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An algorithm to improve satellite-only precipitation estimates over the Tibetan Plateau

Wei, Linyong LU ; Jiang, Shanhu ; Ren, Liliang ; Hua, Zulin ; Zhang, Linqi ; Zeng, Liping and Duan, Zheng LU (2026) In Atmospheric Research 339.
Abstract

Accurate rainfall data is essential for understanding the water cycle and monitoring climate change. However, precipitation estimates from satellite-only retrievals such as the Integrated Multi-satellitE Retrievals for Global Precipitation Measurement (IMERG) Early Run (IMERG-E), often contain large errors. These errors limit their usefulness for scientific studies and practical applications. To address this issue, we develop a new algorithm called Dual-Timescale Minimum Error (DTME), which combines advanced statistical techniques including the (categorical) double instrumental variable method, inverse errors-based combination, and linear scaling. The DTME algorithm is applied to improve the accuracy of daily satellite-only... (More)

Accurate rainfall data is essential for understanding the water cycle and monitoring climate change. However, precipitation estimates from satellite-only retrievals such as the Integrated Multi-satellitE Retrievals for Global Precipitation Measurement (IMERG) Early Run (IMERG-E), often contain large errors. These errors limit their usefulness for scientific studies and practical applications. To address this issue, we develop a new algorithm called Dual-Timescale Minimum Error (DTME), which combines advanced statistical techniques including the (categorical) double instrumental variable method, inverse errors-based combination, and linear scaling. The DTME algorithm is applied to improve the accuracy of daily satellite-only precipitation data by integrating it with daily and monthly global gauge-based datasets. Taking IMERG-E as an example, this study provides a new precipitation product IMERG-D (0.1°/1 d, 2001–2019) over the Tibetan Plateau, an area where accurate precipitation measurements are especially challenging due to its high altitude, complex climate, and sparse station network. Using 116 independent station observations for performance evaluation, statistical scores show that the algorithm significantly enhances the performance of IMERG-E across multiple timescales, achieving higher correlation (increasing from 0.63 to 0.76), lower errors (decreasing from 3.59 to 2.63 mm/day), and better detection rates (rising from 0.49 to 0.58). Importantly, IMERG-D performs better than the bias-corrected IMERG Final Run and gauge-adjusted Global Satellite Mapping of Precipitation (GSMaP) products. These results demonstrate the effectiveness of the DTME algorithm in improving the reliability of satellite-only precipitation estimates in the alpine region with rare stations. Therefore, the algorithm shows promise for broader application of satellite-only precipitation product in hydrological and meteorological fields, such as hydrological modelling and climate assessments.

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author
; ; ; ; ; and
organization
publishing date
type
Contribution to journal
publication status
published
subject
keywords
Dual-Timescale Minimum Error (DTME) algorithm, GSMaP, IMERG, Satellite-only precipitation estimates, Tibetan Plateau
in
Atmospheric Research
volume
339
article number
109035
publisher
Elsevier
external identifiers
  • scopus:105037753267
ISSN
0169-8095
DOI
10.1016/j.atmosres.2026.109035
language
English
LU publication?
yes
id
d395fe90-024f-4932-bf57-572ef673e55c
date added to LUP
2026-08-19 11:33:42
date last changed
2026-08-19 12:00:50
@article{d395fe90-024f-4932-bf57-572ef673e55c,
  abstract     = {{<p>Accurate rainfall data is essential for understanding the water cycle and monitoring climate change. However, precipitation estimates from satellite-only retrievals such as the Integrated Multi-satellitE Retrievals for Global Precipitation Measurement (IMERG) Early Run (IMERG-E), often contain large errors. These errors limit their usefulness for scientific studies and practical applications. To address this issue, we develop a new algorithm called Dual-Timescale Minimum Error (DTME), which combines advanced statistical techniques including the (categorical) double instrumental variable method, inverse errors-based combination, and linear scaling. The DTME algorithm is applied to improve the accuracy of daily satellite-only precipitation data by integrating it with daily and monthly global gauge-based datasets. Taking IMERG-E as an example, this study provides a new precipitation product IMERG-D (0.1°/1 d, 2001–2019) over the Tibetan Plateau, an area where accurate precipitation measurements are especially challenging due to its high altitude, complex climate, and sparse station network. Using 116 independent station observations for performance evaluation, statistical scores show that the algorithm significantly enhances the performance of IMERG-E across multiple timescales, achieving higher correlation (increasing from 0.63 to 0.76), lower errors (decreasing from 3.59 to 2.63 mm/day), and better detection rates (rising from 0.49 to 0.58). Importantly, IMERG-D performs better than the bias-corrected IMERG Final Run and gauge-adjusted Global Satellite Mapping of Precipitation (GSMaP) products. These results demonstrate the effectiveness of the DTME algorithm in improving the reliability of satellite-only precipitation estimates in the alpine region with rare stations. Therefore, the algorithm shows promise for broader application of satellite-only precipitation product in hydrological and meteorological fields, such as hydrological modelling and climate assessments.</p>}},
  author       = {{Wei, Linyong and Jiang, Shanhu and Ren, Liliang and Hua, Zulin and Zhang, Linqi and Zeng, Liping and Duan, Zheng}},
  issn         = {{0169-8095}},
  keywords     = {{Dual-Timescale Minimum Error (DTME) algorithm; GSMaP; IMERG; Satellite-only precipitation estimates; Tibetan Plateau}},
  language     = {{eng}},
  publisher    = {{Elsevier}},
  series       = {{Atmospheric Research}},
  title        = {{An algorithm to improve satellite-only precipitation estimates over the Tibetan Plateau}},
  url          = {{http://dx.doi.org/10.1016/j.atmosres.2026.109035}},
  doi          = {{10.1016/j.atmosres.2026.109035}},
  volume       = {{339}},
  year         = {{2026}},
}