Labor Mobility Networks and Green Total Factor Productivity
Abstract
:1. Introduction
2. Theoretical Explanation
3. Measurement and Analysis of Labor Flow Network
3.1. Construction of Labor Flow Network and Indicators’ Measurement
3.2. Characteristics of Labor Flow Network
3.2.1. Overall Network Level Characteristics subsection
3.2.2. Regional Degree Distribution Characteristics
3.2.3. Node-Level Characteristics
4. Research Design
4.1. Econometric Model Specification
4.2. Measurement of Main Variables
4.2.1. Choice of Dependent Variable
- In Equation (3), measures the change in the green total factor productivity of cities from period to . and respectively, represent the efficiency values of a city at periods and ; is the efficiency value based on the global production technology across all periods and the input–output values at time ; is the efficiency value based on the global production technology across all periods and the input–output values at time . reflects the proximity of the frontier at time t+1 to the global frontier, while reflects the proximity of the frontier at time t to the global frontier. If , it indicates that there has been no change in green total factor productivity. If , it signifies a regression in green total factor productivity. If , it indicates an improvement in green total factor productivity.
- Input indicators include labor input, capital input, and energy input. Labor input is measured by the number of employees in the city’s administrative area at the end of each year (in tens of thousands). Capital input is estimated using the perpetual inventory method, , with representing the capital stock of the city in year and representing the depreciation rate of the city in year . represents the total fixed asset investment of the city in year . All data are adjusted to the base year of 2000. Energy input: Due to the availability of data on energy consumption only for provinces and municipalities directly under the central government, and with only some prefecture-level cities providing energy consumption data, most cities only provide data on energy consumption by industrial enterprises above a certain scale and overall electricity and gas consumption for the city as a whole. To ensure comparability, this study uses the annual electricity consumption in the city’s administrative area (in ten thousand kilowatts) to measure energy input.
- In terms of output indicators, this study considers both the maximization of expected outputs such as economic development and green ecological benefits, as well as the constraints of undesired outputs such as carbon emissions and environmental pollution on economic development. Specifically, the expected output indicators are measured by the actual GDP (in CNY ten thousand) of each prefecture-level city calculated at constant prices in 2000 and the urban green coverage rate (%). The undesired outputs are measured by the industrial wastewater emissions (in ten thousand tons), industrial carbon dioxide emissions (in ten thousand tons), and industrial smoke emissions (in ten thousand tons) of each prefecture-level city. These indicators are then fitted into an environmental pollution composite index using the entropy method.
4.2.2. Core Explanatory Variables
4.2.3. Control Variables
- Per capita GDP (PGDP): PGDP is measured by the ratio of actual GDP to the total population of each prefecture-level city.
- Patent quantity (PQ): The patent data in this study are sourced from the National Intellectual Property Administration, including 5,649,241 domestic patent applications from 1985 to 2017. These data encompass detailed information for each patent, including applicant, location, application date, approval date, and International Patent Classification (IPC) code. The patents are aggregated by patent category (123 categories) and year at the city level, resulting in patent data for 284 prefecture-level cities between 2005 and 2015.
- Internet users (TEL): The improvement of urban technological levels facilitates the cross-regional and long-distance flow of factors such as labor and capital among cities, thereby promoting regional economic development. However, if urban technological advancements focus solely on hardware infrastructure rather than improving the soft environment, the increase in informatization may not necessarily enhance urban productivity. Hence, this study employs the number of internet users to represent technological penetration.
- Industrial structure (IS): The adjustment of urban industrial structure mainly involves the gradual transition from the primary industry to the tertiary industry. The larger the proportion of industries with higher production efficiency in a city, the higher the production efficiency, energy utilization efficiency, and environmental efficiency may be. The industrial structure is represented by the proportion of output value from the secondary industry and the tertiary industry.
- Human capital level (EDU): Considering the differences in human capital under different education levels, this study uses the average years of education per capita (EDU) to estimate the human capital level of cities. Assuming that primary education lasts for 6 years, junior high school education lasts for 9 years, high school education lasts for 12 years, and college education or above lasts for 16 years, the average years of education per capita in a city can be calculated as: Average years of education per capita = 6S1 + 9S2 + 12S3 + 16S4. Here, S1, S2, S3, and S4 represent the proportions of the population at each education level in the total population.
- Infrastructure (INF): The construction of urban infrastructure not only improves the operating environment for the economy and reduces transaction costs for businesses with the external environment but also accelerates the pace of transformation and upgrading of traditional industries, promoting regional economic growth. If the improvement of urban infrastructure only exists at the internal level of the city and cannot form a close network of connections with the external environment, the improvement of urban infrastructure cannot effectively enhance the efficiency level of the city. This study measures urban infrastructure using the per capita area of urban roads.
- Degree of openness (OP): Foreign direct investment not only influences the economic output of cities through industry linkages, technology spillovers, and management experience but also enhances the openness of cities by increasing the capital stock. Therefore, this study uses the proportion of annual actual foreign investment in the city’s GDP (converted based on the average exchange rate of the Chinese yuan over the years) as a control variable OP.
4.3. Data Sources and Descriptive Statistical Analysis
5. Empirical Results
5.1. Network Centrality and Green Total Factor Productivity
5.2. Robustness Checks
5.3. Mechanism Examination
5.4. Heterogeneity Analysis
6. Conclusions
Author Contributions
Funding
Data Availability Statement
Conflicts of Interest
References
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2005 | 2010 | 2015 | |
---|---|---|---|
Links | 12,043 | 14,353 | 15,763 |
Network diameter | 4 | 5 | 3 |
Network density | 0.1498 | 0.1786 | 0.1961 |
Reciprocity | 0.2729 | 0.3032 | 0.4254 |
Average path length | 1.9883 | 1.8945 | 1.8205 |
Clustering | 0.4232 | 0.4395 | 0.4699 |
Assortativity | −0.1367 | −0.1296 | −0.1284 |
2005 | 2015 | 2005 | 2015 | |||||
---|---|---|---|---|---|---|---|---|
Rank | City | Indegree | City | Indegree | City | Outdegree | City | Outdegree |
1 | Beijing | 0.975 | Shanghai | 0.958 | Wenzhou | 0.410 | Beijing | 0.512 |
2 | Shenzhen | 0.965 | Beijing | 0.919 | Chongqing | 0.389 | Shenzhen | 0.509 |
3 | Shanghai | 0.961 | Shenzhen | 0.894 | Zhoukou | 0.368 | shanghai | 0.470 |
4 | Tianjin | 0.901 | Tianjin | 0.869 | Chengdu | 0.353 | Guangzhou | 0.459 |
5 | Guangzhou | 0.855 | Guangzhou | 0.809 | Zhumadian | 0.346 | Chongqing | 0.456 |
6 | Dongguan | 0.707 | Suzhou | 0.753 | Zhengzhou | 0.318 | Wenzhou | 0.435 |
7 | Zhuhai | 0.657 | Dongguan | 0.703 | Anqing | 0.315 | Zhoukou | 0.406 |
8 | Foshan | 0.647 | Hangzhou | 0.650 | Nanyang | 0.315 | Nanyang | 0.396 |
9 | Huizhou | 0.611 | Wuhan | 0.636 | Nanchong | 0.307 | Chengdu | 0.392 |
10 | Suzhou | 0.601 | Nanjing | 0.622 | Harbin | 0.307 | Wuhan | 0.385 |
11 | Zhongshan | 0.562 | Xi’an | 0.618 | Dazhou | 0.304 | Hangzhou | 0.382 |
12 | Hangzhou | 0.509 | Xiamen | 0.594 | Mianyang | 0.300 | Fuyang | 0.375 |
13 | Ningbo | 0.509 | Wuxi | 0.583 | Wuhan | 0.293 | Hefei | 0.375 |
14 | Xi’an | 0.491 | Foshan | 0.572 | Shaoyang | 0.290 | Nanchong | 0.368 |
15 | Wenzhou | 0.452 | Jinhua | 0.569 | Fuyang | 0.286 | Nanchang | 0.360 |
16 | Jiangmen | 0.449 | Jiaxing | 0.562 | Guiyang | 0.276 | Tianjin | 0.360 |
17 | Quanzhou | 0.445 | Zhuhai | 0.558 | Xuzhou | 0.269 | Zhumadian | 0.357 |
18 | Kunming | 0.445 | Wenzhou | 0.548 | Guang’an | 0.269 | Heze | 0.353 |
19 | Haikou | 0.435 | Huizhou | 0.537 | Xinyang | 0.269 | Harbin | 0.346 |
20 | Fuzhou | 0.431 | Ningbo | 0.534 | Yibin | 0.265 | Xinyang | 0.339 |
Variable | Description | Mean | Median | Std. |
---|---|---|---|---|
gtfp | Green Total Factor Productivity | 0.988 | 0.991 | 0.032 |
indegree | In-Degree Centrality | 0.173 | 0.113 | 0.169 |
outdegree | Out-Degree Centrality | 0.173 | 0.159 | 0.084 |
pgdp | the Gross Domestic Product divided by the total population of a city | 3.074 | 4.327 | 1.649 |
pq | Number of Patent Applications for Inventions in the Entire City (in Ten Thousand) | 1.291 | 0.286 | 3.764 |
tel | Number of Internet Users (in ten thousand households) | 46.813 | 21.276 | 121.090 |
is | Share of Secondary Industry Output in GDP (%) | 39.411 | 40.106 | 7.931 |
edu | Average Years of Education in Cities | 9.475 | 9.398 | 3.141 |
inf | Per Capita Road Area in Cities (m2) | 10.732 | 8.643 | 27.241 |
op | Actual Foreign Direct Investment as a Percentage of City’s Gross Domestic Product (GDP) | 14.876 | 8.973 | 16.214 |
(1) | (2) | (3) | (4) | |
---|---|---|---|---|
Indegree | 0.046 *** | 0.032 ** | ||
(2.62) | (2.21) | |||
Outdegree | 0.058 ** | 0.053 * | ||
(2.09) | (1.63) | |||
Pgdp | 0.664 *** | 0.396 *** | ||
(6.68) | (7.20) | |||
Pq | 0.259 | 0.298 | ||
(0.37) | (0.28) | |||
Tel | 1.137 ** | 0.799 * | ||
(2.48) | (1.87) | |||
Is | −0.056 | −0.251 | ||
(−1.48) | (−1.15) | |||
Edu | 0.560 *** | 0.098 | ||
(3.85) | (1.05) | |||
Inf | 0.111 *** | 0.043 ** | ||
(3.01) | (2.02) | |||
Op | 0.092 | 0.235 | ||
(0.76) | (0.65) | |||
Constant | 1.077 *** | 1.737 *** | 2.127 *** | 2.135 *** |
(7.83) | (6.02) | (4.05) | (3.11) | |
City fixed effect | Yes | Yes | Yes | Yes |
Year fixed effect | Yes | Yes | Yes | Yes |
Observation | 852 | 852 | 852 | 852 |
R2 | 0.186 | 0.189 | 0.106 | 0.121 |
2SLS | Tobit | Different Sample | ||||||
---|---|---|---|---|---|---|---|---|
(1) | (2) | (3) | (4) | (5) | (6) | (7) | (8) | |
Indegree | 0.054 *** | 0.030 *** | 0.015 *** | |||||
(3.12) | (3.14) | (3.59) | ||||||
Outdegree | 0.067 ** | 0.028 ** | 0.019 * | |||||
(2.12) | (2.08) | (1.86) | ||||||
Iv1 | 1.326 ** | 0.474 *** | ||||||
(2.42) | (4.01) | |||||||
Iv2 | 0.003 *** | 0.006 *** | ||||||
(15.08) | (5.15) | |||||||
Kleibergen–Paaprk Lm Statistic | 8.626 | 16.588 | ||||||
Stock-Yogo10% Maximal Iv Size | 7.39 | 8.21 | ||||||
Cragg-Donald Wald F Statistic | 1347.340 | 35.349 | ||||||
Kleibergen–Paaprk Wald F Statistic | 109.145 | 15.319 | ||||||
Constant | 0.303 * | 0.241 | 2.131 *** | 2.048 *** | 0.997 *** | 0.984 *** | 1.029 *** | 1.008 *** |
(1.89) | (1.48) | (7.89) | (8.45) | (0.003) | (0.007) | (0.009) | (0.010) | |
Control variables | Yes | Yes | Yes | Yes | Yes | Yes | Yes | Yes |
City fixed effect | Yes | Yes | Yes | Yes | Yes | Yes | Yes | Yes |
Year fixed effect | Yes | Yes | Yes | Yes | Yes | Yes | Yes | Yes |
Observation | 852 | 852 | 852 | 852 | 852 | 852 | 852 | 852 |
R2 | 0.254 | 0.189 | 0.233 | 0.121 | 0.108 | 0.103 |
(1) | (2) | (3) | (4) | |
---|---|---|---|---|
FE | 2SLS | FE | 2SLS | |
Indegree | 0.028 | 0.030 | ||
(0.98) | (0.89) | |||
Tel × Indegree | 0.073 * | 0.087 ** | ||
(1.90) | (1.99) | |||
Outdegree | 0.033 | 0.033 | ||
(0.17) | (0.17) | |||
Tel × Outdegree | 0.076 * | 0.251 * | ||
(1.78) | (1.69) | |||
Tel | 0.035 | 0.036 | 0.008 | 0.008 |
(0.87) | (0.87) | (0.19) | (0.19) | |
Constant | 1.737 *** | 0.241 | 2.135 *** | 2.048 *** |
(6.02) | (1.48) | (3.11) | (8.45) | |
Control variables | Yes | Yes | Yes | Yes |
City fixed effect | Yes | Yes | Yes | Yes |
Year fixed effect | Yes | Yes | Yes | Yes |
Observation | 852 | 852 | 852 | 852 |
R2 | 0.190 | 0.190 | 0.121 | 0.121 |
Indegree | Outdegree | |||
---|---|---|---|---|
Coefficient | Std. | Coefficient | Std. | |
Part A | ||||
Eastern | 0.079 *** | (0.023) | 0.055 * | (0.030) |
Central | 0.028 | (0.026) | 0.041 | (0.037) |
Western | 0.066 | (0.150) | 0.037 | (0.063) |
Northeastern | 0.019 | (0.072) | 0.005 | (0.029) |
Part B | ||||
Tightened | 0.060 *** | (0.020) | 0.041 | (0.032) |
Lenient | 0.063 *** | (0.022) | 0.105 *** | (0.028) |
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He, J.; Li, Z. Labor Mobility Networks and Green Total Factor Productivity. Systems 2024, 12, 157. https://doi.org/10.3390/systems12050157
He J, Li Z. Labor Mobility Networks and Green Total Factor Productivity. Systems. 2024; 12(5):157. https://doi.org/10.3390/systems12050157
Chicago/Turabian StyleHe, Jiajia, and Zhenghui Li. 2024. "Labor Mobility Networks and Green Total Factor Productivity" Systems 12, no. 5: 157. https://doi.org/10.3390/systems12050157
APA StyleHe, J., & Li, Z. (2024). Labor Mobility Networks and Green Total Factor Productivity. Systems, 12(5), 157. https://doi.org/10.3390/systems12050157