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Small-area population forecasting in a segregated city using density-functional fluctuation theory.
Yuchao Chen1, Yunus A Kinkhabwala2, Boris Barron1,3
1Department of Physics, Cornell University, Ithaca, NY 14850 USA.
This study introduces density-functional fluctuation theory (DFFT) to forecast neighborhood population changes. DFFT accurately predicts small-area population shifts by analyzing segregation drivers from existing data.
Area of Science:
- Urban planning and computational social science
- Spatial demography and population forecasting
Background:
- Accurate small-area population forecasts are crucial for policy decisions in housing, transportation, and resource allocation.
- Existing regional migration models struggle with neighborhood-scale forecasts due to the complexity of residential choice.
Purpose of the Study:
- To develop an innovative approach for predicting small-area population shifts using density-functional fluctuation theory (DFFT).
- To adapt DFFT, a method successful in biological systems, for forecasting intra-regional migration and population dynamics at the neighborhood level.
Main Methods:
- Extending density-functional fluctuation theory (DFFT) to model small-area population dynamics.
- Utilizing observed population fluctuations to identify social and spatial drivers of segregation.
- Forecasting intra-regional migration based on inferred interaction patterns from population count data.
Main Results:
- DFFT accurately predicts small-area population shifts without needing agent-specific preferences.
- The model effectively forecasts how large-scale demographic changes impact neighborhood populations.
- DFFT successfully incorporates segregation impacts into forecasts using only steady-state population data.
Conclusions:
- Density-functional fluctuation theory offers a powerful new tool for small-area population forecasting.
- This approach can improve urban planning and resource allocation by providing more granular population predictions.
- The method's ability to infer segregation effects from aggregate data enhances its applicability in diverse real-world scenarios.
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