Time-warped growth processes, with applications to the modeling of boom-bust cycles in house prices
Jie Peng, Debashis Paul, Hans-Georg M\"uller

TL;DR
This paper introduces a novel growth model with nonmonotone time warping to analyze boom-bust cycles in house prices, providing insights into asset bubble dynamics across different markets.
Contribution
The paper develops a new time-warped growth model that includes nonmonotone warping functions, enabling better modeling of boom-bust cycles in asset prices.
Findings
Time setbacks vary significantly across markets.
Nonmonotone warping functions capture boom-bust dynamics.
Model reveals relationship between market-specific growth rates and setbacks.
Abstract
House price increases have been steady over much of the last 40 years, but there have been occasional declines, most notably in the recent housing bust that started around 2007, on the heels of the preceding housing bubble. We introduce a novel growth model that is motivated by time-warping models in functional data analysis and includes a nonmonotone time-warping component that allows the inclusion and description of boom-bust cycles and facilitates insights into the dynamics of asset bubbles. The underlying idea is to model longitudinal growth trajectories for house prices and other phenomena, where temporal setbacks and deflation may be encountered, by decomposing such trajectories into two components. A first component corresponds to underlying steady growth driven by inflation that anchors the observed trajectories on a simple first order linear differential equation, while a…
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