Journal of Geographical Sciences >
How do GPM and TRMM precipitation products perform in alpine regions? A case study in northwestern China’s Qilian Mountains
Sun Weijun, PhD and Associate Professor, specialized in climate change and glacial mass balance. E-mail: sun1982wj@163.com |
Received date: 2021-06-13
Accepted date: 2021-10-20
Online published: 2022-07-25
Supported by
National Key R&D Program of China(2019YFC1510500)
National Natural Science Foundation of China(42101120)
National Natural Science Foundation of China(41971041)
National Natural Science Foundation of China(41971073)
National Natural Science Foundation of Shandong Province(ZR2021QD138)
Satellite technologies provide valuable areal precipitation datasets in alpine mountains. However, coarse resolution still limits the use of satellite precipitation datasets in hydrological and meteorological research. We evaluated different time scales and precipitation magnitudes of Tropical Rainfall Measurement Mission 3B43 V7 (TRMM) and Global Precipitation Measurement (GPM) products for alpine regions using ground precipitation datasets from January 2015 to June 2019 obtained from 25 national meteorological stations and 11 sets of T-200B weighing precipitation gauges in the Qilian Mountains. The results indicated that GPM outperformed TRMM at all temporal scales at an elevation <3500 m with a higher probability of detection (POD), false alarm ratio (FAR), and frequency bias index (FBI) and performed best at 3000 m; TRMM performed better than GPM at an elevation >3500 m, with the best performance at 4000 m. GPM and TRMM had the best estimation accuracy in areas with monthly precipitation of 30 mm and 40 mm, respectively. Both TRMM and GPM products underestimated mid to large daily precipitation and overestimated light daily precipitation averaging <2 mm/d. This research not only emphasizes the superiority of GPM/TRMM in different regions but also indicates the limitations of precipitation algorithms.
Key words: accuracy assessment; GPM; TRMM; alpine regions; precipitation
SUN Weijun , CHEN Rensheng , WANG Lei , WANG Yingshan , HAN Chuntan , HUAI Baojuan . How do GPM and TRMM precipitation products perform in alpine regions? A case study in northwestern China’s Qilian Mountains[J]. Journal of Geographical Sciences, 2022 , 32(5) : 913 -931 . DOI: 10.1007/s11442-022-1978-5
Figure 1 Location of the Qilian Mountains and the distribution of the national meteorological stations and T-200B weighing precipitation gauges |
Table 1 Introduction of national stations and T-200B in the Qilian Mountains |
Precipitation gauges | Longitude (°E) | Latitude (°N) | Elevation (m) | Average of annual gauge precipitation (mm) | Average of annual TRMM precipitation (mm) | Average of annual GPM precipitation (mm) |
---|---|---|---|---|---|---|
Dunhuang | 94.68 | 40.15 | 1139.0 | 48.42 | 51.93 | 71.88 |
Guazhou | 95.77 | 40.53 | 1170.9 | 52.21 | 59.62 | 91.43 |
Jinta | 98.54 | 40.00 | 1270.0 | 79.48 | 136.25 | 183.19 |
Gaotai | 99.83 | 39.37 | 1332.2 | 125.98 | 159.06 | 242.48 |
Minqin | 103.05 | 38.38 | 1367.5 | 129.60 | 147.85 | 232.40 |
Jiuquan | 98.48 | 39.77 | 1477.2 | 110.52 | 133.39 | 189.42 |
Zhangye | 100.43 | 38.93 | 1482.7 | 139.98 | 298.20 | 321.77 |
Yumen | 97.03 | 40.27 | 1526.0 | 93.17 | 90.04 | 120.74 |
Wuwei | 102.67 | 37.92 | 1531.5 | 181.84 | 270.40 | 381.44 |
Jingtai | 104.03 | 37.11 | 1630.9 | 206.90 | 243.17 | 322.11 |
Shandan | 101.08 | 38.80 | 1764.6 | 228.00 | 204.22 | 275.02 |
Minhe | 102.85 | 36.32 | 1813.9 | 350.72 | 402.04 | 434.91 |
Yongchang | 101.97 | 38.23 | 1976.9 | 228.83 | 318.55 | 294.82 |
Guide | 101.26 | 36.02 | 2237.1 | 284.33 | 406.86 | 411.78 |
Xining | 101.75 | 36.72 | 2295.2 | 429.31 | 404.10 | 427.97 |
Lenghu | 93.33 | 38.75 | 2770.0 | 20.70 | 42.07 | 44.75 |
Qilian | 100.25 | 38.18 | 2787.4 | 450.29 | 490.04 | 397.90 |
Gonghe | 100.62 | 36.27 | 2835.0 | 358.99 | 352.60 | 387.85 |
Menyuan | 101.62 | 37.38 | 2850.0 | 543.25 | 568.46 | 430.09 |
Delingha | 97.37 | 37.37 | 2981.5 | 249.48 | 195.40 | 191.11 |
Wushaoling | 102.87 | 37.20 | 3045.1 | 446.61 | 437.80 | 424.92 |
Da Qaidam | 95.37 | 37.85 | 3173.2 | 113.90 | 119.48 | 111.90 |
Gangcha | 100.13 | 37.33 | 3301.5 | 454.98 | 385.77 | 393.23 |
Yeniugou | 99.58 | 38.42 | 3320.0 | 485.22 | 481.78 | 342.65 |
Tuole | 98.42 | 38.80 | 3367.0 | 353.75 | 308.53 | 241.54 |
JYL | 101.11 | 37.84 | 3846.0 | 564.30 | 553.17 | 743.18 |
STG5 | 99.89 | 38.35 | 4399.0 | 740.60 | 518.58 | 571.12 |
YL | 98.75 | 38.79 | 4156.0 | 488.00 | 361.07 | 328.17 |
BY1 | 98.88 | 39.01 | 4650.0 | 744.60 | 357.32 | 651.59 |
SL1 | 98.32 | 38.47 | 3890.0 | 367.59 | 362.32 | 412.85 |
SL2 | 97.96 | 38.77 | 3636.0 | 275.80 | 373.26 | 433.07 |
NCYK | 101.87 | 37.54 | 4048.0 | 961.00 | 739.27 | 1040.90 |
KKL | 99.27 | 38.28 | 4162.0 | 532.70 | 505.10 | 489.90 |
SNYK | 99.48 | 38.61 | 4203.0 | 554.60 | 481.14 | 510.33 |
HLGX | 99.85 | 38.23 | 4314.0 | 939.10 | 521.16 | 538.95 |
HCH | 101.76 | 37.71 | 3564.0 | 715.00 | 739.27 | 823.24 |
Figure 2 Statistical metric definitions and computational formulas |
Figure 3 Distribution of monthly precipitation estimates from national stations (a), T-200B (b), TRMM and GPM |
Table 2 Changes in different evaluation indices at different time scales |
3 hours | 6 hours | 12 hours | daily | 2 days | 5 days | 10 days | half monthly | monthly | ||
---|---|---|---|---|---|---|---|---|---|---|
TRMM | Bias | -0.04 | -0.08 | -0.13 | -0.32 | -0.65 | -1.61 | -1.35 | -3.71 | -7.42 |
RMSE | 1.44 | 2.29 | 3.22 | 4.60 | 7.10 | 11.95 | 11.69 | 23.03 | 25.05 | |
NSE | -0.52 | -0.59 | -0.48 | -0.35 | -0.37 | -0.16 | -0.12 | 0.15 | 0.68 | |
R2 | 0.00 | 0.01 | 0.04 | 0.11 | 0.13 | 0.23 | 0.25 | 0.44 | 0.84 | |
GPM | Bias | -0.01 | -0.01 | -0.03 | -0.05 | -0.09 | -0.22 | -0.04 | 0.16 | 0.32 |
RMSE | 1.46 | 2.43 | 3.37 | 4.92 | 7.26 | 11.71 | 11.58 | 25.48 | 39.74 | |
NSE | -0.50 | -0.46 | -0.38 | -0.06 | 0.04 | 0.22 | 0.25 | 0.39 | 0.58 | |
R2 | 0.00 | 0.01 | 0.05 | 0.16 | 0.23 | 0.37 | 0.38 | 0.50 | 0.67 |
*The datasets are from T-200B weighing precipitation gauges. |
Figure 4 Changes in evaluation indices at different time scales: a, b, c, d, e, and f indicate changes in TRMM at daily, two-day, five-day, ten-day, half-monthly and monthly scales (2006-2018); g, h, i, j, k, and l indicate changes in GPM on daily, two-day, five-day, ten-day, half-monthly and monthly scales (2015-2018). Datasets are from national meteorological stations. |
Figure 5 Scatter plots between the bias, RMSE, NSE and R2 values and elevation at monthly scales (a, b, c, and d represent evaluation indices of TRMM; e, f, g, and h represent evaluation indices of GPM.) |
Figure 6 Scatter plots between bias, RMSE, NSE, and R2 values and monthly precipitation (a, b, c, and d represent evaluation indices of TRMM; e, f, g, and h represent evaluation indices of GPM.) |
Figure 7 The histogram of changing bias and RMSE with precipitation magnitudes at a daily scale |
Figure 8 Comparison of the results of three statistical indices (FBI, FAR, and POD) in the Qilian Mountains |
Table 3 Average statistical indices for satellite products at a daily scale |
National gauges | T-200B gauges | ||
---|---|---|---|
TRMM | FBI | 1.11 | 1.16 |
FAR | 0.65 | 0.48 | |
POD | 0.39 | 0.60 | |
GPM | FBI | 1.90 | 0.91 |
FAR | 0.67 | 0.43 | |
POD | 0.60 | 0.52 |
Figure 9 The change characteristics of statistical indices with changing elevation/monthly precipitation |
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