Neural Ordinary Differential Equations for Modeling Socio-Economic Dynamics
Sandeep Kumar Samota, Snehashish Chakraverty, Narayan Sethi

TL;DR
This paper demonstrates how Neural Ordinary Differential Equations can effectively model and predict poverty dynamics using socio-economic time-series data, aiding policymakers in decision-making.
Contribution
It applies Neural ODEs to socio-economic data, showing their effectiveness in capturing complex poverty dynamics and providing reliable projections.
Findings
Neural ODE model accurately reproduces observed poverty data.
The approach captures continuous socio-economic transitions effectively.
Neural ODEs can support policy decisions for poverty alleviation.
Abstract
Poverty is a complex dynamic challenge that cannot be adequately captured using predefined differential equations. Nowadays, artificial machine learning (ML) methods have demonstrated significant potential in modelling real-world dynamical systems. Among these, Neural Ordinary Differential Equations (Neural ODEs) have emerged as a powerful, data-driven approach for learning continuous-time dynamics directly from observations. This chapter applies the Neural ODE framework to analyze poverty dynamics in the Indian state of Odisha. Specifically, we utilize time-series data from 2007 to 2020 on the key indicators of economic development and poverty reduction. Within the Neural ODE architecture, the temporal gradient of the system is represented by a multi-layer perceptron (MLP). The obtained neural dynamical system is integrated using a numerical ODE solver to obtain the trajectory of over…
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