Phase-portrait and bifurcation diagram for fixed extraction rate. (a Phase portraits and bifurcation diagram by varying the parameter a in Phase portraits and a bifurcation diagram for ω = 1.0. (a) for a = 0.1 phase portrait vs bifurcation diagram

(a) 3D phase portrait with b = 0.14 and (b) bifurcation diagram with

The bifurcation diagram (a) and phase portraits (b) of system (15) on The bifurcation diagram and global phase portraits in the poincaré disc Bifurcation diagram vs parameter m. figure 3: 3d phase portrait of the

Phase pattern of bifurcation analysis for system (28) when ∆ = 0 with 1

The bifurcation phase portraits of system (2.5). (a) α>0, β>0, (b) α(a) 3d phase portrait with b = 0.14 and (b) bifurcation diagram with (a) phase portrait before the bifurcation and (b) -(f) a sequence of(a) 2-parameter bifurcation diagrams of in-phase and out-of-phase.

Bifurcation diagram and phase portraits of system (1.1).Phase portrait and bifurcation diagram: a system is stable when β Phase-vs.-frequency bifurcation diagram for the model with both v0Phase portrait and bifurcation diagram for case 2. panel (a): the state.

(a) 3D phase portrait with b = 0.14 and (b) bifurcation diagram with
(a) 3D phase portrait with b = 0.14 and (b) bifurcation diagram with

The bifurcation phase portrait of systems (2.3) and (2.4)

Bifurcation diagram along with b variation and partial phase portraitsPhase diagram in terms of the bifurcation parameter r and the pattern Phase portraits associated to the bifurcation diagram in figure 2 forFor each of the following questions, draw the phase portrait as a.

The bifurcation phase portraits of system (54) for r>0.The bifurcation diagram and corresponding global phase portraits Bifurcation set and phase portraits of (2.1) when a 1 ¼ c 2 ; a 3 > 0The bifurcation diagram and global phase portraits in the poincaré disc.

The bifurcation diagram and global phase portraits in the Poincaré disc
The bifurcation diagram and global phase portraits in the Poincaré disc

Phase portrait and bifurcation diagram by varying the parameter b in

The bifurcation diagram and global phase portraits in the poincaré discBifurcation diagrams of ψ (phase difference) from phase equations (a Bifurcation diagram and phase portraits for the system described byBifurcation diagram (а) and phase portrait (b) of function of threat.

The bifurcation diagram and global phase portraits in the poincaré discPhase portraits obtained numerically at the codimension-one bifurcation The bifurcation diagram and corresponding phase portraits of systemPhase portraits and bifurcation diagrams of system (40) with.

Phase-vs.-frequency bifurcation diagram for the model with both V0
Phase-vs.-frequency bifurcation diagram for the model with both V0

Phase diagrams corresponding to the bifurcation diagram in fig. 1(a

3: a two parameter bifurcation diagram and typical phase portraits in .

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Bifurcation diagram and phase portraits of system (1.1). | Download
Bifurcation diagram and phase portraits of system (1.1). | Download
The bifurcation phase portrait of systems (2.3) and (2.4) | Download
The bifurcation phase portrait of systems (2.3) and (2.4) | Download
For each of the following questions, draw the phase portrait as a
For each of the following questions, draw the phase portrait as a
Phase portraits obtained numerically at the codimension-one bifurcation
Phase portraits obtained numerically at the codimension-one bifurcation
Phase portraits and bifurcation diagrams of system (40) with
Phase portraits and bifurcation diagrams of system (40) with
Phase-portrait and bifurcation diagram for fixed extraction rate. (A
Phase-portrait and bifurcation diagram for fixed extraction rate. (A
The bifurcation diagram and corresponding global phase portraits
The bifurcation diagram and corresponding global phase portraits
Phase diagrams corresponding to the bifurcation diagram in Fig. 1(a
Phase diagrams corresponding to the bifurcation diagram in Fig. 1(a
Phase pattern of bifurcation analysis for system (28) when ∆ = 0 with 1
Phase pattern of bifurcation analysis for system (28) when ∆ = 0 with 1