| Literature DB >> 34067068 |
Yaling Deng1, Daming You1, Yang Zhang2.
Abstract
Combined with the characteristics of the Chinese environmental regulation supervision system and evolutionary game theory, the spillover effect of local governments' investment behaviour has been incorporated into their payment function to study the influence of spillover on the strategy choice of local governments and enterprises. The results show that (1) the spillover effect is one of the reasons for distortions in the implementation of environmental regulations. Whether the influence of the spillover effect on the probability of local governments choosing the strategy of strict supervision is positive or negative depends on the environmental benefit of the local government's environmental protection investment. (2) Increasing the reward for the enterprise's complete green technology innovation behaviour is conducive to improving the probability of the enterprises choosing the strategy of complete green technology innovation, while it reduces the probability of local governments choosing the strategy of strict supervision. Increasing punishment for enterprises' incomplete green technology innovation behaviour is conducive to improving the probability of enterprises choosing the strategy of complete green technology innovation, but its impact on the probability of local governments choosing the strategy of strict supervision is uncertain due to the limitations of many factors. (3) Enterprises' emission reduction capacity is positively related to the probability of the enterprises choosing the strategy of complete green technology innovation and is negatively related to the probability of local governments choosing the strategy of strict supervision. The research conclusions provide a new explanation for the distorted enforcement of environmental regulations from the perspective of the spillover of local governments' investment behaviour.Entities:
Keywords: environmental regulation; evolutionary game; green technology innovation; spillover effect
Year: 2021 PMID: 34067068 PMCID: PMC8125131 DOI: 10.3390/ijerph18094975
Source DB: PubMed Journal: Int J Environ Res Public Health ISSN: 1660-4601 Impact factor: 3.390
Payment matrix of the game between the local government and the enterprise.
| Strict Supervision | Non-Strict Supervision | |
|---|---|---|
| Complete green technology innovation | ||
| Incomplete green technology innovation |
Expression of the determinant and trace related to the four equilibrium points in system (11).
| Equilibriums |
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|---|---|---|
| (0, 0) |
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| (0, 1) |
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| (1, 0) |
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| (1, 1) |
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| 0 |
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Local stability of the equilibrium point (Situations 1, 2 and 3).
| Equilibrium | Situation 1 | Situation 2 | Situation 3 | ||||||
|---|---|---|---|---|---|---|---|---|---|
| trJ | detJ | Stability | trJ | detJ | Stability | trJ | detJ | Stability | |
| (0, 0) | Uncertain | − | Saddle point | − | + | ESS | Uncertain | − | Saddle point |
| (0, 1) | + | + | Instability | + | + | Instability | Uncertain | − | Saddle point |
| (1, 0) | − | + | ESS | Uncertain | − | Saddle point | + | + | Uncertain |
| (1, 1) | Uncertain | − | Saddle point | Uncertain | − | Saddle point | − | + | ESS |
Note: ESS refers to Evolutionary Stability Strategy, and respectively refers to the expression of determinant and trace in the evolutionary game system.
Local stability of the equilibrium point (Situations 4, 5 and 6).
| Equilibrium | Situation 4 | Situation 5 | Situation 6 | ||||||
|---|---|---|---|---|---|---|---|---|---|
| trJ | detJ | Stability | trJ | detJ | Stability | trJ | detJ | Stability | |
| (0, 0) | Uncertain | − | Saddle point | + | + | Instability | + | + | Instability |
| (0, 1) | Uncertain | − | Saddle point | Uncertain | − | Saddle point | Uncertain | − | Saddle point |
| (1, 0) | Uncertain | − | Saddle point | Uncertain | − | Saddle point | − | + | ESS |
| (1, 1) | Uncertain | − | Saddle point | − | + | ESS | Uncertain | − | Saddle point |
Local stability of the equilibrium point (Situations 7, 8 and 9).
| Equilibrium | Situation 7 | Situation 8 | Situation 9 | ||||||
|---|---|---|---|---|---|---|---|---|---|
| trJ | detJ | Stability | trJ | detJ | Stability | trJ | detJ | Stability | |
| (0, 0) | − | + | ESS | Uncertain | − | Saddle point | Uncertain | − | Saddle point |
| (0, 1) | Uncertain | − | Saddle point | − | + | ESS | − | + | ESS |
| (1, 0) | Uncertain | − | Saddle point | + | + | Instability | Uncertain | − | Saddle point |
| (1, 1) | + | + | Instability | Uncertain | − | Saddle point | + | + | Instability |
Figure 1Dynamic phase diagram of system evolution under nine situations. Note: Figures (a–i) refers to the figure number of dynamic phase diagram of system evolution under situation 1–9.
Figure 2The influence of the external government investment behaviour externality coefficient on local government environmental supervision behaviour.
Figure 3The impact of reward and punishment on enterprises’ green technology innovation behaviour.
Figure 4The impact of reward and punishment on local governments’ environmental regulation strategy supervision behaviour.
Figure 5The impact of enterprises’ emission reduction capacity on the choice of enterprises’ green technology innovation strategy and local governments’ environmental regulation strategy.