Fluid Systems and Thermal Systems. Liquid-Level Systems. Pneumatic Systems. Hydraulic Systems. Thermal Systems. 5. Transient and Steady-State Response Analyses. First-Order Systems. Second-Order Systems. Higher-Order Systems. Transient-Response Analysis with MATLAB. An Example Problem Solved with MATLAB. Routh's Stability Criterion. Effects of Integral and Derivative Control Actions on System Performance. Steady-State Errors in Unity-Feedback Control Systems. 6. Root-Locus Analysis. Root-Locus Plots. Summary of General Rules for Constructing Root Loci. Root-Locus Plots with MATLAB. Positive-Feedback Systems. Conditionally Stable Systems. Root Loci for Systems with Transport Lag. 7. Control Systems Design by the Root-Locus Method. Preliminary Design Considerations. Lead Compensation. Lag Compensation. Lag-Lead Compensation. Parallel Compensation. 8. Frequency-Response Analysis. Bode Diagrams. Plotting Bode Diagrams with MATLAB. Polar Plots. Drawing Nyquist Plots with MATLAB. Log-Magnitude-versus-Phase Plots. Nyquist Stability Criterion. Stability Analysis. Relative Stability. Closed-Loop Frequency Response of Unity-Feedback Systems. Experimental Determination of Transfer Functions. 9. Control Systems Design by Frequency Response. Lead Compensation. Lag Compensation. Lag-Lead Compensation. Concluding Comments. 10. PID Controls and Two-Degrees-of-Freedom Control Systems. Tuning Rules for PID Controllers. Computational Approach to Obtain Optimal Sets of Parameter Values. Modifications of PID Control Schemes. Two-Degrees-of-Freedom Control. Zero-Placement Approach to Improve Response Characteristics. 11. Analysis of Control Systems in State Space. State-Space Representations of Transfer-Function Systems. Transformation of System Models with MATLAB. Solving the Time-Invariant State Equation. Some Useful Results in Vector-Matrix Analysis. Controllability. Observability. 12. Design of Control Systems in State Space. Pole Placement. Solving Pole-Placement Problems with MATLAB. Design of Servo Systems. State Observers. Design of Regulator Systems with Observers. Design of Control Systems with Observers. Quadratic Optimal Regulator Systems. References. |
7Â¥2007-06-02 01:56:51
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¶¯Á¦ÏµÍ³µÄ·´À¡¿ØÖÆ (Feedback Control of Dynamic Systems) ×÷Õß: Gene Franklin, J.D. Powell, Abbas Emami-Naeini ³ö°æÉç: Prentice Hall; 5 edition (October 31, 2005) Õâ±¾ÊéµÄÄÚÈݺÍModern control engineering ²î²»¶à, Ò²Êǽ²Êö¾µä¿ØÖÆ, ²àÖØÓÚµç×Ó¹¤³Ì·½ÃæµÄÓ¦ÓÃ. Contents Preface 1. An Overview and Brief History of Feedback Control. A Simple Feedback System. A First Analysis of Feedback. A Brief History. 2. Dynamic Models. Dynamics of Mechanical Systems. Differential Equations in State-Variable Form. Models of Electric Circuits. Models of Electromechanical Systems. Heat- and Fluid-Flow Models. Linearization and Scaling. 3. Dynamic Response. Review of Laplace Transforms. System Modeling Diagrams. Effect of Pole Locations. Time-Domain Specifications. Effects of Zeros and Additional Poles. Stability. Numerical Simulation. Obtaining Models from Experimental Data. 4. Basic Properties of Feedback. A Case Study of Speed Control. The Classical Three-Term Controller. Steady-State Tracking and System Type. Digital Implementation of Controllers. 5. The Root-Locus Design Method. Root Locus of a Basic Feedback System. Guidelines for Sketching a Root Locus. Selected Illustrative Root Loci. Selecting the Parameter Value. Dynamic Compensation. A Design Example Using the Root Locus. Extensions of the Root-Locus Method. 6. The Frequency-Response Design Method. Frequency Response. Neutral Stability. The Nyquist Stability Criterion. Stability Margins. Bode's Gain-Phase Relationship. Closed-Loop Frequency Response. Compensation. Alternate Presentations of Data. Specifications in Terms of the Sensitivity Function. Time Delay. Obtaining a Pole-Zero Model from Frequency-Response Data. 7. State-Space Design. Advantages of State Space. Analysis of the State Equations. Control-Law Design for Full-State Feedback. Selection of Pole Locations for Good Design. Estimator Design. Compensator Design: Combined Control Law and Estimator. Loop Transfer Recovery (LTR). Introduction of the Reference Input with the Estimator. Integral Control and Robust Tracking. Direct Design with Rational Transfer Functions. Design for Systems with Pure Time Delay. Lyapunov Stability. 8. Digital Control. Digitization. Dynamic Analysis of Discrete Systems. Design by Emulation. Discrete Design. State-Space Design Methods. Hardware Characteristics. Word-Size Effects. Sample-Rate Selection. 9. Nonlinear Systems Introduction and Motivation: Why Study Nonlinear Systems? Analysis by Linearization. Equivalent Gain Analysis Using the Root Locus. Equivalent Gain Analysis Using Frequency Response: Describing Functions. Analysis and Design Based on Stability. 10. Control-System Design: Principles and Case Studies. An Outline of Control Systems Design. Design of a Satellite's Attitude Control. Lateral and Longitudinal Control of a Boeing 747. Control of the Fuel-Air Ratio in an Automotive Engine. Control of a Digital Tape Transport. Control of the Read/Write Head Assembly of a Hard Disk. Control of Rapid Thermal Processing (RTP) Systems in Semiconductor Wafer Manufacturing. Appendices A. Laplace Transforms B. A Review of Complex Variables C. Summary of Matrix Theory D. Controllability and Observability E. Ackerman's Formula for Pole Placement F. MATLAB Commands G. Solutions to the End of Chapter Questions References Index |
8Â¥2007-06-02 02:05:08
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ÏßÐÔϵͳÀíÂÛºÍÉè¼Æ(Linear system theory and design) ×÷Õß: Chi-Tsong Chen ³ö°æÉç: Oxford University Press, USA; 3 edition (August 14, 1998) ÕâÊÇÒ»±¾½éÉÜÏÖ´ú¿ØÖƵÄÈëÃÅÊé, Ö÷Òª½²Êö״̬¿Õ¼äÃèÊö, ϵͳµÄÄÜ¿ØÐԺͿɹÛÐÔ, ״̬·´À¡¿ØÖÆ. Table of Contents Preface 1. Introduction 1.1. Introduction 1.2. Overview 2. Mathematical Descriptions of Systems 2.1. Introduction 2.2. Linear Systems 2.3. Linear Time-Invariant (LTI) Systems 2.4. Linearization 2.5. Examples 2.6. Discrete-Time Systems 3. Linear Algebra 3.1. Introduction 3.2. Basis, Representation, and Orthonormalization 3.3. Linear Algebraic Equations 3.4. Similarity Transformation 3.5. Diagonal Form and Jordan Form 3.6. Functions of a Square Matrix 3.7. Lyapunov Equation 3.8. Some Useful Formula 3.9. Quadratic Form and Positive 3.10. Singular Value Decomposition 3.11. Norms of Matrices 4. State-Space Solutions and Realizations 4.1. Introduction 4.2. Solution of LTI State Equations 4.3. Equivalent State Equations 4.4. Realizations 4.5. Solution of Linear Time-Varyubg (LTV) Equations 4.6. Equivalent Time-Varying Equations 4.7. Time-Varying Realizations 5. Stability 5.1. Introduction 5.2. Input-Output Stability of LTI Systems 5.3. Internal Stability 5.4. Lyapunov Theorem 5.5. Stability of LTV Systems 6. Controllability and Observability 6.1. Introduction 6.2. Controllability 6.3. Observability 6.4. Canonical Decomposition 6.5. Conditions in Jordan-Form Equations 6.6. Discrete-Time State Equations 6.7. Controllability After Sampling 6.8. LTV State Equations 7. Minimal Realizations and Coprime Fractions 7.1. Introduction 7.2. Implications of Coprimeness 7.3. Computing Coprime Fractions 7.4. Balanced Realization 7.5. Realizations From Markov Parameters 7.6. Degree of Transfer Matrices 7.7. Minimal Realizations- Matrix Case 7.8. Matrix Polynomial Fractions 7.9. Realization from Matrix Coprime Fractions 7.10. Realizations from Matrix Markov Parameters 7.11. Concluding Remarks 8. State Feedback and State Estimators 8.1. Introduction 8.2. State Feedback 8.3. Regulation and Tracking 8.4. State Estimator 8.5. Feedback from Estimated States 8.6. State Feedback-Multivariable Case 8.7. Sate Estimators-Multivariable Case 8.8. Feedback from Estimated States-Multivariable Case 9. Pole Placement and Model Matching 9.1. Introduction 9.2. Unity-Feedback and Configuration-Pole Placement 9.3. Implementable Transfer Functions 9.4. Multivariable Unity Feedback Systems 9.5. Multivariable Model Marching-Two-Parameter Configuration 9.6. Concluding Remarks References Answers to Selected Problems Index |
9Â¥2007-06-03 01:17:32
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