Regime-Switching Temperature Dynamics Model for Weather Derivatives
Samuel Asante Gyamerah, Philip Ngare, and Dennis Ikpe

TL;DR
This paper introduces a novel regime-switching temperature model using a mean-reversion Lévy process and hyperbolic distribution to better capture temperature dynamics for weather derivatives, addressing basis risk issues.
Contribution
It develops a new time-varying mean-reversion Lévy regime-switching model with hyperbolic residual distribution for improved temperature modeling in weather derivatives.
Findings
Model accurately captures deseasonalized temperature dynamics.
Residuals exhibit non-normality, modeled with hyperbolic distribution.
Model enhances risk mitigation in weather derivatives.
Abstract
Weather is a key production factor in agricultural crop production and at the same time the most significant and least controllable source of peril in agriculture. These effects of weather on agricultural crop production have triggered a widespread support for weather derivatives as a means of mitigating the risk associated with climate change on agriculture. However, these products are faced with basis risk as a result of poor design and modelling of the underlying weather variable (temperature). In order to circumvent these problems, a novel time-varying mean-reversion L\'evy regime-switching model is used to model the dynamics of the deseasonalized temperature dynamics. Using plots and test statistics, it is observed that the residuals of the deseasonalized temperature data are not normally distributed. To model the non-normality in the residuals, we propose using the hyperbolic…
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Taxonomy
TopicsClimate change impacts on agriculture · Ecosystem dynamics and resilience · Agricultural risk and resilience
