Wim Michiels focuses on Control theory, Eigenvalues and eigenvectors, Stability, Stability and Mathematical optimization. His research integrates issues of Integrator, Frequency domain and Ordinary differential equation in his study of Control theory. His Eigenvalues and eigenvectors research incorporates elements of Mathematical analysis, Right half-plane, Applied mathematics, Computation and Spectrum.
His Stability research is multidisciplinary, relying on both Smith predictor, Instability and Sensitivity. His Stability study incorporates themes from Control engineering, Dynamical systems theory, Numerical analysis and Nonlinear system. Within one scientific family, Wim Michiels focuses on topics pertaining to Traffic flow under Mathematical optimization, and may sometimes address concerns connected to Cutting tool, Supply chain, Machining and Flexibility.
Wim Michiels focuses on Control theory, Eigenvalues and eigenvectors, Applied mathematics, Stability and Nonlinear system. Linear system, Control theory, Robustness, Full state feedback and Stability are subfields of Control theory in which his conducts study. The concepts of his Eigenvalues and eigenvectors study are interwoven with issues in Abscissa and Numerical analysis, Mathematical analysis.
Wim Michiels works mostly in the field of Applied mathematics, limiting it down to topics relating to Norm and, in certain cases, Computation, Differential algebraic equation and H-infinity methods in control theory, as a part of the same area of interest. His Stability research is multidisciplinary, incorporating perspectives in Function, Spectrum and Parameter space. In general Nonlinear system study, his work on Delay differential equation often relates to the realm of Cascade, thereby connecting several areas of interest.
His primary areas of study are Control theory, Applied mathematics, Eigenvalues and eigenvectors, Norm and Computation. His study connects Differential algebraic equation and Control theory. The various areas that Wim Michiels examines in his Applied mathematics study include Delay differential equation, Matrix, Lyapunov function, Stability and Function.
Wim Michiels combines subjects such as Subspace topology, Mathematical analysis, Spectrum and Nonlinear system with his study of Eigenvalues and eigenvectors. His biological study spans a wide range of topics, including Transfer function, Pure mathematics, H-infinity methods in control theory, Algebraic number and Differential equation. The study incorporates disciplines such as Transfer matrix, Dynamical systems theory and Type in addition to Computation.
Wim Michiels spends much of his time researching Control theory, Applied mathematics, Control theory, Exponential stability and Eigenvalues and eigenvectors. Control theory is frequently linked to Computation in his study. The Applied mathematics study combines topics in areas such as Function, Abscissa, Subspace topology and Delay differential equation.
His research in Control theory tackles topics such as Differential algebraic equation which are related to areas like Spectral abscissa, Uncertainty quantification and Nonlinear system. The study incorporates disciplines such as Contrast, Bounded function, Lyapunov function and Linear stability in addition to Exponential stability. In general Eigenvalues and eigenvectors, his work in Eigenvalue perturbation is often linked to Distributed structure linking many areas of study.
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Stability and Stabilization of Time-Delay Systems: An Eigenvalue-Based Approach
Wim Michiels;Silviu-Iulian Niculescu.
Stability and Stabilization of Systems with Time Delay
R Sipahi;S Niculescu;Chaouki T Abdallah;W Michiels.
IEEE Control Systems Magazine (2011)
Finite spectrum assignment of unstable time-delay systems with a safe implementation
S. Mondie;W. Michiels.
IEEE Transactions on Automatic Control (2003)
Stability and stabilization of time-delay systems
Continuous pole placement for delay equations
W. Michiels;K. Engelborghs;P. Vansevenant;D. Roose.
Stabilizing a chain of integrators using multiple delays
S.-I. Niculescu;W. Michiels.
IEEE Transactions on Automatic Control (2004)
Static output feedback stabilization: necessary conditions for multiple delay controllers
V.L. Kharitonov;S.-I. Niculescu;J. Moreno;W. Michiels.
IEEE Transactions on Automatic Control (2005)
Combining Convex–Concave Decompositions and Linearization Approaches for Solving BMIs, With Application to Static Output Feedback
Quoc Tran Dinh;S. Gumussoy;W. Michiels;M. Diehl.
IEEE Transactions on Automatic Control (2012)
Stabilization of time-delay systems with a Controlled time-varying delay and applications
W. Michiels;V. Van Assche;S.-I. Niculescu.
IEEE Transactions on Automatic Control (2005)
An eigenvalue based approach for the stabilization of linear time-delay systems of neutral type
Wim Michiels;Tomáš VyhlíDal.
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