Joan Peuteman | KU Leuven (original) (raw)

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Papers by Joan Peuteman

Research paper thumbnail of Finite-element discretisation of the eddy-current term in a 2D solver for radially symmetric models

International Journal of Numerical Modelling: Electronic Networks, Devices and Fields, 2013

Research paper thumbnail of Active power reversal in the main winding of a single phase induction motor

5th IET International Conference on Power Electronics, Machines and Drives (PEMD 2010), 2010

ABSTRACT When a single phase induction motor - with a main and an auxiliary winding - operates in... more ABSTRACT When a single phase induction motor - with a main and an auxiliary winding - operates in a practical no-load condition, the main winding does not extract active power from the grid but it injects active power into the grid. Active power is transferred from the auxiliary winding to the main winding and injected back in the grid. Using the steady-state equivalent circuit of the motor, this power reversal phenomenon is studied. Formulas, describing the motor behaviour, allow to simulate the power reversal phenomenon using MATLAB. (6 pages)

Research paper thumbnail of Global asymptotic stability for the averaged implies semi-global practical asymptotic stability for the actual

Proceedings of the 37th IEEE Conference on Decision and Control (Cat. No.98CH36171), 2000

Research paper thumbnail of Semi-global practical asymptotic stability and averaging

Systems Control Letters, Aug 1, 1999

Research paper thumbnail of A New Asymptotic Stability Criterion for Non-Linear Time-Variant Differential Equations

Research paper thumbnail of A note on the Liapunov approach to the study of asymptotic stability for differential equations

1997 European Control Conference, Jul 1, 1997

Research paper thumbnail of Asymptotic stability conditions for time-variant systems and observability: uniform and non-uniform

Research paper thumbnail of Averaging results for homogeneous differential equations that are not fast time-varying

Proceedings of the 38th IEEE Conference on Decision and Control (Cat. No.99CH36304), 2000

ABSTRACT Within the Liapunov framework, a sufficient condition for uniform asymptotic stability o... more ABSTRACT Within the Liapunov framework, a sufficient condition for uniform asymptotic stability of ordinary differential equations is proposed. Unlike with classical Liapunov theory, the time derivative of the V-function, taken along solutions of the system, may have positive and negative values. It is shown that the proposed condition is useful for the study of uniform asymptotic stability of homogeneous systems with order τ>0. In particular, it is established that asymptotic stability of the averaged homogeneous system implies local uniform asymptotic stability of the original time-varying homogeneous system. This shows that averaging techniques play a prominent role in the study of homogeneous-not necessarily fast time-varying-systems

Research paper thumbnail of New criteria for exponential and uniform asymptotic stability of nonlinear time-variant differential equations

Proceedings of the 36th IEEE Conference on Decision and Control, 2000

Research paper thumbnail of Uniform asymptotic stability of linear time-varying systems

Communications and Control Engineering, 1999

Research paper thumbnail of Exponential Stability of Slowly Time-Varying Nonlinear Systems

Math Control Signal Syst, 2002

Research paper thumbnail of Boundedness Properties For Time-Varying Nonlinear Systems

Siam Journal on Control and Optimization, Jul 26, 2006

Research paper thumbnail of A Note on Exponential Stability of Partially Slowly Time-Varying Nonlinear Systems

Research paper thumbnail of Removing the Spectral Leakage in Time-Domain Based Near-Field Scanning Measurements

IEEE Transactions on Electromagnetic Compatibility, 2015

Research paper thumbnail of Homogeneous Systems: Stability, Boundedness and Duality

We introduce a duality principle for homogeneous vectorfields. As an application of this duality ... more We introduce a duality principle for homogeneous vectorfields. As an application of this duality principle, stability and boundedness results for negative order homogeneous differential equations are obtained, starting from known results for positive order homogeneous differential equations. 1 Introduction Homogeneous vectorfields are vectorfields possessing a symmetry with respect to a family of dilations. They play a prominent role in various aspects of nonlinear control theory. See, for example, [1, 2, 5, 8] for some applications in feedback control. Recently, interesting results have been obtained for the particular class of positive order homogeneous differential equations: Peuteman and Aeyels [9] have proven that a timevarying positive order homogeneous differential equation is asymptotically stable if the associated averaged differential equation is asymptotically stable; Peuteman, Aeyels and Sepulchre [10] have proven that a time-varying positive order homogeneous differenti...

Research paper thumbnail of Embedding a Magneto-Elastic Material Model in a Coupled Magneto-Mechanical Finite-Element Solver

IEEE Transactions on Magnetics, 2015

Research paper thumbnail of Finite-element discretisation of the eddy-current term in a 2D solver for radially symmetric models

International Journal of Numerical Modelling: Electronic Networks, Devices and Fields, 2013

Research paper thumbnail of Reducing Electromagnetic Emitted Disturbances of an Adjustable Speed Drive System

Research paper thumbnail of Magnetic Field Solver for Models with 2D Radial Symmetry

Research paper thumbnail of 2D magnetic finite-element simulation for devices with radial symmetry

Research paper thumbnail of Finite-element discretisation of the eddy-current term in a 2D solver for radially symmetric models

International Journal of Numerical Modelling: Electronic Networks, Devices and Fields, 2013

Research paper thumbnail of Active power reversal in the main winding of a single phase induction motor

5th IET International Conference on Power Electronics, Machines and Drives (PEMD 2010), 2010

ABSTRACT When a single phase induction motor - with a main and an auxiliary winding - operates in... more ABSTRACT When a single phase induction motor - with a main and an auxiliary winding - operates in a practical no-load condition, the main winding does not extract active power from the grid but it injects active power into the grid. Active power is transferred from the auxiliary winding to the main winding and injected back in the grid. Using the steady-state equivalent circuit of the motor, this power reversal phenomenon is studied. Formulas, describing the motor behaviour, allow to simulate the power reversal phenomenon using MATLAB. (6 pages)

Research paper thumbnail of Global asymptotic stability for the averaged implies semi-global practical asymptotic stability for the actual

Proceedings of the 37th IEEE Conference on Decision and Control (Cat. No.98CH36171), 2000

Research paper thumbnail of Semi-global practical asymptotic stability and averaging

Systems Control Letters, Aug 1, 1999

Research paper thumbnail of A New Asymptotic Stability Criterion for Non-Linear Time-Variant Differential Equations

Research paper thumbnail of A note on the Liapunov approach to the study of asymptotic stability for differential equations

1997 European Control Conference, Jul 1, 1997

Research paper thumbnail of Asymptotic stability conditions for time-variant systems and observability: uniform and non-uniform

Research paper thumbnail of Averaging results for homogeneous differential equations that are not fast time-varying

Proceedings of the 38th IEEE Conference on Decision and Control (Cat. No.99CH36304), 2000

ABSTRACT Within the Liapunov framework, a sufficient condition for uniform asymptotic stability o... more ABSTRACT Within the Liapunov framework, a sufficient condition for uniform asymptotic stability of ordinary differential equations is proposed. Unlike with classical Liapunov theory, the time derivative of the V-function, taken along solutions of the system, may have positive and negative values. It is shown that the proposed condition is useful for the study of uniform asymptotic stability of homogeneous systems with order τ>0. In particular, it is established that asymptotic stability of the averaged homogeneous system implies local uniform asymptotic stability of the original time-varying homogeneous system. This shows that averaging techniques play a prominent role in the study of homogeneous-not necessarily fast time-varying-systems

Research paper thumbnail of New criteria for exponential and uniform asymptotic stability of nonlinear time-variant differential equations

Proceedings of the 36th IEEE Conference on Decision and Control, 2000

Research paper thumbnail of Uniform asymptotic stability of linear time-varying systems

Communications and Control Engineering, 1999

Research paper thumbnail of Exponential Stability of Slowly Time-Varying Nonlinear Systems

Math Control Signal Syst, 2002

Research paper thumbnail of Boundedness Properties For Time-Varying Nonlinear Systems

Siam Journal on Control and Optimization, Jul 26, 2006

Research paper thumbnail of A Note on Exponential Stability of Partially Slowly Time-Varying Nonlinear Systems

Research paper thumbnail of Removing the Spectral Leakage in Time-Domain Based Near-Field Scanning Measurements

IEEE Transactions on Electromagnetic Compatibility, 2015

Research paper thumbnail of Homogeneous Systems: Stability, Boundedness and Duality

We introduce a duality principle for homogeneous vectorfields. As an application of this duality ... more We introduce a duality principle for homogeneous vectorfields. As an application of this duality principle, stability and boundedness results for negative order homogeneous differential equations are obtained, starting from known results for positive order homogeneous differential equations. 1 Introduction Homogeneous vectorfields are vectorfields possessing a symmetry with respect to a family of dilations. They play a prominent role in various aspects of nonlinear control theory. See, for example, [1, 2, 5, 8] for some applications in feedback control. Recently, interesting results have been obtained for the particular class of positive order homogeneous differential equations: Peuteman and Aeyels [9] have proven that a timevarying positive order homogeneous differential equation is asymptotically stable if the associated averaged differential equation is asymptotically stable; Peuteman, Aeyels and Sepulchre [10] have proven that a time-varying positive order homogeneous differenti...

Research paper thumbnail of Embedding a Magneto-Elastic Material Model in a Coupled Magneto-Mechanical Finite-Element Solver

IEEE Transactions on Magnetics, 2015

Research paper thumbnail of Finite-element discretisation of the eddy-current term in a 2D solver for radially symmetric models

International Journal of Numerical Modelling: Electronic Networks, Devices and Fields, 2013

Research paper thumbnail of Reducing Electromagnetic Emitted Disturbances of an Adjustable Speed Drive System

Research paper thumbnail of Magnetic Field Solver for Models with 2D Radial Symmetry

Research paper thumbnail of 2D magnetic finite-element simulation for devices with radial symmetry

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