Pages that link to "Item:Q602107"
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The following pages link to Dynamics for a class of nonlinear systems with time delay (Q602107):
Displaying 19 items.
- Stability switches, bifurcation, and multi-stability of coupled networks with time delays (Q422856) (← links)
- Singular perturbation methods for nonlinear dynamic systems with time delays (Q602106) (← links)
- Normal forms of non-resonance and weak resonance double Hopf bifurcation in the retarded functional differential equations and applications (Q669458) (← links)
- Dynamics analysis of a class of planar systems with time-varying delays (Q867972) (← links)
- Noether theorem for nonholonomic systems with time delay (Q1665957) (← links)
- Complicated dynamics of a ring of nonidentical FitzHugh-Nagumo neurons with delayed couplings (Q1673959) (← links)
- Recursive dynamics in a class of systems on q-timescales with unbounded delays (Q1736389) (← links)
- Dynamics of nonlinear parabolic systems with time delays (Q1917989) (← links)
- Nonlinear dynamics delay times, and embedding windows (Q1962458) (← links)
- Hopf-Hopf bifurcation in the delayed nutrient-microorganism model (Q2049774) (← links)
- Stability analysis of a nonlinear electromechanical coupling transmission system with time delay feedback (Q2407583) (← links)
- Two-to-one resonant Hopf bifurcations in a quadratically nonlinear oscillator involving time delay (Q2843551) (← links)
- Delay-induced dynamical transitions in single Hindmarsh-Rose system (Q2866052) (← links)
- Reduced dynamics for delayed systems with harmonic or stochastic forcing (Q2944630) (← links)
- DYNAMICS OF FIRST ORDER EQUATIONS WITH NONLINEAR DELAYED FEEDBACK (Q4907012) (← links)
- Periodic and Chaotic Motion of a Time-Delayed Nonlinear System Under Two Coexisting Families of Additive Resonances (Q4976134) (← links)
- Nonlinear dynamics of delay systems: an overview (Q4993389) (← links)
- Delay-Induced Double Hopf Bifurcations in a System of Two Delay-Coupled van der Pol–Duffing Oscillators (Q5259042) (← links)
- (Q5692499) (← links)