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Fig 1.

The interactions among the variables of GDDS.

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Fig 1 Expand

Table 1.

Equilibrium points and their corresponding eigenvalues of Eq (5).

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Table 1 Expand

Fig 2.

Lyapunov exponent spectrum.

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Fig 2 Expand

Fig 3.

Bifurcation diagram of z with parameter c2.

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Fig 3 Expand

Fig 4.

The 3D view of the GDDS chaotic attractor with c2 = 0.065.

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Fig 4 Expand

Fig 5.

The 3D view of the GDDS chaotic attractor with c2 = 0.071.

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Fig 5 Expand

Fig 6.

The stable state of the GDDS.

A: The limit circle with c2 = 0.122. B: The equilibrium with c2 = 0.129.

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Fig 6 Expand

Table 2.

Experimental values for x(t), y(t), z(t), and w(t).

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Table 2 Expand

Fig 7.

The 2D phase diagram of the 4D actual system.

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Fig 7 Expand

Fig 8.

Evolution of economic growth with different government control parameter b4.

Benchmark case: b4 = 0.2488. Medium case: b4 = 0.4488. Strong case: b4 = 0.6488. The vertical dotted lines separate the evolution period into three time periods. The sub-figure in the upper-right corner is a partially enlarged view. The figures after this have the same meanings as this figure.

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Fig 8 Expand

Fig 9.

Evolution of economic growth with different consumers control parameter c3.

Benchmark case: c3 = 0.1037. Medium case: c3 = 0.1437. Strong case: c3 = 0.1637.

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Fig 9 Expand

Fig 10.

Evolution of pollution intensity with different government control parameter b4.

Benchmark case: b4 = 0.2488. Medium case: b4 = 0.6488. Strong case: b4 = 0.7488.

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Fig 10 Expand

Fig 11.

Evolution of resource intensity with different government control parameter b4.

Benchmark case: b4 = 0.2488. Medium case: b4 = 0.4488. Strong case: b4 = 0.6488.

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Fig 11 Expand

Fig 12.

Evolution of resource intensity with different technology level parameter a4.

Benchmark case: a4 = 0.0008. Medium case: a4 = 0.0208. Strong case: a4 = 0.0408.

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Fig 12 Expand