2002
DOI: 10.3182/20020721-6-es-1901.00236
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Separation Principle for a Class of Nonlinear Systems

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Cited by 9 publications
(7 citation statements)
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“…Substituting (41) and (42) into (38), multiplying both sides by ϕ x¯, and integrating the obtained equation over the beam length (x¯= 0 to x¯= 1), the following dimensionless ordinary differential equation is achieved as…”
Section: Non-local Strain Gradient Nanobeammentioning
confidence: 99%
“…Substituting (41) and (42) into (38), multiplying both sides by ϕ x¯, and integrating the obtained equation over the beam length (x¯= 0 to x¯= 1), the following dimensionless ordinary differential equation is achieved as…”
Section: Non-local Strain Gradient Nanobeammentioning
confidence: 99%
“…The results are fed to a controller, which naturally calls for the application of the separation principle. Unfortunately, the application this principle to nonlinear systems is still an active topic of theoretical research with sparse results that apply to restricted classes of systems [18,19]. In the following, the separation principle is considered and the controller and observer designs is carried out for a system linearized around an equilibrium.…”
Section: Modeling Head Stabilizationmentioning
confidence: 99%
“…The application of the separation principle to nonlinear systems is currently an active theoretical research topic and the results are rare and apply to only certain restricted classes of systems [81,155,66]. In our case, the separation principle may be considered valid if we carry out the controller and the observer designs for a system linearized around an equilibrium.…”
Section: Head Stabilization and The Separation Principle 441 Linearmentioning
confidence: 99%