Pages that link to "Item:Q4507417"
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The following pages link to Bifurcation Control via State Feedback for Systems with a Single Uncontrollable Mode (Q4507417):
Displaying 18 items.
- Local feedback stabilization and bifurcation control. II: Stationary bifurcation (Q581348) (← links)
- An approach to robust control of the Hopf bifurcation (Q624773) (← links)
- Controllability and stabilization of one-dimensional systems near bifurcation points (Q673854) (← links)
- Control of limit cycle oscillations of a two-dimensional aeroelastic system (Q966393) (← links)
- Local \(\mathcal L_2\) gain of bifurcation stabilization (Q1004134) (← links)
- Control of the planar Takens-Bogdanov bifurcation with applications (Q1038717) (← links)
- Stabilization of center systems via immersion and invariance (Q1041865) (← links)
- Control of the \(n\)-dimensional Takens-Bogdanov bifurcation with applications (Q1928833) (← links)
- Bifurcation control and sound intensities in musical art (Q2048498) (← links)
- Feedback control of a nonlinear aeroelastic system with non-semi-simple eigenvalues at the critical point of Hopf bifurcation (Q2235349) (← links)
- Resonant terms and bifurcations of nonlinear control systems with one uncontrollable mode (Q2503511) (← links)
- Analytic normal forms and symmetries of strict feedforward control systems (Q3057031) (← links)
- Strict feedforward control systems, linearisability, and convergent normal forms (Q3058338) (← links)
- Control of Hopf bifurcations of nonlinear infinite-dimensional systems: application to axial flow engine compressor (Q4650229) (← links)
- COARSE BIFURCATION DIAGRAMS VIA MICROSCOPIC SIMULATORS: A STATE-FEEDBACK CONTROL-BASED APPROACH (Q4669013) (← links)
- CHARACTERIZATION OF DYNAMIC BIFURCATIONS IN THE FREQUENCY DOMAIN (Q4736333) (← links)
- Bifurcation suppression of nonlinear systems via dynamic output feedback and its applications to rotating stall control (Q5408959) (← links)
- The infinite level normal forms for non-resonant double Hopf singularities (Q6174047) (← links)
