2017 - Fellow of the American Association for the Advancement of Science (AAAS)
2017 - Rufus Oldenburger Medal, The American Society of Mechanical Engineers
2015 - SIAM Fellow For seminal contributions to control of nonlinear and distributed parameter systems.
2014 - Fellow of the American Society of Mechanical Engineers
2008 - Fellow of the International Federation of Automatic Control (IFAC)
2002 - IEEE Fellow For contributions to nonlinear and adaptive control.
His scientific interests lie mostly in Control theory, Nonlinear system, Backstepping, Adaptive control and Lyapunov function. The study incorporates disciplines such as Control engineering and Boundary in addition to Control theory. Miroslav Krstic has researched Nonlinear system in several fields, including Stochastic control, Mathematical optimization, Optimal control and Robustness.
His research in Backstepping focuses on subjects like Boundary value problem, which are connected to Transformation. His Adaptive control research includes themes of Dimension, Stability, Bounded function, Actuator and Adaptive system. The various areas that he examines in his Lyapunov function study include Differential game, Well-posed problem and Riccati equation.
Miroslav Krstic focuses on Control theory, Backstepping, Nonlinear system, Exponential stability and Boundary. The Control theory study which covers Partial differential equation that intersects with Ordinary differential equation. His Backstepping research integrates issues from Transformation, Linear system, Actuator, Hyperbolic partial differential equation and Ode.
His research integrates issues of State, Mathematical optimization, Adaptive system and Applied mathematics in his study of Nonlinear system. He combines subjects such as Stefan problem and Computer simulation with his study of Exponential stability. His studies deal with areas such as Parabolic partial differential equation, Domain, Mathematical analysis, Boundary value problem and Distributed parameter system as well as Boundary.
His primary areas of investigation include Control theory, Backstepping, Boundary, Applied mathematics and Exponential stability. His Transformation research extends to the thematically linked field of Control theory. His Backstepping study combines topics in areas such as Partial differential equation, Lyapunov function, Ode and Constant.
His study in Boundary is interdisciplinary in nature, drawing from both Parabolic partial differential equation and Uniform norm, Reaction–diffusion system, Domain, Mathematical analysis. As a part of the same scientific family, Miroslav Krstic mostly works in the field of Applied mathematics, focusing on Hessian matrix and, on occasion, Quadratic equation. His Exponential stability research includes elements of Initial value problem, Stefan problem, Arbitrarily large, Computer simulation and Hyperbolic partial differential equation.
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Nonlinear and adaptive control design
Miroslav Krstic;Petar V. Kokotovic;Ioannis Kanellakopoulos.
Real-Time Optimization by Extremum-Seeking Control
Kartik B. Ariyur;Miroslav Krstic.
Boundary Control of PDEs: A Course on Backstepping Designs
Brief Stability of extremum seeking feedback for general nonlinear dynamic systems
Miroslav Krstić;Hsin-Hsiung Wang.
Delay Compensation for Nonlinear, Adaptive, and PDE Systems
Stabilization of Nonlinear Uncertain Systems
Miroslav Krstic;J. W. Modestino;H. Deng;A. Fettweis.
Real-Time Optimization by Extremum-Seeking Control: Ariyur/Extremum Seeking
Kartik B. Ariyur;Miroslav Krstić.
Stabilization of stochastic nonlinear systems driven by noise of unknown covariance
Hua Deng;M. Krstic;R.J. Williams.
IEEE Transactions on Automatic Control (2001)
Boundary Control of PDEs
Miroslav Krstic;Andrey Smyshlyaev.
Backstepping boundary control for first-order hyperbolic PDEs and application to systems with actuator and sensor delays
Miroslav Krstic;Andrey Smyshlyaev.
Systems & Control Letters (2008)
Profile was last updated on December 6th, 2021.
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