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Adaptive control of parabolic PDEs
by
Krstic, Miroslav
, Smyshlyaev, Andrey
in
Accuracy and precision
/ Actuator
/ Adaptive control
/ Adaptive control systems
/ Adaptive system
/ Asymptotic analysis
/ Backstepping
/ Bode plot
/ Boundary value problem
/ Bounded operator
/ Categorization
/ Change of variables
/ Coefficient
/ Computation
/ Control engineering
/ Control variable
/ Derivative
/ Deterministic system
/ Differential equation
/ Differential equations, Parabolic
/ Dimension (vector space)
/ Dirichlet boundary condition
/ Discretization
/ Distributed parameter systems
/ Eigenfunction
/ Eigenvalues and eigenvectors
/ Error term
/ Estimation
/ Estimation theory
/ Estimator
/ Extended Kalman filter
/ Feedback linearization
/ Frequency domain
/ Gradient method
/ Identifiability
/ Identifier
/ Initial condition
/ Instability
/ Integral equation
/ Integrator
/ Inverse Laplace transform
/ Laplace transform
/ Least squares
/ Linear differential equation
/ Linear programming
/ Linearization
/ Lyapunov function
/ Mathematical optimization
/ MATHEMATICS
/ MATHEMATICS / Applied
/ MATHEMATICS / Differential Equations / General
/ Measurement
/ Minimum phase
/ Nonlinear control
/ Nonlinear system
/ Observability
/ Optimal control
/ Parameter
/ Parametric model
/ Parametrization
/ Phase margin
/ Pointwise
/ Rate of convergence
/ Reynolds number
/ Riccati equation
/ Robustification
/ Sensor
/ Separation principle
/ Symbolic computation
/ System identification
/ Theorem
/ Transfer function
/ Uncertainty
/ Variable (mathematics)
/ Volterra operator
/ Wave equation
2010
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Adaptive control of parabolic PDEs
by
Krstic, Miroslav
, Smyshlyaev, Andrey
in
Accuracy and precision
/ Actuator
/ Adaptive control
/ Adaptive control systems
/ Adaptive system
/ Asymptotic analysis
/ Backstepping
/ Bode plot
/ Boundary value problem
/ Bounded operator
/ Categorization
/ Change of variables
/ Coefficient
/ Computation
/ Control engineering
/ Control variable
/ Derivative
/ Deterministic system
/ Differential equation
/ Differential equations, Parabolic
/ Dimension (vector space)
/ Dirichlet boundary condition
/ Discretization
/ Distributed parameter systems
/ Eigenfunction
/ Eigenvalues and eigenvectors
/ Error term
/ Estimation
/ Estimation theory
/ Estimator
/ Extended Kalman filter
/ Feedback linearization
/ Frequency domain
/ Gradient method
/ Identifiability
/ Identifier
/ Initial condition
/ Instability
/ Integral equation
/ Integrator
/ Inverse Laplace transform
/ Laplace transform
/ Least squares
/ Linear differential equation
/ Linear programming
/ Linearization
/ Lyapunov function
/ Mathematical optimization
/ MATHEMATICS
/ MATHEMATICS / Applied
/ MATHEMATICS / Differential Equations / General
/ Measurement
/ Minimum phase
/ Nonlinear control
/ Nonlinear system
/ Observability
/ Optimal control
/ Parameter
/ Parametric model
/ Parametrization
/ Phase margin
/ Pointwise
/ Rate of convergence
/ Reynolds number
/ Riccati equation
/ Robustification
/ Sensor
/ Separation principle
/ Symbolic computation
/ System identification
/ Theorem
/ Transfer function
/ Uncertainty
/ Variable (mathematics)
/ Volterra operator
/ Wave equation
2010
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Do you wish to request the book?
Adaptive control of parabolic PDEs
by
Krstic, Miroslav
, Smyshlyaev, Andrey
in
Accuracy and precision
/ Actuator
/ Adaptive control
/ Adaptive control systems
/ Adaptive system
/ Asymptotic analysis
/ Backstepping
/ Bode plot
/ Boundary value problem
/ Bounded operator
/ Categorization
/ Change of variables
/ Coefficient
/ Computation
/ Control engineering
/ Control variable
/ Derivative
/ Deterministic system
/ Differential equation
/ Differential equations, Parabolic
/ Dimension (vector space)
/ Dirichlet boundary condition
/ Discretization
/ Distributed parameter systems
/ Eigenfunction
/ Eigenvalues and eigenvectors
/ Error term
/ Estimation
/ Estimation theory
/ Estimator
/ Extended Kalman filter
/ Feedback linearization
/ Frequency domain
/ Gradient method
/ Identifiability
/ Identifier
/ Initial condition
/ Instability
/ Integral equation
/ Integrator
/ Inverse Laplace transform
/ Laplace transform
/ Least squares
/ Linear differential equation
/ Linear programming
/ Linearization
/ Lyapunov function
/ Mathematical optimization
/ MATHEMATICS
/ MATHEMATICS / Applied
/ MATHEMATICS / Differential Equations / General
/ Measurement
/ Minimum phase
/ Nonlinear control
/ Nonlinear system
/ Observability
/ Optimal control
/ Parameter
/ Parametric model
/ Parametrization
/ Phase margin
/ Pointwise
/ Rate of convergence
/ Reynolds number
/ Riccati equation
/ Robustification
/ Sensor
/ Separation principle
/ Symbolic computation
/ System identification
/ Theorem
/ Transfer function
/ Uncertainty
/ Variable (mathematics)
/ Volterra operator
/ Wave equation
2010
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eBook
Adaptive control of parabolic PDEs
2010
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Overview
This book introduces a comprehensive methodology for adaptive control design of parabolic partial differential equations with unknown functional parameters, including reaction-convection-diffusion systems ubiquitous in chemical, thermal, biomedical, aerospace, and energy systems. Andrey Smyshlyaev and Miroslav Krstic develop explicit feedback laws that do not require real-time solution of Riccati or other algebraic operator-valued equations. The book emphasizes stabilization by boundary control and using boundary sensing for unstable PDE systems with an infinite relative degree. The book also presents a rich collection of methods for system identification of PDEs, methods that employ Lyapunov, passivity, observer-based, swapping-based, gradient, and least-squares tools and parameterizations, among others.
Including a wealth of stimulating ideas and providing the mathematical and control-systems background needed to follow the designs and proofs, the book will be of great use to students and researchers in mathematics, engineering, and physics. It also makes a valuable supplemental text for graduate courses on distributed parameter systems and adaptive control.
Publisher
Princeton University Press
Subject
ISBN
9780691142869, 0691142866, 1400835364, 9781400835362
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