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Titolo: |
Handbook of reinforcement learning and control / / Kyriakos G. Vamvoudakis [and three others], editors
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Pubblicazione: | Cham, Switzerland : , : Springer, , [2021] |
©2021 | |
Descrizione fisica: | 1 online resource (839 pages) |
Disciplina: | 006.31 |
Soggetto topico: | Reinforcement learning |
Automatic control - Sensitivity | |
Aprenentatge per reforç (Intel·ligència artificial) | |
Control automàtic | |
Soggetto genere / forma: | Llibres electrònics |
Persona (resp. second.): | VamvoudakisKyriakos G. |
Nota di contenuto: | Intro -- Preface -- Contents -- Part ITheory of Reinforcement Learning for Model-Free and Model-Based Control and Games -- 1 What May Lie Ahead in Reinforcement Learning -- References -- 2 Reinforcement Learning for Distributed Control and Multi-player Games -- 2.1 Introduction -- 2.2 Optimal Control of Continuous-Time Systems -- 2.2.1 IRL with Experience Replay Learning Technique ch2Modares2014Automatica,ch2Kamalapurkar2016 -- 2.2.2 mathcalHinfty Control of CT Systems -- 2.3 Nash Games -- 2.4 Graphical Games -- 2.4.1 Off-Policy RL for Graphical Games -- 2.5 Output Synchronization of Multi-agent Systems -- 2.6 Conclusion and Open Research Directions -- References -- 3 From Reinforcement Learning to Optimal Control: A Unified Framework for Sequential Decisions -- 3.1 Introduction -- 3.2 The Communities of Sequential Decisions -- 3.3 Stochastic Optimal Control Versus Reinforcement Learning -- 3.3.1 Stochastic Control -- 3.3.2 Reinforcement Learning -- 3.3.3 A Critique of the MDP Modeling Framework -- 3.3.4 Bridging Optimal Control and Reinforcement Learning -- 3.4 The Universal Modeling Framework -- 3.4.1 Dimensions of a Sequential Decision Model -- 3.4.2 State Variables -- 3.4.3 Objective Functions -- 3.4.4 Notes -- 3.5 Energy Storage Illustration -- 3.5.1 A Basic Energy Storage Problem -- 3.5.2 With a Time-Series Price Model -- 3.5.3 With Passive Learning -- 3.5.4 With Active Learning -- 3.5.5 With Rolling Forecasts -- 3.5.6 Remarks -- 3.6 Designing Policies -- 3.6.1 Policy Search -- 3.6.2 Lookahead Approximations -- 3.6.3 Hybrid Policies -- 3.6.4 Remarks -- 3.6.5 Stochastic Control, Reinforcement Learning, and the Four Classes of Policies -- 3.7 Policies for Energy Storage -- 3.8 Extension to Multi-agent Systems -- 3.9 Observations -- References -- 4 Fundamental Design Principles for Reinforcement Learning Algorithms -- 4.1 Introduction. |
4.1.1 Stochastic Approximation and Reinforcement Learning -- 4.1.2 Sample Complexity Bounds -- 4.1.3 What Will You Find in This Chapter? -- 4.1.4 Literature Survey -- 4.2 Stochastic Approximation: New and Old Tricks -- 4.2.1 What is Stochastic Approximation? -- 4.2.2 Stochastic Approximation and Learning -- 4.2.3 Stability and Convergence -- 4.2.4 Zap-Stochastic Approximation -- 4.2.5 Rates of Convergence -- 4.2.6 Optimal Convergence Rate -- 4.2.7 TD and LSTD Algorithms -- 4.3 Zap Q-Learning: Fastest Convergent Q-Learning -- 4.3.1 Markov Decision Processes -- 4.3.2 Value Functions and the Bellman Equation -- 4.3.3 Q-Learning -- 4.3.4 Tabular Q-Learning -- 4.3.5 Convergence and Rate of Convergence -- 4.3.6 Zap Q-Learning -- 4.4 Numerical Results -- 4.4.1 Finite State-Action MDP -- 4.4.2 Optimal Stopping in Finance -- 4.5 Zap-Q with Nonlinear Function Approximation -- 4.5.1 Choosing the Eligibility Vectors -- 4.5.2 Theory and Challenges -- 4.5.3 Regularized Zap-Q -- 4.6 Conclusions and Future Work -- References -- 5 Mixed Density Methods for Approximate Dynamic Programming -- 5.1 Introduction -- 5.2 Unconstrained Affine-Quadratic Regulator -- 5.3 Regional Model-Based Reinforcement Learning -- 5.3.1 Preliminaries -- 5.3.2 Regional Value Function Approximation -- 5.3.3 Bellman Error -- 5.3.4 Actor and Critic Update Laws -- 5.3.5 Stability Analysis -- 5.3.6 Summary -- 5.4 Local (State-Following) Model-Based Reinforcement Learning -- 5.4.1 StaF Kernel Functions -- 5.4.2 Local Value Function Approximation -- 5.4.3 Actor and Critic Update Laws -- 5.4.4 Analysis -- 5.4.5 Stability Analysis -- 5.4.6 Summary -- 5.5 Combining Regional and Local State-Following Approximations -- 5.6 Reinforcement Learning with Sparse Bellman Error Extrapolation -- 5.7 Conclusion -- References -- 6 Model-Free Linear Quadratic Regulator. | |
6.1 Introduction to a Model-Free LQR Problem -- 6.2 A Gradient-Based Random Search Method -- 6.3 Main Results -- 6.4 Proof Sketch -- 6.4.1 Controlling the Bias -- 6.4.2 Correlation of "0362 f(K) and f(K) -- 6.5 An Example -- 6.6 Thoughts and Outlook -- References -- Part IIConstraint-Driven and Verified RL -- 7 Adaptive Dynamic Programming in the Hamiltonian-Driven Framework -- 7.1 Introduction -- 7.1.1 Literature Review -- 7.1.2 Motivation -- 7.1.3 Structure -- 7.2 Problem Statement -- 7.3 Hamiltonian-Driven Framework -- 7.3.1 Policy Evaluation -- 7.3.2 Policy Comparison -- 7.3.3 Policy Improvement -- 7.4 Discussions on the Hamiltonian-Driven ADP -- 7.4.1 Implementation with Critic-Only Structure -- 7.4.2 Connection to Temporal Difference Learning -- 7.4.3 Connection to Value Gradient Learning -- 7.5 Simulation Study -- 7.6 Conclusion -- References -- 8 Reinforcement Learning for Optimal Adaptive Control of Time Delay Systems -- 8.1 Introduction -- 8.2 Problem Description -- 8.3 Extended State Augmentation -- 8.4 State Feedback Q-Learning Control of Time Delay Systems -- 8.5 Output Feedback Q-Learning Control of Time Delay Systems -- 8.6 Simulation Results -- 8.7 Conclusions -- References -- 9 Optimal Adaptive Control of Partially Uncertain Linear Continuous-Time Systems with State Delay -- 9.1 Introduction -- 9.2 Problem Statement -- 9.3 Linear Quadratic Regulator Design -- 9.3.1 Periodic Sampled Feedback -- 9.3.2 Event Sampled Feedback -- 9.4 Optimal Adaptive Control -- 9.4.1 Periodic Sampled Feedback -- 9.4.2 Event Sampled Feedback -- 9.4.3 Hybrid Reinforcement Learning Scheme -- 9.5 Perspectives on Controller Design with Image Feedback -- 9.6 Simulation Results -- 9.6.1 Linear Quadratic Regulator with Known Internal Dynamics -- 9.6.2 Optimal Adaptive Control with Unknown Drift Dynamics -- 9.7 Conclusion -- References. | |
10 Dissipativity-Based Verification for Autonomous Systems in Adversarial Environments -- 10.1 Introduction -- 10.1.1 Related Work -- 10.1.2 Contributions -- 10.1.3 Structure -- 10.1.4 Notation -- 10.2 Problem Formulation -- 10.2.1 (Q,S,R)-Dissipative and L2-Gain Stable Systems -- 10.3 Learning-Based Distributed Cascade Interconnection -- 10.4 Learning-Based L2-Gain Composition -- 10.4.1 Q-Learning for L2-Gain Verification -- 10.4.2 L2-Gain Model-Free Composition -- 10.5 Learning-Based Lossless Composition -- 10.6 Discussion -- 10.7 Conclusion and Future Work -- References -- 11 Reinforcement Learning-Based Model Reduction for Partial Differential Equations: Application to the Burgers Equation -- 11.1 Introduction -- 11.2 Basic Notation and Definitions -- 11.3 RL-Based Model Reduction of PDEs -- 11.3.1 Reduced-Order PDE Approximation -- 11.3.2 Proper Orthogonal Decomposition for ROMs -- 11.3.3 Closure Models for ROM Stabilization -- 11.3.4 Main Result: RL-Based Closure Model -- 11.4 Extremum Seeking Based Closure Model Auto-Tuning -- 11.5 The Case of the Burgers Equation -- 11.6 Conclusion -- References -- Part IIIMulti-agent Systems and RL -- 12 Multi-Agent Reinforcement Learning: A Selective Overview of Theories and Algorithms -- 12.1 Introduction -- 12.2 Background -- 12.2.1 Single-Agent RL -- 12.2.2 Multi-Agent RL Framework -- 12.3 Challenges in MARL Theory -- 12.3.1 Non-unique Learning Goals -- 12.3.2 Non-stationarity -- 12.3.3 Scalability Issue -- 12.3.4 Various Information Structures -- 12.4 MARL Algorithms with Theory -- 12.4.1 Cooperative Setting -- 12.4.2 Competitive Setting -- 12.4.3 Mixed Setting -- 12.5 Application Highlights -- 12.5.1 Cooperative Setting -- 12.5.2 Competitive Setting -- 12.5.3 Mixed Settings -- 12.6 Conclusions and Future Directions -- References. | |
13 Computational Intelligence in Uncertainty Quantification for Learning Control and Differential Games -- 13.1 Introduction -- 13.2 Problem Formulation of Optimal Control for Uncertain Systems -- 13.2.1 Optimal Control for Systems with Parameters Modulated by Multi-dimensional Uncertainties -- 13.2.2 Optimal Control for Random Switching Systems -- 13.3 Effective Uncertainty Evaluation Methods -- 13.3.1 Problem Formulation -- 13.3.2 The MPCM -- 13.3.3 The MPCM-OFFD -- 13.4 Optimal Control Solutions for Systems with Parameter Modulated by Multi-dimensional Uncertainties -- 13.4.1 Reinforcement Learning-Based Stochastic Optimal Control -- 13.4.2 Q-Learning-Based Stochastic Optimal Control -- 13.5 Optimal Control Solutions for Random Switching Systems -- 13.5.1 Optimal Controller for Random Switching Systems -- 13.5.2 Effective Estimator for Random Switching Systems -- 13.6 Differential Games for Systems with Parameters Modulated by Multi-dimensional Uncertainties -- 13.6.1 Stochastic Two-Player Zero-Sum Game -- 13.6.2 Multi-player Nonzero-Sum Game -- 13.7 Applications -- 13.7.1 Traffic Flow Management Under Uncertain Weather -- 13.7.2 Learning Control for Aerial Communication Using Directional Antennas (ACDA) Systems -- 13.8 Summary -- References -- 14 A Top-Down Approach to Attain Decentralized Multi-agents -- 14.1 Introduction -- 14.2 Background -- 14.2.1 Reinforcement Learning -- 14.2.2 Multi-agent Reinforcement Learning -- 14.3 Centralized Learning, But Decentralized Execution -- 14.3.1 A Bottom-Up Approach -- 14.3.2 A Top-Down Approach -- 14.4 Centralized Expert Supervises Multi-agents -- 14.4.1 Imitation Learning -- 14.4.2 CESMA -- 14.5 Experiments -- 14.5.1 Decentralization Can Achieve Centralized Optimality -- 14.5.2 Expert Trajectories Versus Multi-agent Trajectories -- 14.6 Conclusion -- References. | |
15 Modeling and Mitigating Link-Flooding Distributed Denial-of-Service Attacks via Learning in Stackelberg Games. | |
Titolo autorizzato: | Handbook of reinforcement learning and control ![]() |
ISBN: | 3-030-60990-1 |
Formato: | Materiale a stampa ![]() |
Livello bibliografico | Monografia |
Lingua di pubblicazione: | Inglese |
Record Nr.: | 9910488722303321 |
Lo trovi qui: | Univ. Federico II |
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