A changepoint approach to modelling non-stationary soil moisture dynamics

Gong, Mengyi and Killick, Rebecca and Nemeth, Christopher and Quinton, John (2025) A changepoint approach to modelling non-stationary soil moisture dynamics. Journal of the Royal Statistical Society. Series C: Applied Statistics: qlaf004. ISSN 0035-9254

[thumbnail of Final_version_submitted_for_publication]
Text (Final_version_submitted_for_publication)
main_manuscript_final.pdf - Accepted Version
Available under License Creative Commons Attribution.

Download (1MB)

Abstract

Soil moisture dynamics provide an indicator of soil health that scientists model via drydown curves. The typical modelling process requires the soil moisture time series to be manually separated into drydown segments and then exponential decay models are fitted to them independently. Sensor development in recent years means that experiments that were previously conducted over a few field campaigns can now be scaled to months or years at a higher sampling rate. To better meet the challenge of increasing data size, this paper proposes a novel changepoint-based approach to automatically identify structural changes in the soil drying process and simultaneously estimate the drydown parameters that are of interest to soil scientists. A simulation study is carried out to demonstrate the performance of the method in detecting changes and retrieving model parameters. Practical aspects of the method such as adding covariates and penalty learning are discussed. The method is applied to hourly soil moisture time series from the NEON data portal to investigate the temporal dynamics of soil moisture drydown. We recover known relationships previously identified manually, alongside delivering new insights into the temporal variability across soil types and locations.

Item Type:
Journal Article
Journal or Publication Title:
Journal of the Royal Statistical Society. Series C: Applied Statistics
Uncontrolled Keywords:
Research Output Funding/yes_externally_funded
Subjects:
?? yes - externally fundednostatistics and probabilitystatistics, probability and uncertainty ??
ID Code:
227255
Deposited By:
Deposited On:
31 Jan 2025 14:00
Refereed?:
Yes
Published?:
Published
Last Modified:
22 Feb 2025 01:55