TIME-DEPENDENT BIFURCATION: A NEW METHOD AND APPLICATIONS
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Publication:5474245
DOI10.1142/S0218127401004091zbMath1091.34526OpenAlexW2162261883WikidataQ127516599 ScholiaQ127516599MaRDI QIDQ5474245
Publication date: 23 June 2006
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218127401004091
Bifurcation theory for ordinary differential equations (34C23) Stability theory for ordinary differential equations (34D99)
Related Items (3)
A Time-Dependent Bifurcation Model with Control and Pulsing Oscillations ⋮ DELAYED BIFURCATION IN FIRST-ORDER SINGULARLY PERTURBED PROBLEMS WITH A NONGENERIC TURNING POINT ⋮ STABILITY ANALYSIS OF DIFFERENTIAL EQUATIONS WITH TIME-DEPENDENT DELAY
Cites Work
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- Phase portraits and bifurcations of the non-linear oscillator: \(x+(\alpha+\gamma x^ 2)x'+\beta x+\delta x^ 3=0\)
- Sudden change in a second-order nonlinear system with a slowly varying parameter
- Parametric studies of the dynamic evolution through a fold
- ON THE SLOW TRANSITION ACROSS INSTABILITIES IN NON-LINEAR DISSIPATIVE SYSTEMS
- Slow Passage Through a Hopf Bifurcation: From Oscillatory to Steady State Solutions
- Slowly Varying Jump and Transition Phenomena Associated with Algebraic Bifurcation Problems
- Imperfect Bifurcation with a Slowly-Varying Control Parameter
- The Slow Passage through a Hopf Bifurcation: Delay, Memory Effects, and Resonance
- Slow Passage Through a Pitchfork Bifurcation
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