Dynamic Analysis for Enhancing Urban Resilience Against Public Health Emergencies of International Concern
Abstract
:1. Introduction
2. Literature Review
2.1. Urban Resilience Framework and Indicators
2.2. Methods for Evaluating Urban Resilience
2.3. Urban Governance in Public Health Emergencies
2.4. Summary of Literature Review
3. Methodology and Data Collection
3.1. Overview of Research Methods
3.2. Composition and Functions of Urban Systems
3.3. Creation of Causal Loop Diagrams for Urban Systems
3.3.1. Urban Economy System CLD
3.3.2. Infrastructure and Health System CLD
3.3.3. Policy Governance System CLD
3.3.4. Energy and Supply System CLD
3.4. Causal Loop Diagram for PHEIC Spread Simulation
3.5. Urban System Resilience Evaluation and Recovery
3.6. Data Collection and Processing
3.6.1. Principles
3.6.2. SEIR Model Formulas and Modeling Approach
3.6.3. Data Sources and Processing
4. Case Study
4.1. Epidemic Simulation Results
4.2. Urban Resilience Simulation Results
4.3. Comparison of Urban Resilience Under Different Epidemic Scenarios
5. Discussion
6. Conclusions
Author Contributions
Funding
Data Availability Statement
Conflicts of Interest
Appendix A
Appendix A.1. Initial Setup, Data Sources, and Processing Methods (New York as an Example)
Sub-System | Variability | Initial Value | Unit | Data Processing Method | Data Source |
Urban Economy System | First industrial production; Secondary industrial production; Value of entertainment production; Value of tourism production | \ | \ | Calculate the daily average of the monthly data and use a table function to reflect the changing trend. | U.S. Bureau of Economic Analysis |
GDP baseline | 4939.72 | ∗106 $/day | Calculate the expected annual GDP without COVID using the exponential smoothing method and determine the daily mean value. | Statista | |
Restaurant and hotel vacancy rates | \ | \ | Calculate the daily average of the monthly data and use a table function to reflect the changing trend. | New York City Department of City Planning Central office | |
Closure rate of tourist attractions and entertainment venues | \ | \ | Calculate the daily average of the monthly data and use a table function to reflect the changing trend. | New York City Department of City Planning Central office | |
Delivery Volume Decline | \ | \ | Calculate the daily average of the monthly data and use a table function to reflect the changing trend. | New York City Department of City Planning Central office | |
Energy and Supplies System | Ratio of electricity production to GDP | 16,759.78 | kWh/million dollars | Average electricity consumption per unit of GDP over the past 10 years | U.S. Bureau of Economic Analysis |
Urban per capita electricity demand | 9.34 | kWh/day∗people | Average electricity consumption per capita a day over the past 10 years | U.S. Bureau of Economic Analysis | |
Ratio of water production to GDP | 1.385 | 10,000 tons/million dollars | Average electricity consumption per unit of GDP over the past 10 years | U.S. Bureau of Economic Analysis | |
Urban per capita water demand | 7.717 × 10−4 | 10,000 tons/day∗people | Average water consumption per capita a day over the past 10 years | U.S. Bureau of Economic Analysis | |
Urban per capita food demand | 2.75 × 10−3 | tons/people∗day | Average daily per capita food consumption | United States Department of Agriculture | |
Urban per capita domestic waste production | 0.199 | tons/people∗day | Average daily per capita domestic waste production | New York City Department of Sanitation | |
Electricity Supply Capacity | 1.452 × 109 | kWh/day | Daily average of total electricity consumption | New York State Public Service Commission | |
Water Supply Capacity | 366.986 | 10,000 tons/day | Daily average of total water consumption | NYC Department of Environmental Protection | |
Food supply capacity | 21,708.961 | tons | Daily average of total food consumption | United States Department of Agriculture | |
Domestic Waste Treatment Capacity | 1,753,424.7 | tons/day | Daily average of Domestic Waste Treatment | New York City Department of Sanitation | |
Infrastructure and Health System | Healthcare Infrastructure supply | 22,573 | \ | Number of hospital beds in New York City before the COVID-19 outbreak | New York City Department of Health and Mental Hygiene |
increment in beds | 20,000 | \ | \ | New York City Department of Health and Mental Hygiene | |
Actual Internet coverage rate | 0.897 | \ | Number of Internet users/permanent residential population | NYC Office of the Mayor | |
The reduction of the number of trains in the subway | 0.056 | Number of suspended metro lines/total number of metro lines | Metropolitan Transportation Authority | ||
The reduction of the number of trains in the bus | 0.187 | \ | Number of suspended bus lines/total number of bus lines | Metropolitan Transportation Authority | |
The reduction in taxi service | 0.824 | \ | Number of suspended taxis/total number of taxis | Taxi and Limousine Commission | |
Policy Governance System | Total tax revenue baseline | 254.795 | ∗106 $/day | The smoothed index method is used to calculate the expected annual government revenue in the absence of the epidemic and convert it into the daily average | New York City Comptroller Brad Lander |
Disaster governance ability baseline | 1 | \ | \ | \ | |
Emergency response efficiency | 1 | \ | \ | \ | |
Focus on disasters | 0 | \ | The focus on COVID-19 is set to 0 before its outbreak and changes to 1 after it occurs. | \ | |
The ratio of government revenue to GDP | 0.3466 | \ | Calculate the average ratio of government revenue to GDP over the past 10 years | New York City Comptroller Brad Lander | |
Other public health emergency expenditures | 27.368 | ∗106 $/day | Average daily other public health emergency expenditures | Project-level expenditure data in international development agency online databases and annual financial statements and reports |
Appendix A.2. Urban Resilience Subsystem Variables and Mathematical Expressions
Sub-System | Variability | Mathematical Equation |
Urban Economy System | First industrial production | =WITH LOOKUP (Time, ([(0, 0)–(365, 1000)], (1, 55.1765), (90, 55.1765), (91, 80.498), (181, 80.498), (182, 95.689), (273, 95.689), (274, 81.413), (365, 67.674))) |
Secondary industrial production | =WITH LOOKUP (Time, ([(0, 0)–(365, 2000)], (1, 679.458), (90, 731.225), (91, 952.870), (181, 952.870), (182, 1143.096), (273, 1100.547), (274, 1081.305), (365, 1081.305))) | |
Value of entertainment and tourism production | =WITH LOOKUP (Time, ([(0, 0)–(365, 5000)], (1, 1350.275), (90, 1350.275), (91, 1785.432), (181, 1785.432), (182, 1965.871), (273, 1965.871), (274, 1920.568), (365, 2018.864))) | |
Value of business services | =WITH LOOKUP (Time, ([(0, 0)–(365, 3000)], (1, 1203.456), (90, 1289.789), (91, 1432.567), (181, 1520.345), (182, 1625.678), (273, 1690.432), (274, 1745.123), (365, 1771.878))) | |
GDP | =First industrial production + Secondary industrial production + Value of entertainment and tourism production + Value of business services | |
GDP baseline | =Annual GDP projections under a COVID-19 free scenario/365 | |
The gap in Net social activity | =(GDP baseline − GDP)/GDP baseline | |
Restaurant and hotel vacancy rates | =WITH LOOKUP (Time, ([(0, 0)–(365, 365)], (1, 0), (13, 0), (14, 0.00678), (31, 0.01224), (90, 0.1224), (91, 0.07553), (181, 0.07553), (182, 0.03471), (273, 0.03471), (274, 0.03652), (365, 0.03652))) | |
Closure rate of tourist attractions and entertainment venues | =WITH LOOKUP (Time, ([(0, 0)–(365, 365)], (1, 0), (13, 0), (14, 0.0293), (31, 0.0293), (32, 0.01579), (59, 0.01579), (60, −0.001677), (90, −0.001677), (120, −0.001677), (121, −0.013), (151, −0.013), (152, −0.0215), (181, −0.0215), (182, −0.002376), (212, −0.002376), (213, 0), (243, 0), (244, −0.002491), (273, −0.002491), (274, −0.000973), (304, −0.000973), (305, −0.0046), (334, −0.0046), (335, −0.00548), (365, −0.00548))) | |
Delivery Volume Decline | =WITH LOOKUP (Time, ([(0, 0)–(365, 365)], (1, 0), (13, 0), (14, 0.0198), (31, 0.0198), (32, 0.0146), (59, 0.00146), (60, 0.0026), (90, 0.0026), (91, −0.001158), (120, −0.001158), (121, −0.00061), (151, −0.00061), (152, −0.00122), (181, −0.00122), (182, −0.000523), (212, −0.000523), (213, −0.00093 (243, −0.00093), (244, −0.0015), (273, −0.0015), (274, −0.00162), (304, −0.00162), (305, −0.00114), (334, −0.00114), (335, −0.000325), (365, −0.0003259))) | |
Energy and Supplies System | Industrial and Commercial Electricity Demand | =GDP ∗ Ratio of electricity production to GDP |
Urban Electricity Demand | =Urban per capita electricity demand ∗ Total urban population | |
electricity demand | =Urban Electricity Demand + Industrial and Commercial Electricity Demand | |
Electricity Supply | =IF THEN ELSE (electricity demand >= Electricity Supply Capacity, Electricity Supply Capacity, electricity demand) | |
Electricity Supply Capacity | =IF THEN ELSE (Policy response = 1, 8,804,190 ∗ Impact on the Electricity Supply System, 8,804,190) | |
gap in Electricity Supply-demand | =IF THEN ELSE (electricity demand >= Electricity Supply, (electricity demand-Electricity Supply)/electricity demand, 0) | |
Industrial and Commercial Water Demand | =Ratio of water production to GDP ∗ GDP | |
Urban Water Resources Demand | =Total urban population ∗ Urban per capita water demand | |
water demand | =Industrial and Commercial Water Demand + Urban Water Resources Demand | |
Water Supply | =IF THEN ELSE (water demand >= Water Supply Capacity, Water Supply Capacity, water demand) | |
gap in Water Supply-demand | =IF THEN ELSE (water demand >= Water Supply, (water demand-Water Supply)/water demand, 0) | |
Water Supply Capacity | =IF THEN ELSE (Policy response = 1, Impact on the Water Supply Chain ∗ 366.986, 366.986) | |
Urban food Resource Demand | =Urban per capita food demand ∗ Urban per capita food demand | |
Food supply capacity | =IF THEN ELSE (Policy response = 1, DELAY1 (21,709 ∗ Impact on the Food Supply Chain, 3), 21,709) | |
Food reserve | =INTEG (Food supply capacity-Food supply, 145,894) | |
Food supply | =IF THEN ELSE (Urban food Resource Demand >= Food reserve, Food reserve, Urban food Resource Demand) | |
gap in Food Supply-demand | =IF THEN ELSE (Urban food Resource Demand <= Food supply, 0, (Urban food Resource Demand-Food supply)/Urban food Resource Demand) | |
Domestic Waste Production | =Total urban population ∗ Urban per capita domestic waste production | |
Domestic Waste Treatment | =IF THEN ELSE (Domestic Waste Production >= Domestic Waste Treatment Capacity, Domestic Waste Treatment Capacity, Domestic Waste Production) | |
Domestic Waste Treatment Capacity | =IF THEN ELSE (Policy response = 1, Impact on the Domestic Waste Treatment ∗ 1,753,424.66, 1,753,424.66) | |
gap in waste treatment | =INTEG (variation rate in GW, 0) | |
variation rate ES | =(“gap in Electricity Supply-demand” + “gap in Food Supply-demand” + gap in waste treatment “gap in Water Supply-demand”)/4 | |
Energy and Supply System Resilience (t) | =INTEG (−variation rate ES, 0) | |
Infrastructure and Health System | Healthcare Infrastructure supply | =INTEG (Rate of increase in hospital beds, 22,573) |
gap in Healthcare Infrastructure rate | =Shortage of hospital bed capacity/Healthcare Infrastructure demand | |
Online social media demand | =IF THEN ELSE (Policy response = 1, 1, 0) | |
variation rate IHR (t) | =(gap in Communications Infrastructure + gap in Healthcare Infrastructure rate + gap in public transport service)/3 | |
Shortage of hospital bed capacity | =IF THEN ELSE (Healthcare Infrastructure demand-Healthcare Infrastructure supply > 0, Healthcare Infrastructure demand-Healthcare Infrastructure supply, 0) | |
Rate of increment in hospital beds | =DELAY1(increment in beds, 12) | |
increment in beds | =IF THEN ELSE (Shortage of hospital bed capacity <= 20,000, Shortage of hospital bed capacity, 20,000) | |
required Internet coverage rate | =IF THEN ELSE (Online social media demand = 1, 1, 0.897) | |
Actual Internet coverage rate | =INTEG (Internet coverage increase rate, 0.897) | |
gap in Communications Infrastructure | =required Internet coverage rate-Actual Internet coverage rate | |
The reduction of the number of trains in the subway | =IF THEN ELSE (Policy response = 1, 0.056, 0) | |
The reduction in taxi service | =IF THEN ELSE (Policy response = 1, 0.824, 0) | |
The reduction of the number of trains in the bus | =IF THEN ELSE (Policy response = 1, 0.187, 0) | |
gap in public transport service | =(The reduction in taxi service + The reduction of the number of trains in the bus + The reduction of the number of trains in the subway)/3 | |
Infrastructure and Health resilience | =INTEG (−variation rate IHR (t), 0) | |
Policy Governance System | Government Revenue rate (t) | =GDP ∗ Ratio of government revenue to GDP |
Cost rate of public health events (t) | =Total cost of controlling public health events + Other public health emergency expenditures | |
Total cost of controlling public health events | =Cost of case tracking and confirmatory testing + Government medical expenditures + Other expenditures to suppress COVID-19 | |
Total tax revenue (t) | =Government Revenue rate (t) − Cost rate of public health events (t) | |
gap in DGA (t) | =(DGA baseline − Disaster governance ability (t))/DGA baseline | |
Disaster governance ability (t) | =(Emergency response efficiency (t) + Focus on disasters (t))/2 | |
gap in DGA (t) | =(DGA baseline − Disaster governance ability (t))/DGA baseline | |
variation rate PG (t) | =(gap in TTR (t) + gap in DGA (t))/2 | |
Policy Governance resilience (t) | =INTEG (−variation rate PG (t), 0) |
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Urban System | Functions | Norm | References |
---|---|---|---|
Urban Economy | Gross Domestic Product (GDP) | Real GDP | [75,76,77] |
Main Industrial Output | Primary industrial production | [78] | |
Secondary industrial production | |||
Tertiary Industry Consumption | Value of entertainment and tourism production | [79,80] | |
Value of business services | |||
Infrastructure and Health | Communications Infrastructure | Mobile network coverage | [81,82] |
Public Transportation | Daily public transportation passenger traffic | [83] | |
Healthcare Infrastructure | Number of hospital beds per 1000 population | [84] | |
Policy Governance | Government Revenue | Total tax revenue | [85] |
Disaster Governance | Emergency response efficiency | [86,87] | |
Energy and Supplies | Industrial Waste Emissions | Domestic solid and liquid waste disposal | [88,89] |
Energy Supply | Electricity supply | [90,91] | |
Water supply | |||
Food Supply | Daily food supply | [92] |
Components | Legend | Description |
---|---|---|
Variable | Text | Variables in CLD |
Shadow variable | <Text> | Variables in other sub-models |
Link | Arrows between variables indicating causality | |
Link | Arrows between variables that change in the same direction | |
Link | Arrows between variables that change in opposite directions | |
Link | Arrows with a time delay between variables | |
Balancing loop | A cycle that operates in a certain way to maintain its original goal | |
Flow | Change rate of stock variables | |
Stock variable | The aggregated total of inflows and outflows, reflecting the overall condition of a system. |
Variability | Mathematical Equation |
---|---|
Susceptible Population | =INTEG (−rate of infection, 8,804,190) |
Rate of Infection | =contact rate ∗ susceptible population |
Contact Rate | =(real-time virus carriers ∗ individual exposure probability ∗ probability of infection (disease))/population |
Probability of Infection (disease) | =IF THEN ELSE (policy response = 1, 0.05249, 0.1426) (taking New York as an example) |
Exposed Population | =INTEG (rate of infection − conversion rate ep − diagnostic rate ei, 0) |
Symptomatic Population | =INTEG (conversion rate es-diagnosis rate si, 0) |
Patients in the Latent Phase | =INTEG (diagnostic rate pa − conversion rate ep, 0) |
Infected Residents | =INTEG (diagnosis rate pi + diagnosis rate si − lethality rate − recovery rate, 44) |
Real-time Virus Carriers | =Patients in the latent phase + symptomatic population |
Rehabilitated Population | =INTEG (recovery rate, 0) |
Died Population | =INTEG (lethality rate, 0) |
Government Medical Expenditures | =diagnosis rate ∗ average cost of treatment ∗ government health insurance coverage |
Cost of Case Tracking and Confirmatory Testing | =average cost of case tracking and confirmatory testing ∗ case population tracking rate |
Other Expenditures to Suppress COVID-19 | =IF THEN ELSE (policy response = 1, 600, 0) |
Parameters | New York | Hong Kong | Nanjing |
---|---|---|---|
Susceptible population | 8.804 × 106 | 7.474 × 106 | 9.42 × 106 |
Virus type | Alpha | Omicron | Delta |
Fatality rate | 0.085 | 0.004 | 0.03 |
Response policy | Strict lockdown (NY on PAUSE) | Close to Dynamic zero | Dynamic Zero |
Infection rate under no-response policy | 0.697 | 0.643 | 0.667 |
Infection rate under response policy | 0.25 | 0.052 | 0.01 |
Individual exposure probability under no-response policy | 15 | 12 | 8 |
Individual exposure probability under response policy | 5 | 4 | 3 |
Actual cumulative confirmed population | 207,472 | 7006 | 235 |
Simulated cumulative infected population | 207,051 | 7138 | 230 |
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Qin, R.; Cui, P.; Zhou, S.; Zhang, F. Dynamic Analysis for Enhancing Urban Resilience Against Public Health Emergencies of International Concern. Land 2024, 13, 2220. https://doi.org/10.3390/land13122220
Qin R, Cui P, Zhou S, Zhang F. Dynamic Analysis for Enhancing Urban Resilience Against Public Health Emergencies of International Concern. Land. 2024; 13(12):2220. https://doi.org/10.3390/land13122220
Chicago/Turabian StyleQin, Ruize, Peng Cui, Shenghua Zhou, and Fan Zhang. 2024. "Dynamic Analysis for Enhancing Urban Resilience Against Public Health Emergencies of International Concern" Land 13, no. 12: 2220. https://doi.org/10.3390/land13122220
APA StyleQin, R., Cui, P., Zhou, S., & Zhang, F. (2024). Dynamic Analysis for Enhancing Urban Resilience Against Public Health Emergencies of International Concern. Land, 13(12), 2220. https://doi.org/10.3390/land13122220