| Literature DB >> 26422266 |
Zhidong Li1, Dora Marinova2, Xiumei Guo2, Yuan Gao2.
Abstract
Many steel-based cities in China were established between the 1950s and 1960s. After more than half a century of development and boom, these cities are starting to decline and industrial transformation is urgently needed. This paper focuses on evaluating the transformation capability of resource-based cities building an evaluation model. Using Text Mining and the Document Explorer technique as a way of extracting text features, the 200 most frequently used words are derived from 100 publications related to steel- and other resource-based cities. The Expert Evaluation Method (EEM) and Analytic Hierarchy Process (AHP) techniques are then applied to select 53 indicators, determine their weights and establish an index system for evaluating the transformation capability of the pillar industry of China's steel-based cities. Using real data and expert reviews, the improved Fuzzy Relation Matrix (FRM) method is applied to two case studies in China, namely Panzhihua and Daye, and the evaluation model is developed using Fuzzy Comprehensive Evaluation (FCE). The cities' abilities to carry out industrial transformation are evaluated with concerns expressed for the case of Daye. The findings have policy implications for the potential and required industrial transformation in the two selected cities and other resource-based towns.Entities:
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Year: 2015 PMID: 26422266 PMCID: PMC4589354 DOI: 10.1371/journal.pone.0139576
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Evaluating the Transformative Capacity of the Pillar Industry.
Evaluation Indicators for Existing Pillar Industry’s Capacity.
| Object | Weight | Indicators | Evaluation Method Category |
|---|---|---|---|
| Existing Industry’s Transformative Capacity |
| Ratio of Patents per Existing Pillar Industry Enterprise |
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| Mineral Reserves |
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| Rate of Profit in the Existing Pillar Industry |
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| Growth Rate of the Existing Pillar Industry’s Products |
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| Existing Pillar Industry Production |
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| Ratio of Investment in Industrial Pollution Control to Industrial Pollution Emission |
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Evaluation Indicators for the Steel-Industry’s Transformational Capacity.
| Weight | First Level | Weight | Second Level | Evaluation Method Category |
|---|---|---|---|---|
| A1 | Contribution to City Development ( |
| Growth Rate of GDP |
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| Regional GDP per Capita |
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| Industrial Structure |
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| Household Savings per Capita |
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| Educational Expenditure per Capita |
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| Residential Consumption per Capita |
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| A2 | Industrial Innovation Capability ( |
| Share of High-tech Industries Output in GDP |
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| Ratio of Investment in Science and Technology to GDP |
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| Ratio of Patents to Number of Enterprises |
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| Ratio of Foreign Capital to Total Investments |
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| A3 | Environmental Protection Ability ( |
| Pollution Discharge (wastewater and waste emissions) per GDP — |
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| Ratio of Completed Investment in Industrial Pollution Control to Industrial Discharge |
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| Environmental Planning and Law Enforcement |
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| Energy Consumption per GDP — |
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| A4 | Industry Synergy Ability ( |
| Government Ability in Development Planning |
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| Synergistic Ability among Industries |
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| Allocating Efficiency of the City’s Industries |
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| A5 | Strength of the Pillar Industry ( |
| Fixed Investment in the Existing Industry — |
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| Employment in the Existing Industry — |
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| Products of the Existing Industry — |
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Note: Indicators marked with “—”are negatively correlated.
Evaluation Indicators for Substitute Industries’ Development Capacity.
| Object | Weight | Indicators | Evaluation Method Category |
|---|---|---|---|
| Ability of New Industry to Replace Existing Pillar Industry |
| Fixed Investment in Substitute Industries |
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| Government Investment and Fiscal Subsidy |
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| Employment in Substitute Industry |
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| Income per Capita of Substitute Industry Employees |
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| Output of Substitute Industry |
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| Profit Rate of Substitute Industry |
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| Degree of Similarity between the Existing and Substitute Industries |
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| Prospects of Substitute Industries |
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Values for T1 Indicators (Positive Relationship).
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Note: The value of Q is at the city level while Qi are at provincial level due to data availability. Consequently, it may be the case that Q < Min (Qi) or Q > Max (Qi). Therefore the minimum and maximum of the data are shown as −∞and +∞, which do not exist in reality.
Values for T1 Indicators (Negative Relationship).
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Values for T2 Indicators.
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Values for T4 Indicators.
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Weight of Second Level Indicators from Table 2.
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| Weight |
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|---|---|---|---|---|---|
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| [0.3415 0.2824 0.1585 0.0979 0.0667 0.0529] | 4.2199 | 0.0251 | 1.26 | 0.0199 |
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| [0.4820 0.1170 0.1831 0.2178] | 6.1254 | 0.7332 | 0.89 | 0.0821 |
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| [0.3750 0.1250 0.1250 0.3750] | 4.0000 | 0.0000 | 0.89 | 0.0000 |
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| [0.6250 0.2384 0.1365] | 3.0183 | 0.0091 | 0.52 | 0.0176 |
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| [0.5278 0.3325 0.1396] | 3.0536 | 0.0268 | 0.52 | 0.0520 |
Fig 2Existing Pillar Industry’s Improvement Capacity.
Fig 4Substitute Industries’ Development Capacity.