| Literature DB >> 34818668 |
Bo Wang1, Limin Han2, Hongzhi Zhang3.
Abstract
Improving total factor productivity (TFP) is the source of power for high-quality development. Industrial structure optimization is an important way to improve TFP. This paper constructed an econometric model of industry structure changes impacting on TFP in the marine fisheries and conducted an empirical test and analysis. The results showed that the industry rationalization, softening and processing coefficient of marine fishery had a significant "structural dividend" for improving its TFP; while the impact of industrial structure advancement and aquaculture-catching structure changes did not have "structural dividend", but it could be a combination of other factors to reduce these adverse effects.We believe that simply pursuing the advanced evolution of the industrial structure is not conducive to sustainable development of fishery. Under the pursuit of the rationalization of the marine fishery industry structure, by promoting the coordinated evolution of marine fisheries advancement, aquaculture-catching structure and other factors, the "structural dividend" effect can be enhanced and the fishery can achieve sustainable development. Finally, it proposed to promote the development of advancement and rationalization of marine fishery industry structure coordinately, adjust fishery science and technology transformation direction and key points, and accelerate the development of intensive processing industry by cross-border integration.Entities:
Mesh:
Year: 2021 PMID: 34818668 PMCID: PMC8612771 DOI: 10.1371/journal.pone.0259853
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1The changes in the total output value of fishery economy and the output of aquatic products in China [2].
Fig 2The gross economic output of fishery in China’s main coastal areas (2010, 2016).
Fig 3The proportion of the three types of industry structure in China (2010, 2016).
Fig 4Marine fishery industrial distribution in the primary fishery industry (2010, 2016).
Fig 5Industrial distribution in the secondary fishery industry (2010, 2016).
Fig 6Industrial distribution in the tertiary fishery industry (2010, 2016).
Fig 7Trend of total factor productivity of marine fishery in China from 2003 to 2016.
Summary of the means of Malmquist index of marine fisheries in various coastal regions.
| regions | effch | techch | sech | TFP | TFP Sequence | C.V. |
|---|---|---|---|---|---|---|
| Tianjin | 1.001 | 1.014 | 1.001 | 1.015 | 5 | 0.320 |
| Hebei | 0.983 | 0.985 | 0.983 | 0.969 | 10 | 0.169 |
| Liaoning | 1.000 | 0.975 | 1.000 | 0.975 | 9 | 0.150 |
| Jiangsu | 1.051 | 0.995 | 1.009 | 1.045 | 1 | 0.078 |
| Zhejiang | 1.000 | 1.016 | 1.000 | 1.016 | 4 | 0.192 |
| Fujian | 1.000 | 0.979 | 1.000 | 0.979 | 8 | 0.105 |
| Shandong | 1.000 | 0.99 | 1.000 | 0.990 | 6 | 0.062 |
| Guangdong | 1.024 | 0.993 | 1.001 | 1.017 | 3 | 0.072 |
| Guangxi | 1.000 | 0.985 | 1.000 | 0.985 | 7 | 0.075 |
| Hianan | 1.000 | 1.022 | 1.000 | 1.022 | 2 | 0.347 |
Test results of variable stability.
| variables | Fisher-ADF test | LLC test | Test results | |||
|---|---|---|---|---|---|---|
| P | Z | L* | Pm | Adjusted t* | ||
|
| 95.294*** | -7.348*** | -8.346*** | 11.905*** | -6.523*** | stable |
|
| 57.784*** | -4.176*** | -4.479*** | 5.974*** | -3.942*** | stable |
|
| 32.384** | -1.691** | -1.728** | 1.958*** | -1.871** | stable |
|
| 61.168*** | -4.950*** | -5.135*** | 6.509** | -1.817** | stable |
|
| 34.271** | -2.560*** | -2.474*** | 2.257*** | -3.789*** | stable |
|
| 36.980** | -2.643*** | -2.629*** | 2.685*** | -3.298*** | stable |
|
| 95.563*** | -7.376*** | -8.372*** | 11.948*** | -6.734*** | stable |
|
| 43.051*** | -2.806*** | -2.929*** | 3.645*** | -2.507*** | stable |
|
| 62.482*** | -5.141*** | -5.339*** | 6.717*** | -2.734*** | stable |
|
| 48.355*** | -4.080*** | -4.007*** | 4.483*** | -3.553*** | stable |
|
| 63.366*** | -4.985*** | -5.349*** | 6.857*** | -5.752*** | stable |
Note: * *, * *, denote significant levels of 5% and 1% respectively. P is the inverse chi square transformation; Z is the inverse normal transformation; L* is the inverse logic transformation; Pm is the modified inverse chi square transformation.
Regression results of the impact of changes in marine fishery industrial structure on its total factor productivity.
| Explanatory variables | model 1 | model 2 | Explanatory variables | model 1 | model 2 |
|---|---|---|---|---|---|
|
| — | -0.002 (-1.19) |
| 0.009*** (7.47) | 0.010** (2.09) |
|
| -0.564*** (-86.65) | -0.563*** (-12.75) |
| -0.010*** (-12.41) | -0.008*** (-7.63) |
|
| -0.003 (-0.70) | 0.023** (2.32) | _cons | 1.010*** (87.67) | — |
|
| 0.032*** (25.16) | 0.025** (7.84) | R2 | 0.999 | — |
|
| -0.009*** (-7.09) | -0.012* (-1.80) | AR(2) | — | 0.466 |
|
| 0.010*** (11.03) | 0.012*** (5.42) | — | 0.745 | |
|
| 0.561** | 0.572*** (67.25) | — | 1.000 | |
|
| -0.001*** (-0.22) | -0.024*** (-2.86) | F / Wald chi2 | 1.76e+06*** | 72511.0*** |
|
| -0.031*** (-28.86) | -0.029*** (-5.82) | Number of obs | 120 | 120 |
Note: *, * *, * *, denote the significant level of 10%, 5% and 1% respectively, and the value in () indicates the value of Z. Model 1 is the result of random effect model; model 2 is the GMM Estimation of the explanatory variables which lag 2–3 order as tool variables.