Pages that link to "Item:Q4997471"
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The following pages link to Analysis of Geometric Invariants for Three Types of Bifurcations in 2D Differential Systems (Q4997471):
Displaying 9 items.
- A geometric investigation of the invariant algebraic curves in two dimensional Lotka-Volterra systems (Q1701636) (← links)
- KCC Analysis of a One-Dimensional System During Catastrophic Shift of the Hill Function: Douglas Tensor in the Nonequilibrium Region (Q4971029) (← links)
- Kosambi–Cartan–Chern Stability in the Intermediate Nonequilibrium Region of the Brusselator Model (Q5064609) (← links)
- Kosambi–Cartan–Chern Analysis of the Nonequilibrium Singular Point in One-Dimensional Elementary Catastrophe (Q5072415) (← links)
- PREDICTIVE CONTROL OF THE VARIABLE-ORDER FRACTIONAL CHAOTIC ECOLOGICAL SYSTEM (Q5101577) (← links)
- A NEW FRACTAL FRACTIONAL MODELING OF THE COMPUTER VIRUSES SYSTEM (Q5101585) (← links)
- KCC Analysis of the Normal Form of Typical Bifurcations in One-Dimensional Dynamical Systems: Geometrical Invariants of Saddle-Node, Transcritical, and Pitchfork Bifurcations (Q5371182) (← links)
- Elementary catastrophe's chaos in one-dimensional discrete systems based on nonlinear connections and deviation curvature statistics (Q6608850) (← links)
- KCC theory for a type of nonlinear damped SD oscillators (Q6625061) (← links)
