
- On Singular Value Functions and Hankel Operators for Nonlinear Systems
- Delft Center for Systems and Control Model Reduction
- H# Balancing for Nonlinear Systems Jacquelien M.A. Scherpen #
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- Sufficient Conditions for Minimality of a Nonlinear Realization via Controllability and Observability Functions
- Outer(J 1 , J 2 )lossless factorizations of linear discrete timevarying Xiaode Yu, Jacquelien Scherpen, Allejan van der Veen, and Patrick Dewilde
- ON DISTURBANCE ATTENUATION PROPERTIES OF CONTROL SCHEMES FOR EULERLAGRANGE SYSTEMS
- MTNS'2000, SI2 4 1 State dependent matrices and balanced energy functions
- On Nonlinear Control of EulerLagrange Systems: Disturbance Attenuation Properties \Lambda
- On the Nonuniqueness of Balanced Nonlinear Realizations W. Steven Gray Jacquelien M. A. Scherpen
- PAPER SUBMITTED TO INTERNATIONAL JOURNAL OF CONTROL H Output Feedback Control for Linear, Discrete TimeVarying
- To appear in: Computers & Chemical Engineering, 1997 Control of Nonlinear Chemical Processes
- To appear in: Computers & Chemical Engineering, 1997 Control of Nonlinear Chemical Processes
- PAPER SUBMITTED TO INTERNATIONAL JOURNAL OF CONTROL Output Feedback Control for Linear, Discrete Time-Varying
- Delft Center for Systems and Control Model Reduction
- DISC course on Model Reduction 1 Model Reduction
- Jacquelien M.A. Scherpen Model reduction for
- Balancing For Nonlinear Systems J.M.A. Scherpen \Lambda
- On Singular Value Functions and Hankel Operators for Nonlinear Systems
- Nonlinear Control for Magnetic Bearings in Deployment Test Rigs: Simulation and Experimental Results
- Model Reduction Jacquelien Scherpen, TU/d
- ON DISTURBANCE ATTENUATION PROPERTIES OF CONTROL SCHEMES FOR EULER-LAGRANGE SYSTEMS
- HAMILTONIAN REALIZATIONS OF NONLINEAR ADJOINT OPERATORS
- Nonlinear Control for Magnetic Bearings in Deployment Test Rigs: Simulation and Experimental Results
- Hankel Operators and Gramians for Nonlinear Systems W. Steven Gray Jacquelien M.A. Scherpen
- Balancing For Nonlinear Systems Jacquelien M.A. Scherpen #
- Minimality and Local State Decompositions of a Nonlinear State Space Realization using Energy Functions #
- Sufficient Conditions for Minimality of a Nonlinear Realization via Controllability and Observability Functions
- MTNS'2000, SI2 4 1 State dependent matrices and balanced energy functions
- BALANCING FORNONLINEAR Jacquelien M.A. Scherpen
- Minimality and Local State Decompositions of a Nonlinear State Space Realization using Energy Functions
- Normalized Coprime Factorizations and Balancing for Unstable Nonlinear Systems