Pages that link to "Item:Q5236658"
From MaRDI portal
The following pages link to Fast–Slow Dynamics and Bifurcation Mechanism in a Novel Chaotic System (Q5236658):
Displaying 15 items.
- Bursting phenomena as well as the bifurcation mechanism in controlled Lorenz oscillator with two time scales (Q432881) (← links)
- A fast-slow dynamical systems theory for the Kuramoto type phase model (Q640038) (← links)
- Bifurcations and fast-slow behaviors in a hyperchaotic dynamical system (Q718507) (← links)
- Bursting oscillations in a 3D system with asymmetrically distributed equilibria: mechanism, electronic implementation and fractional derivation effect (Q728290) (← links)
- The canard unchained or how fast/slow dynamical systems bifurcate (Q801456) (← links)
- Bursting oscillations induced by multiple coexisting attractors in a modified 3D van der Pol-Duffing system (Q2094425) (← links)
- Bursting oscillations and bifurcation mechanism in memristor-based Shimizu-Morioka system with two time scales (Q2122309) (← links)
- Periodic or chaotic bursting dynamics via delayed pitchfork bifurcation in a slow-varying controlled system (Q2205715) (← links)
- Global Stability and Bifurcation Analysis of a Rumor Propagation Model with Two Discrete Delays in Social Networks (Q4971066) (← links)
- Symmetrical Hopf-induced bursting and hyperchaos control in memristor-based circuit (Q4989090) (← links)
- Fast–Slow Variable Dissection with Two Slow Variables: A Case Study on Bifurcations Underlying Bursting for Seizure and Spreading Depression (Q4990684) (← links)
- Slow–Fast Behaviors and Their Mechanism in a Periodically Excited Dynamical System with Double Hopf Bifurcations (Q4997481) (← links)
- Influence of the Coexisting Attractors on the Slow–Fast Behaviors in the Fast Subsystem (Q5072404) (← links)
- A Novel Memristor-Based Dynamical System with Chaotic Attractor and Periodic Bursting (Q5072408) (← links)
- All Possible Bursting Attractors in the Neighborhood of Hopf Bifurcation Point Under Periodic Excitation (Q5083098) (← links)