CHARACTERIZATION OF DYNAMIC BIFURCATIONS IN THE FREQUENCY DOMAIN
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Publication:4736333
DOI10.1142/S0218127402004280zbMath1063.34506OpenAlexW4244066538MaRDI QIDQ4736333
Jorge L. Moiola, Griselda R. Itovich
Publication date: 9 August 2004
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218127402004280
Bifurcation theory for ordinary differential equations (34C23) Control problems involving ordinary differential equations (34H05) Bifurcations of singular points in dynamical systems (37G10)
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Cites Work
- Unnamed Item
- Local feedback stabilization and bifurcation control. II: Stationary bifurcation
- Nonlinear oscillations, dynamical systems, and bifurcations of vector fields
- Local feedback stabilization and bifurcation control. I. Hopf bifurcation
- Classification and unfoldings of degenerate Hopf bifurcations
- Continuation techniques and interactive software for bifurcation analysis of ODEs and iterated maps
- Hopf bifurcations in multiple-parameter space of the Hodgkin-Huxley equations. I: Global organization of bistable periodic solutions
- Hopf bifurcations in multiple-parameter space of the Hodgkin-Huxley equations. II: Singularity theoretic approach and highly degenerate bifurcations
- A frequency-domain approach to bifurcations in control systems with saturation
- Extended Quadratic Controller Normal Form and Dynamic State Feedback Linearization of Nonlinear Systems
- The generalized Nyquist stability criterion and multivariable root loci
- FREQUENCY DOMAIN APPROACH TO COMPUTATION AND ANALYSIS OF BIFURCATIONS AND LIMIT CYCLES: A TUTORIAL
- Bifurcation Control via State Feedback for Systems with a Single Uncontrollable Mode
- Control of dynamic Hopf bifurcations
- Global first harmonic bifurcation diagram for odd piecewise linear control systems
- Phase portraits of planar control systems
- CHARACTERIZATION OF STATIC BIFURCATIONS IN THE FREQUENCY DOMAIN
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