Biography: Milestones |
I AutomaticControl Systems with Variable Structure |
Уыртр 1. | Introduction |
| 1.1. | Automatic Control Problems |
| 1.2. | Notion of Variable Structure |
| 1.3. | Some Traits of Phase Spaces of Linear Dynamic Systems. Design Principles of VSSs |
| 1.4. | Variable Structure Systems: An Overview |
Уыртр 2. | Controlof linear plants with fixed parameters |
| 2.1. | Applying VSS Principles for Stabilization under Limited Information on System's State |
| 2.2. | Applying VSS Principles for Automatic Control Systems Design under Bounded Gains in Controller Channels |
| 2.3. | Modes in Variable Structure Systems |
| 2.4. | Applying VSS Principles for Satisfying System Coordinates Constraints |
| 2.5. | Forced Motions in VSSs |
Уыртр 3. | Controlof linear plants with variable parameters |
| 3.1. | VSS Synthesis for Controlling Free Motion with Variable Parameters |
Уыртр 4. | VSSsfor controlling nonlinear plants |
| 4.1. | On Specifics of Linear Controllers for Nonlinear Plants |
| 4.2. | Control Synthesis in the Class of VSSs |
Уыртр 5. | VSSmethods for data acquisition |
| 5.1. | Differentiator Design |
| 5.2. | Variable Structure Filter as an Equivalent of Speedup Element |
| 5.3. | Domain Extension for Sliding Mode |
II Systemdesign of automation means |
Уыртр 6. | Designingthe structure and technical requirements to the complex of automation means based on VSCS |
| 6.1. | The Procedure of Defining Objectives for Control Systems Design. The Structure of Technical Complex for the Lower Functional Level in Industrial Control Systems |
| 6.2. | Analysis of Existing Industrial Automation Methods |
| 6.3. | Design Principles for the Complex of Automation Means Based on VSCS |
Уыртр 7. | Universalunified variable structure system for industrial control |
| 7.1. | Purposes and General Characteristics of the System |
| 7.2. | Information Modules |
| 7.3. | Data Processing Modules |
| 7.4. | Actuating Modules |
| 7.5. | Special Modules |
| 7.6. | Technology and Design |
III Binarysystems |
Уыртр 8. | Binaryautomatic control systems: definitions, design principles, block diagrams |
| 8.1. | Key Notions and Definitions |
| | 8.1.1. | Block diagrams of control systems in classical control theory |
| | 8.1.2. | Block diagrams of adaptive control systems |
| | 8.1.3. | Notion of signal operator and binarity principle |
| | 8.1.4. | Generalized elements of binary dynamic systems |
| | 8.1.5. | New types of feedback couplings |
| 8.2. | Control Principles and Control Problem under Uncertainties |
| | 8.2.1. | Using three control principles for solving control problems |
| | 8.2.2. | On control methods for uncertain dynamic systems |
| 8.3. | Generalized Block Diagrams of Binary Automatic Control Systems |
| | 8.3.1. | The approach to binary automatic control systems design |
| | 8.3.2. | Binary automatic control systems with coordinate-operator feedback |
| | 8.3.3. | Binary automatic control systems with coordinate-operator feedback and operator feedback |
| | 8.3.4. | Binary automatic control systems with coordinate-operator feedback, operator feedback and operator-coordinate feedback |
IV Newfeedback types |
Preface |
Уыртр 9. | Theoryof new feedback types: general postulates |
| 9.1. | Introductory Remarks |
| 9.2. | Basic Notions |
| | 9.2.1. | Signal operator |
| | 9.2.2. | Types of dynamic plants |
| | 9.2.3. | Binary operation |
| | 9.2.4. | Types of controllers |
| | 9.2.5. | New feedback types |
| 9.3. | Structural Synthesis of Binary Systems |
| | 9.3.1. | Stabilization problem |
| | 9.3.2. | Nonlinear feedback as a tool of uncertainties suppression |
| | 9.3.3. | Filtering problems |
Уыртр 10. | Theory of coordinate-operator feedback |
| 10.1. | Stabilization of Second-order Plants with Unknown Parameters and External Disturbances |
| | 10.1.1. | The scalar transform principle and plant's equation in error space |
| | 10.1.2. | Several remarks on problem statement and its generalization |
| | 10.1.3. | The coordinate-operator phase space |
| 10.2. | CO-algorithms of Stabilization |
| | 10.2.1. | Direct compensation |
| | 10.2.2. | Asymptotic estimation or indirect measurement of O-disturbance |
| | 10.2.3. | Compensation of wave O-disturbance |
| | 10.2.4. | Relay CO-stabilization |
| | 10.2.5. | Robustness remark for relay CO-feedback systems |
| | 10.2.6. | Linear CO-algorithms of stabilization |
| | 10.2.7. | Relay-integral CO-algorithm of stabilization |
Уыртр 11. | High-order sliding modes |
| 11.1. | Some Background on Sliding Mode Theory |
| | 11.1.1. | Sliding equations |
| | 11.1.2. | On sliding equation invariance with respect to disturbances meeting the matching condition |
| | 11.1.3. | Real sliding equations |
| | 11.1.4. | Remark on sliding order |
| 11.2. | Second-order Sliding Algorithms |
| | 11.2.1. | Asymptotic second-order sliding algorithms |
| | 11.2.2. | Discontinuous asymptotic second-order sliding algorithms |
| | 11.2.3. | Finite second-order sliding algorithms: Linear feedback |
| | 11.2.4. | Finite second-order sliding algorithms: Relay feedback |
| | 11.2.5. | Twisting algorithm |
| 11.3. | Finite Output Stabilization |
Уыртр 12. | Theoryof operator feedback |
| 12.1. | On the Purposes of Operator Feedback |
| 12.2. | Motion Equations in the Coordinate-operator Space |
| 12.3. | Static Operator Feedback |
| | 12.3.1. | Static operator feedback and static coordinate-operator feedback |
| | 12.3.2. | Static operator feedback and dynamic coordinate-operator feedback |
| | 12.3.3. | Inertial coordinate-operator feedback |
| | 12.3.4. | Inertial-relay coordinate-operator feedback |
| | 12.3.5. | Inertial-relay coordinate-operator feedback under unknown control parameter |
| | 12.3.6. | Integral-relay coordinate-operator feedback |
Уыртр 13. | Theory of operator-coordinate feedback |
| 13.1. | Dynamic Statism and Operator-coordinate Feedback |
| 13.2. | Motion Equations for Operator-coordinate Plant |
| 13.3. | Static OC-controller |
| 13.4. | Integral OC-controller |
| 13.5. | Basic Properties and Features of Binary Stabilization Systems with Different Feedback Types |
| 13.6. | Discontinuous OC-feedback |
| | 13.6.1. | Integral-relay OC-controller |
| | 13.6.2. | Second-order sliding modes in OC-loop |
Уыртр 14. | Constraints, physical foundations ofcompensation and forced motion stabilizationin binary systems |
| 14.1. | Constraints of Operator Variable |
| 14.2. | On Global Behavior of Binary Systems |
| 14.3. | Physical Foundations of Uncertainty Compensation |
| 14.4. | On Compensation of Coordinate Disturbance |
Уыртр 15. | Signaldifferentiation |
| 15.1. | Statement of Differentiation Problem |
| | 15.1.1. | Filtering |
| | 15.1.2. | RC-chain |
| | 15.1.3. | Discrete-difference approximations |
| 15.2. | Tracking Differentiators |
| | 15.2.1. | Linear differentiator |
| | 15.2.2. | Relay differentiator |
| | 15.2.3. | Variable structure differentiator |
| 15.3. | Asymptotic Binary Tracking Differentiator |
| 15.4. | Finite Binary Differentiator |
| 15.5. | Nonstandard Differentiators |
| | 15.5.1. | Differentiator with "small" discontinuity amplitude |
| | 15.5.2. | Nonstandard binary differentiator |
| | 15.5.3. | Discrete simulation results for nonstandard binary differentiator |
Уыртр 16. | Suboptimalstabilization ofuncertain plants |
| 16.1. | Statement of Optimal Stabilization Problem |
| 16.2. | Optimal Stabilization Problem under Uncertainties: An Example |
| 16.3. | Optimal Stabilization "in the Mean" |
| 16.4. | Minimax Optimal Stabilization |
| 16.5. | Stabilization Based on a Reference Model and Deep Error Feedback |
| 16.6. | Stabilization by Binary Control Methods |
| | 16.6.1. | Variable structure system |
| | 16.6.2. | Binary stabilization with integral CO-feedback |
| | 16.6.3. | Stabilization by second-order sliding mode |
Bibliography
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