Satellite-based precipitation estimates have been widely used in many research and application areas, including short-term weather and long-term climate prediction (Arkin & Ardanuy, 1989; Huffman et al., 1995). Precipitation estimates from satellite measurements are unique due to their global coverage, including oceanic and high terrain mountainous regions where ground-based observations are not always possible (Kidd et al., 2017). It is difficult to get broad spatial coverage in mountainous areas using rain gauges, and ground-based radar observation has limitations (Sapiano & Arkin, 2009). Despite the great coverage of satellite products, their precipitation retrieval accuracy in mountain regions is still a challenge (Mei et al., 2014; Shige et al., 2013). The primary types of sensors used to estimate precipitation from satellite measurements are radar, passive microwave imager/sounder, and Infrared radiometers. The space-borne radar onboard satellites such as the Tropical Rainfall Measuring Mission (TRMM; Kummerow et al., 1998) and the Global Precipitation Measurement (GPM; Hou et al., 2014; Skofronick-Jackson et al., 2018) have shown success in measuring precipitations globally, but they still suffer from uncertainties especially in mountainous regions (Adhikari et al., 2019). One major source of uncertainty associated with space-borne radars is the contamination of near-surface reflectivity profiles due to ground-clutter (Arulraj & Barros, 2019; Liao et al., 2014). Passive microwave sensors (PMW) are popular and have been widely used in estimating precipitation for decades (Prigent, 2010; Wilheit, 1986). The benefit of using PMW sensors compared to radar is their higher sampling rate, although they can misclassify rainfall over mountainous regions (Yamamoto & Shige, 2015). For example, snow and ice-covered surfaces over the mountains could be classified wrongly as precipitating clouds resulting in an overestimation of precipitation. The PMW precipitation estimates mainly rely on the cumulative signal from the vertical column of cloud, hydrometeors and their emission or scattering properties. The heavy rainfall associated with mountainous regions can be generated from clouds with no or little ice aloft (You & Liu, 2012), resulting in an underestimation in PMW estimates (Dinku et al., 2010; Houze, 2012; Shige et al., 2013). Studies have shown that satellite-based precipitation products underestimate precipitation rate over several mountainous regions of the globe such as Japan (Kubota et al., 2009; Shige et al., 2013), Africa and South America (Dinku et al., 2010), Taiwan (Chen et al., 2013), and Vietnam (Ngo-Duc et al., 2013). They stated that satellite-based passive microwave retrieval underestimates heavy precipitation that is associated with shallow orographic systems because the algorithm assumes that only the deep systems, with large scattering signals, are responsible for heavy precipitation. However, shallow orographic systems can produce heavy rainfall due to orographic enhancement with no major scattering signals from ice particles (Sakakibara, 1981; Takeda & Takase, 1980).
Another sensor used in precipitation estimation is infrared from the Integrated Multi-satellite Retrievals for GPM (IMERG-IR or “IR” for brevity), which is used to estimate precipitation from cloud top temperatures (Arkin & Meisner, 1987). Because intense orographically enhanced precipitation over mountains may be produced by shallow clouds with little ice aloft, these systems may appear relatively warm in IR images. Therefore, IR-based algorithms may miss or significantly underestimate precipitation events over these regions (Bitew & Gebremichael, 2010; Hong et al., 2007). Negri and Adler (1993) demonstrated that the IR retrieval methods are generally inadequate over the mountainous regions, especially those associated with shallow orographic rain systems. Therefore, topography can have a massive impact on sensor retrievals, including radar, PMW, and IR.
Several previous studies made efforts to improve precipitation retrievals over land, especially over mountainous regions. The correction techniques are necessary because the ground-based radar or rain gauge measurements are limited and not always possible over mountainous areas. Scofield and Kuligowski (2003) and Vicente et al. (2002) have developed an IR based correction technique, whereas Kwon et al. (2008) proposed topographic correction factors based on the terrain slope, low-level wind, and moisture, which was later implemented in the Goddard Profiling (GPROF) algorithm (Kummerow et al., 2001, 2015; Wang et al., 2009). Shige et al. (2013) classified orographic and non-orographic precipitation areas using terrain slope, low-level wind, and moisture and developed a correction technique using the dynamic selection of lookup table (LUTS). The LUTS are used to correct orographic precipitation retrievals in the Global Satellite Mapping of Precipitation products (GSMaP; Ushio et al., 2009) over the Kii Peninsula of Japan (Shige et al., 2013), Taiwan (Taniguchi et al., 2013), Indian Subcontinent (Shige et al., 2014), and North America (Yamamoto & Shige, 2014). The method was further improved by Yamamoto et al. (2017). Although these correction techniques are shown helpful to enhance orographic precipitation over various regions mentioned above, they have been less successful over the United States and Mexico (Yamamoto & Shige, 2014).
This study examines six different precipitation products and evaluates their performance in capturing orographic precipitation events. The products are precipitation retrieval from GPM Dual-Frequency Precipitation Radar (GPM-DPR), GPM Microwave Imager (GMI), Microwave Humidity Sounder (MHS), Infrared (IR), GPM combined radar and microwave imager (GPM-2BCMB), and a reanalysis product (ERA5). Using two years (2018–2019) of The National Center for Environmental Prediction (NCEP) Stage-IV (hereafter “Stage-IV” or “NCEP Stage-IV”) precipitation rate as a reference over the western US, Figure 1 shows that while MHS and GMI indicate skill in capturing light precipitation (<1 mm/day) compared to Stage-IV there is severe underestimation for the heavier precipitation rates (e.g., >3 mm/day; Figures 1b and 1c). DPR (Figure 1a) underperforms MHS and GMI, and significantly underestimates intense precipitation rates compared to Stage IV. IMERG-IR shows a relatively better estimation than the other products, as indicated by the rate BIAS score close to 1 and intense precipitation rates captured by the two products (Figure 1d). The severe underestimation of heavy precipitation rates by most of the products might be associated with the orographic precipitation events. Note that all the products in Figure 1 have different resolutions and they are averaged in 0.25° × 0.25° longitude and latitude grid boxes, so the skill scores represent grid to grid comparison rather than a footprint to grid. The details of matching and averaging methods will be provided in Section 3.
Figure 1. Scatter density plot of Stage-IV vs. (a) Dual-frequency precipitation radar (DPR), (b) Microwave humidity sounder (MHS), (c) GPM microwave imager (GMI), (d) IMERG-IR over the western USA. The red line in the plot is 1:1 line. Two years (2018–2019) of data is used to create the denoity plot where each product is averaged in 0.25° × 0.25° longitudes and latitudes within the 2 years.
This study aims to evaluate precipitation detection and estimation skill of various precipitation products by focusing on orographic precipitation. The data and method used in this study are summarized in Sections 2 and 3, followed by results in Section 4 and conclusions in Section 5.
DataTwo years (2018–2019) of precipitation data sets over the western United States (30°–50°N & 105°–135°W) are evaluated for orographic indices in this study. The reference data in this study is the NCEP Stage-IV precipitation product to evaluate a variety of sensors such as radar (e.g., DPR), passive microwave imager (e.g., GMI), passive microwave sounder (e.g., MHS), combined PMW and radar (i.e., 2BCMB), IR, and reanalysis (i.e., ERA5) products (Table 1). Each data set is briefly introduced as follows:
Table 1 List of the Data Sets Used in This Study
Satellite/platform | Sensor/algorithm | Variables used | Resolution |
NCEP Sage-IV | Ground-based multi-sensors and gauges measurements | Surface precipitation | 4 × 4 km, 1 hr |
NOAA-19 | MHS V05 | Surface precipitation | 16 × 16 km near Nadir, orbital |
GPM | GMI V05 | Surface Precipitation | 13 × 13 km, orbital |
GPM | DPR V06 | Near-surface precipitation | 5 × 5 km |
GPM | COMB V06 | Near-surface precipitation | 5 × 5 km |
Geostationary | IR/PERSIANN-CCS through IMERG-IR | IR precipitation rates | 0.1° × 0.1°, 30 min |
ERA5 | Reanalysis data | T2M, TPW, “near-surface” wind, specific humidity | 0.25° × 0.25°, 1 hr |
USGS DEM | Elevation | 4 km |
Note. Two years (2018–2019) of the data set over the western US is used in this study. All the data sets are compared in ERA5 resolution (0.25° × 0.25°).
NCEP Stage-IV Accumulated PrecipitationNCEPStage-IV is an hourly accumulated data with 4 km spatial resolution in the polar stereographic grid (Lin, 2011). It assimilates both ground-based radar and gauge observations and is quality controlled by 12 River Forecast Centers. This product agrees well with the gauge measurements and also performs relatively well for snowfall (Nelson et al., 2016; Zhang et al., 2016, 2018), so this study utilizes Stage-IV as a reference product.
GPM DPR/2BCMBDPR is on the GPM core satellite, which has a non-sun-synchronous orbit. DPR operates at Ku (13.5 GHz) and Ka (35.5 GHz) frequencies. The DPR precipitation product incorporates both Ku and Ka-bands and provides precipitation rate at each footprint with a spatial resolution of about 5 × 5 km. With the dual-frequency radar, DPR should enable estimating light rain and snowfall at a minimum rate of 0.2 mm/hr (Adhikari et al., 2018; Hou et al., 2014; Skofronick-Jackson et al., 2018). The algorithm theoretical basis is discussed in Iguchi et al. (2018). The GPM also offers a combined radar-radiometer product (hereafter, “COMBINE”) which has a similar resolution to DPR product (Ku swath), but in addition to the dual-frequency measurement, it incorporates microwave measurement (Grecu et al., 2016). It is expected that COMBINE provides better precipitation estimation than the DPR, although studies have shown that it can miss a large fraction of snowfall and precipitation in high latitudes (Behrangi et al., 2020; Skofronick-Jackson et al., 2019). The GPM Combined Radar-Radiometer Precipitation Algorithm Theoretical Basis Document is discussed in Olson et al. (2018).
GPM GMIGMI is a passive microwave imager on the GPM core observatory. It is a multifrequency imager that operates at 13 different frequencies ranging from 10 to 183 GHz (Draper et al., 2015). The microwave radiances at lower frequency channels (37 GHz or less) are primarily influenced by the emission signatures from the liquid droplets, whereas the higher frequency channels (89 GHz or higher) are more sensitive to the scattering signatures. The surface precipitation rate is estimated by the GPROF 2017 algorithm (Kummerow et al., 2015; Randel et al., 2020), which uses a Bayesian approach. The brightness temperatures are used to estimate surface precipitation rates from emission or scattering signatures of hydrometeors. Over land, which is the primary focus of this study, GPROF relies mainly on the ice-scattering signatures. The GMI level 2 orbital surface precipitation data is used in this study with approximately 13 km of spatial resolution.
NOAA 19 MHSMHS on NOAA-19 satellite is a microwave humidity sounder that operates at five high-frequency microwave channels ranging from 89 to 190 GHz. The spatial resolution of MHS is approximately 16 km near nadir and becomes larger with increasing the scan angle (Mo, 2010). The GPROF 2017 algorithm is used to estimate surface precipitation which mostly relies on the scattering signature of ice particles. The depression in the brightness temperatures due to the ice particles is linked to the precipitation rate. Because of the high-frequency channels, MHS has shown skill in retrieving snowfall (Adhikari et al., 2020; Bennartz & Bauer, 2003; Ehsani et al., 2021; Noh & Liu, 2004). MHS is available on several NOAA and MetOp satellites.
IMERG-IRIR precipitation rate is obtained from the Integrated Multi-Satellite Retrievals for GPM (IMERG; Huffman et al., 2019) precipitation product at 0.1° × 0.1° spatial and 30 min temporal resolutions. The IMERG product combines precipitation estimates from geostationary IR and low-Earth-orbit PMW sensors. IMERG-IR precipitation estimates are based on the Precipitation Estimation from Remotely Sensed Information Using Artificial Neural Networks (PERSIANN) Cloud Classification System (PERSIANN-CCS; Hong et al., 2004) and is available as part of the IMERG output field (hereafter we refer to it as IMERG-IR).
ERA5ERA5 product is developed by the European Centre for Medium-Range Weather Forecasts (ECMWF) using 4D-Var data assimilation techniques. ERA5 is a reanalysis product that provides various meteorological parameters at the surface and the vertical levels in each hour at 0.25° × 0.25° longitude and latitude grid box (Hersbach et al., 2020). This study utilizes precipitation rate, 2 m (T2M) temperatures, total precipitable water (TPW), and Specific humidity at surface level, and U and V components of the wind at vertical pressure levels. The wind profile data is used to estimate “near-surface” wind components. Note that ERA5 resolves the mean orography at 0.25° scale, but also has sub-grid scale orography to better represent the momentum transfers due to small-scale variations in orography (ECMWF 2019; Crossett et al., 2020). This needs to be considered in the comparison of ERA 5 precipitation with the other products.
MethodsThis study utilizes 2 years (2018–2019) of precipitation data, from all of the products introduced in Section 2, over the western US. The reason to choose this time duration is that during these 2 years hourly Stage-IV data has little or no gap, but for other years large missing values over the western U.S. exist. All the data sets were resampled to a common 0.25° × 0.25° resolution to match the resolution of ERA5 that is used to calculate orographic indices. Resampling was performed using bilinear interpolation that is a popular method used in previous studies and over mountainous regions (Behrangi et al., 2018; Gbobaniyi et al., 2014; Kalognomou et al., 2013). We recognize that this resampling may introduce slight uncertainties for regions with steep topography (Diaconescu et al., 2015), but the overall outcomes should not be affected knowing that our target resolution of 0.25° is not far from the resolution of most of the products used here. Due to the hourly resolution of Stage IV product, all the data sets are matched within an hour. For the collocation and analysis purpose, the Stage-IV is considered as reference data. Matching hourly Stage-IV data with the “instantaneous” products (such as GMI/MHS/DPR) is challenging when compared with the grid to grid matching (such as with ERA5/IR). In this study, in each Stage-IV grid and within one hour of duration, all the instantaneous precipitation rates are identified from each sensor separately and the average value is used. For the grid to grid matching, the nearest neighbor approach is applied. Orographic rainfall indices are calculated based on two major methods described in the literature as follows:
Method 1In this method, the orographic rainfall index (ORI) is defined by the same approach used by Bikos et al. (2014) and Neiman et al. (2002, 2009). The ORI is estimated by utilizing vertically upward motion and total moisture in the given vertical column, as shown in Equation 1 below. [Image Omitted. See PDF]
Where TPW is the ERA5 total precipitable water (kg m−2), V is the ERA5 near-surface wind (ms−1), and H is the terrain elevation (m). The first expression in Equation 1 (i.e., TPW) ensures that enough moisture content is in the column and the second expression provides enough upward motion. So, the ORI represents the amount of moisture advected over the sloping terrain. The ORI has a unit of kg s−1 m−1, and its values roughly range from −10 to +10. The positive ORI values indicate the upslope terrain, the negative values indicate downslope, and the values close to zero indicate relatively flat surfaces. The interest of this study is on positive values of ORI, which might be associated with orographic rain. Note that ORI does not predict precipitation; rather, it is an index that shows the amount of moisture advected over the sloping terrain (Bikos et al., 2014). The ORI is further subdivided into five categories based on its value as ORI1: ORI < −5, ORI2: ORI −5 to −0.25, ORI3: ORI −0.25 to 0.25, ORI4: ORI 0.25 to 5, and ORI5: ORI > 5.
Method 2In this method, precipitation events are classified into orographic and non-orographic events based on conditions used in previous studies such as Shige et al., 2013; 2014, and Taniguchi et al., 2013. Any precipitation event is identified as an orographic if there is abundant orographically forced upward motion and moisture flux convergence. The orographically forced upward motion (w) and moisture flux convergence are estimated as shown in Equations 2 and 3. [Image Omitted. See PDF] [Image Omitted. See PDF]where, VH is the horizontal surface wind, q is the water vapor mixing ratio derived from ERA5 data sets, and h is the terrain elevation. In Equation 2, the product of advection of altitude with horizontal wind vector estimate the upward motion due to the slope of the terrain. If the upward motion is above some threshold value (here: 0.1 m/s) then the motion is considered as an orographically forced. Previous studies have chosen different threshold values of w and Q for different geographic locations (See Yamamoto & Shige, 2014 for details). In this study, the threshold values of w and Q are chosen to be 0.1 ms−1 and 0.1 × 10−6 (s−1), respectively. If any precipitation event satisfies both criteria, the event is identified as orographic events otherwise non-orographic. The justification of these threshold values will be discussed in the result section.
ResultThe orographic precipitation events from both methods are determined, then all the products are compared with Stage-IV precipitation to explore the detection and estimation capability of the studied products over the western US.
Evaluation of Precipitation Products Based on Method 1In this section, the detection and estimation skills of the precipitation products for orographic events are compared with Stage-IV. Note that method1 defines orographic precipitation similar to Bikos et al. (2014) method where moisture content and upward vertical motion are used to determine orographic index, as shown in Equation 1. The orographic index is further subdivided into five categories, as explained in Section 3.1. First, the detection statistics of each product are calculated in pixel-level that are: False Alarm Rate (FAR), Heidke Skill Score (HSS), Probability of Detection (POD), and occurrence BIAS (here BIASo). HSS provides a more generalized skill score for assessing the accuracy of the predictions relative to the random chance. In other words, HSS shows the fraction of correct predictions by excluding correct predictions due to random chance. The range of the HSS is -∞ to 1. Negative values indicate that the forecast by chance is better, 0 means no skill, and 1 means a perfect forecast. The ideal score for BIASo is 1. BIASo is calculated by dividing the number of estimated precipitation occurrences from each product by the corresponding value from the reference product (here Stage IV). Recall that orographic categories ORI1 and ORI5 represent extreme orographic index values for downward and upward terrain slope, respectively, and ORI3 represents a relatively flat terrain. The main interest of this study is precipitation events that are associated with upward terrain slope, which might be represented by ORI4 and ORI5. MHS shows high FAR for all ORI classes and relatively less for extreme ORIs (ORI1 and ORI5). The HSS and POD scores for extreme ORIs are relatively higher than the ORI3 (Table 2). This indicates that MHS can detect precipitation better when events are associated with orography, partly because MHS has a much larger field of view (FOV) than GMI/PR/IR. The nadir FOV is about 16 km, and the edge can be much larger. With the larger FOV, there is a better chance to detect precipitation but also with larger FAR. However, the BIASo score suggests that MHS overestimates (BIASo = 1.25) Stage-IV for extreme ORI class. Similar statistics are seen for GMI, except BIASo scores are relatively low, meaning GMI underestimates precipitation when compared to Stage-IV for all ORI classes, and it underestimates more for extreme ORI (BIASo = 0.90 for ORI5). In terms of BIASo, microwave sounder (MHS) overestimates Stage-IV precipitation events, whereas microwave imager (GMI) underestimates it. However, both MHS and GMI have comparable overall skill based on HSS.
Table 2 Comparison of the Products Skill Scores for Precipitation Occurrence as a Function of ORI Groups Based on Method 1
Sensors | ORIs | FAR | HSS | POD | BIASo |
MHS | ORI1 | 0.55 | 0.33 | 0.34 | 1.2 |
ORI2 | 0.62 | 0.26 | 0.26 | 0.87 | |
ORI3 | 0.66 | 0.25 | 0.25 | 0.92 | |
ORI4 | 0.63 | 0.28 | 0.28 | 1.06 | |
ORI5 | 0.54 | 0.33 | 0.36 | 1.25 | |
GMI | ORI1 | 0.55 | 0.32 | 0.31 | 0.81 |
ORI2 | 0.63 | 0.28 | 0.26 | 0.79 | |
ORI3 | 0.70 | 0.26 | 0.25 | 0.90 | |
ORI4 | 0.65 | 0.28 | 0.27 | 0.89 | |
ORI5 | 0.55 | 0.32 | 0.33 | 0.88 | |
DPR | ORI1 | 0.51 | 0.33 | 0.30 | 0.69 |
ORI2 | 0.63 | 0.28 | 0.26 | 0.74 | |
ORI3 | 0.69 | 0.25 | 0.23 | 0.89 | |
ORI4 | 0.65 | 0.27 | 0.25 | 0.79 | |
ORI5 | 0.53 | 0.31 | 0.29 | 0.69 | |
COMB | ORI1 | 0.52 | 0.33 | 0.31 | 0.72 |
ORI2 | 0.64 | 0.28 | 0.26 | 0.79 | |
ORI3 | 0.71 | 0.24 | 0.24 | 0.99 | |
ORI4 | 0.66 | 0.27 | 0.26 | 0.84 | |
ORI5 | 0.53 | 0.32 | 0.30 | 0.75 | |
IMERG- IR | ORI1 | 0.73 | 0.19 | 0.22 | 0.88 |
ORI2 | 0.82 | 0.16 | 0.18 | 0.99 | |
ORI3 | 0.86 | 0.14 | 0.18 | 1.24 | |
ORI4 | 0.82 | 0.16 | 0.19 | 1.05 | |
ORI5 | 0.71 | 0.20 | 0.23 | 0.91 | |
ERA5 | ORI1 | 0.59 | 0.42 | 0.52 | 1.27 |
ORI2 | 0.66 | 0.36 | 0.44 | 1.29 | |
ORI3 | 0.70 | 0.33 | 0.41 | 1.35 | |
ORI4 | 0.67 | 0.36 | 0.45 | 1.35 | |
ORI5 | 0.58 | 0.44 | 0.56 | 1.35 |
Note. ORI indices are presented in five categories as follows: ORI1: ORI < −5, ORI2: −0.25 > ORI >= −5, ORI3: 0.25 > ORI >= −0.25, ORI4: 5 > ORI ≥ 0.25, ORI5: ORI > 5.
Radar products (i.e., DPR and COMBINE) show similar statistics to the PMW products (e.g., in terms of FAR, HSS, and POD). However, DPR severely underestimates Stage-IV for all ORI classes, and the underestimation is more for extreme ORIs (BIASo = 0.69). The COMBINE product also shows underestimation for all ORI classes but relatively less in magnitude for extreme ORI class (BIASo = 0.75). While spaceborne radar may outperform PMW products in capturing orographic precipitation (Shige et al., 2013), smaller FOV and signal clutter issues near the surface might result in missing shallow precipitation events. The IMERG-IR has generally low skill in detecting precipitation regardless of the ORI class, as can be seen by its significantly lower HSS and higher FAR compared to the other products. On the other hand, its BIASo score shows underestimation for the extreme ORI class and overestimation for the other classes, suggesting that IMERG-IR is relatively less skillful than other products in detecting precipitation events in the mountainous regions. ERA5 overestimates Stage-IV precipitation for all ORI classes as indicated by the higher BIAS value (BIASo = 1.35). However, it has higher POD, lower FAR, and better overall skill (based on HSS) than other products for detecting precipitation occurrence.
The precipitation rates from all the products are also evaluated in each ORI class with Stage-IV. The Correlation coefficient (CC-value), RMSE, and rate BIAS (BIASr; precipitation amount from a product over the reference with a perfect score equal to 1) are demonstrated in Table 3 for all the products. CC values are fairly comparable across different OIR classes for most products, whereas RMSE scores are much larger for extreme ORI classes than for relatively flat classes (Table 3). MHS and GMI BIASr scores are close to 1 and slightly lower values (0.93 and 0.86) for extreme ORI classes, respectively. This means that MHS and GMI retrieved precipitation volume is consistent with Stage-IV with slight underestimation for orographic events. The DPR severely underestimates precipitation volume for all the ORI classes, especially for extreme ORI classes (BIASr = 0.59 for ORI1 and BIASr = 0.56 for ORI5). This indicates that GPM DPR precipitation is heavily affected by orography, and special attention is needed to overcome the underestimation over the mountainous regions. Similar to the DPR, the GPM COMBINE product is also sensitive to the orography and underestimates the total precipitation for all the ORI classes, but the underestimation is less when compared to the DPR (BIASr = 0.76 for ORI5). Since COMBINE incorporates both DPR and GMI products in its retrieval algorithm, the GMI would likely aid COMBINE product to prevent severe underestimation as seen by the DPR. IMERG-IR product overestimate Stage-IV for relatively flat surfaces (e.g., ORI = 3), whereas in the extreme ORI class, the total precipitation from both products is almost close to the reference. While IMERG-IR shows relatively good BIASr, it has the lowest CC-value among all other products, suggesting that the relationship between cloud-top brightness temperature information and precipitation rate is poor across all ORIs. ERA5 overestimates Stage-IV in each ORI class, but shows slightly higher CC-values and lower RMSE compared to most of the products studied here (Table 3). However, the RMSE of ERA5 is still higher for extreme ORI classes than relatively flat surfaces.
Table 3 Precipitation Estimation Statistics (Using Method 1) of All Sensors/Products When Compared to Stage-IV
Sensors | ORIs | CC-value | RMSE (mm/day) | BIASr |
MHS | ORI1 | 0.35 | 0.67 | 0.97 |
ORI2 | 0.32 | 0.32 | 0.97 | |
ORI3 | 0.32 | 0.22 | 0.99 | |
ORI4 | 0.33 | 0.32 | 0.89 | |
ORI5 | 0.35 | 0.70 | 0.93 | |
GMI | ORI1 | 0.34 | 0.65 | 0.86 |
ORI2 | 0.30 | 0.36 | 0.94 | |
ORI3 | 0.28 | 0.28 | 1.09 | |
ORI4 | 0.30 | 0.36 | 0.86 | |
ORI5 | 0.33 | 0.65 | 0.78 | |
DPR | ORI1 | 0.33 | 0.62 | 0.59 |
ORI2 | 0.27 | 0.41 | 0.66 | |
ORI3 | 0.26 | 0.25 | 0.75 | |
ORI4 | 0.27 | 0.35 | 0.65 | |
ORI5 | 0.34 | 0.62 | 0.56 | |
COMB | ORI1 | 0.30 | 0.73 | 0.78 |
ORI2 | 0.26 | 0.42 | 0.85 | |
ORI3 | 0.24 | 0.30 | 0.97 | |
ORI4 | 0.25 | 0.41 | 0.80 | |
ORI5 | 0.32 | 0.69 | 0.76 | |
IMERG-IR | ORI1 | 0.19 | 0.87 | 0.99 |
ORI2 | 0.16 | 0.51 | 1.14 | |
ORI3 | 0.15 | 0.38 | 1.33 | |
ORI4 | 0.16 | 0.50 | 1.08 | |
ORI5 | 0.20 | 0.91 | 0.95 | |
ERA5 | ORI1 | 0.35 | 0.55 | 1.25 |
ORI2 | 0.31 | 0.36 | 1.29 | |
ORI3 | 0.27 | 0.29 | 1.31 | |
ORI4 | 0.29 | 0.39 | 1.27 | |
ORI5 | 0.33 | 0.52 | 1.26 |
Figure 2 shows mean precipitation rates for all the products as a function of ORI values. Note that each product is separately matched up with Stage-IV, so each product is evaluated based on its respective matched Stage-IV (Figure 2). For example, the green dashed and solid lines in Figure 2 represent MHS and Stage-IV that is matched with MHS precipitation rate, respectively. Figure 2a shows mean precipitation rates for the cold season (October to April) only. It is seen that all the sensor products except IMERG-IR and ERA5 underestimate precipitation in each ORI index. The underestimation in PMW and radar estimation might be associated with the shallow clouds and snow systems that are common in the western US winter months (Creamean et al., 2013). The IMERG-IR product seems to have higher skills than the PWM and radar products in the cold seasons, especially in orographic conditions. During the warm season (May to September; Figure 2b), the difference between the sensor product and the reference is smaller than the cold season. IMERG-IR overestimates Stage-IV, whereas DPR underestimates it during the warm season. It is also seen from the figure that the mean precipitation rates are higher for extreme ORIs and lower if the ORIs are close to 0. To understand ORI dependencies of sensor products, BIASr is calculated as a function of ORI indices for cold and warm seasons separately and shown in Figures 3a and 3b, respectively. Note that BIASr is estimated by dividing total precipitation from the sensor to the matched Stage-IV in each ORI bin. During the cold season, BIASr scores of IMERG-IR and ERA5 are close to 1 or higher (e.g., BIASr scores tend to be higher than 1 for ORIs between −5 and 2.5 and less than 1 for extreme ORIs). The rest of the other products underestimates Stage-IV and show smaller ORI dependency (Figure 3a). During the warm season, all the sensor products except the DPR and ERA5 overestimates Stage-IV. IMERG-IR has the highest values of BIASr (>=1.2) for all the ORIs, whereas DPR shows 0.8 or lower BIASr scores. Overall, it can be seen that the dependency of the BIASr to ORIs is fairly weak, but generally, a smaller fraction of precipitation is captured at positive ORIs (upslope) compared to the central and negative ORIs (downslope).
Figure 2. Two years (2018–2019) of average precipitation rates as a function of ORI indexes (based on method 1) for (a) cold season and (b) warm season. Dashed lines represent sensors precipitation rates, whereas solid lines represent Stage-IV precipitation rates that are matched with respective sensors as indicated in the legend.
Figure 3. BIASr as a function of ORI indices (based on method 1) for (a) cold season and (b) warm season. The BIASr is defined as the ratio of sensors' total precipitation to that of Stage-IV in each ORI indices.
The orographic precipitation index using method 1 was useful to compare precipitation products, but no strong ORI dependency was observed. Here method 2 is used to define orographic events, where any precipitation event is defined as the orographic precipitation (or “ORO”) if it has enough moisture flux convergence (>0.1 ms−1) and orographic enhancement (Q > 0.1 × 10−6 s−1) otherwise non-orographic (or “NO-ORO”) as shown in Equations 2 and 3. Choosing the correct threshold values for moisture flux convergence and orographic enhancement is not straightforward and has been defined differently in past studies (Yamamoto & Shige, 2014). The reason to choose the above-mentioned threshold values is demonstrated in Figure 4 that shows the BIASr as a function of w and Q for all the precipitation products. BIASr is defined as the ratio of total precipitation from sensor product to Stage-IV. Figure 4a shows DPR's BIASr as a function of w and Q and black solid cross lines are the threshold lines that have been chosen in this study. We can see that above the threshold values, DPR significantly underestimates the Stage-IV (BIASr values up to 0.1). The BIASr score is close to 1 in the region where there is not enough uplifting and moisture flux convergence. These thresholds are fairly consistent with the previous studies (e.g., Shige et al., 2013, 2014; Taniguchi et al., 2013; Yamamoto & Shige, 2014), thus here we use them for separating orographic and non-orographic precipitation events. Although BIASes are observed in the other quadrant, our region of interest is the top-right quadrant (“orographic quadrant” or “orographic region”), where both orographic uplifting and abundant moistures are present (Figure 4). Similar patterns are observed in the other products in the orographic region. The MHS and GMI show significant underestimation (BIASr < 0.5) in the entire orographic quadrant, whereas slightly less underestimation is seen in IMERG-IR and ERA5 products. However, the BIASr values under the threshold criteria are also found up to 0.1. This leads to believe that the two parameters (w and Q) do not provide sufficient information to separate orographic precipitation from the non-orographic.
Figure 4. BIASr as a function of moisture flux convergence (w) and orographic enhancement (Q) for all the products. Here, BIASr is the ratio of sensors total precipitation to the Stage-IV total precipitation in each w and Q bin. The horizontal and vertical black lines represent the w and Q threshold values, respectively. If precipitation occurs above these threshold values, then precipitation is classified as orographic precipitation (Method 2).
Figure 5 shows precipitation occurrence BIAS (BIASo) in all of the studied products as a function of Q and w. DPR and COMBINE heavily underestimate the precipitation events almost everywhere, but they show slightly better detection for higher values of moisture flux convergence and orographic enhancement (Figures 5a and 5b). MHS shows BIASo values close to 1, almost everywhere including the orographic quadrant. Note that the higher BIASo of MHS comes with higher FAR as can be seen in Table 2, suggesting that the improved precipitation detection is at the expense of larger false detection. This also indicates that the FOV size has a big impact on detection. GMI and IMERG-IR tend to underestimate in all quadrants but show BIASo values near 1 in regions where both w and Q are close to 0 (Figures 5d and 5e). ERA5 slightly overestimates in all quadrants, including the orographic quadrant. However, the overestimation is more along the region where the orographic enhancement term (Q) is close to 0. Overall, despite that observed for precipitation amount (Figure 4), the second method does not show a clear difference between orographic and non-orographic quadrants for precipitation occurrence BIAS.
Figure 5. Occurrence BIAS (BIASo) as a function of moisture flux convergence (w) and orographic enhancement (Q) for all the products. The horizontal and vertical black lines represent the w and Q threshold values, respectively. If precipitation occurs above these threshold values, then precipitation is classified as orographic precipitation (Method 2). Note: BIAS = (Hits + False Alarms)/(Hits + Misses).
Because method 2 does the binary classifications of the precipitation events that is, either the precipitation event is an orographic (“ORO”) or a non-orographic (NO-ORO”), all the precipitation products are classified into these two categories and compared with their respective Stage-IV match up. The primary focus of the evaluation is given to the “ORO” class, which is the primary interest of this study. Table 4 lists the detection statistics of the sensors, which includes FAR, HSS, POD, and BIASo for both ORI classes. The FAR scores of the ORO class are slightly better (less) than the NO-ORO class for all the sensor products. A similar pattern is also observed with HSS and POD scores, where all products have better detection statistics for the ORO class than the N0-ORO. Although the “ORO” class has better HSS and POD scores, there are severe underestimations observed in few products. MHS, GMI, DPR, and COMBINE show underestimation in both classes, and the underestimation is more in orographic events. For example, MHS and GMI have BIASo scores of 0.67 and 0.73, which are less when compared to N0-ORO class 0.80 and 0.83, respectively. DPR and COMBINE also show severe underestimation in the ORO class when compared with their respective N0-ORO classes (Table 4). IMERG-IR has a relatively better BIASo score compared to other satellite products, but still underestimates Stage-IV for ORO class as indicated by a lower BIASo score of 0.75. A different pattern in the BIASo scores is seen with the ERA5 product, where ERA5 overestimates both ORO and N0-ORO classes with the BIASo values of 1.19 and 1.25, respectively (Table 4).
Table 4 Precipitation Occurrence Statistics of All Sensors/Products Using Method 2
Sensors | ORIs | FAR | HSS | POD | BIASo |
MHS | ORO | 0.43 | 0.28 | 0.26 | 0.67 |
N0-ORO | 0.54 | 0.25 | 0.23 | 0.80 | |
GMI | ORO | 0.51 | 0.32 | 0.30 | 0.73 |
N0-ORO | 0.62 | 0.29 | 0.28 | 0.83 | |
DPR | ORO | 0.48 | 0.32 | 0.27 | 0.57 |
N0-ORO | 0.61 | 0.30 | 0.27 | 0.72 | |
COMB | ORO | 0.50 | 0.32 | 0.27 | 0.61 |
N0-ORO | 0.61 | 0.30 | 0.28 | 0.78 | |
IMERG- IR | ORO | 0.71 | 0.19 | 0.20 | 0.75 |
N0-ORO | 0.81 | 0.16 | 0.19 | 0.97 | |
ERA5 | ORO | 0.54 | 0.47 | 0.56 | 1.19 |
N0-ORO | 0.65 | 0.38 | 0.45 | 1.25 |
Note. In method 2, precipitation is classified as an orographic if orographically forced upward motion and moisture flux convergence are above certain threshold values as indicated in Equations 2 and 3.
The sensor products are further evaluated by plotting precipitation occurrences in both N0-ORO and ORO classes and compared with the respective Stage-IV match-up. Figure 6 shows a histogram of occurrences that is calculated by dividing precipitation samples by total samples (normalized), so that each curve adds up to 1. For ORI0 class, both DPR and COMBINE precipitation occurrences are close to Stage-IV with slight underestimation for higher precipitation rates (>1 mm/hr). On the other hand, DPR and COMBINE ORO class shows severe underestimation when precipitation rates are greater than 1 mm/hr. Interestingly, DPR and COMBINE overestimate Stage-IV for both NO-ORO and ORO classes when the precipitation rate is 0.3–1 mm/hr (Figure 6a and 6b). A similar pattern is observed in MHS and GMI, where the underestimation is observed in higher precipitation rates (>0.8 mm/hr), and overestimation is seen for the lower end (<0.3 m/hr). The occurrence difference is more for ORO class when compared to NO-ORO for MHS and GMI products (Figures 6c and 6d). IMERG-IR precipitation occurrences for both N0-ORO and ORO are close to their respective Stage-IV match-up and tend to have higher precipitation occurrence in the ORO class for extreme precipitation rates (>9 mm/hr; Figure 6e). Overall, the histograms of ORO and NO-ORO are more distinct for Stage-IV than the studied sensors, suggesting that Stage-IV better captures orographic precipitation enhancement than sensors. In other words, there is a considerably higher occurrence of intense precipitation for the ORO class than NO-ORO class for Stage IV compared to that observed for different sensors. The histograms of precipitation from GMI (Figure 6d) show a relatively smaller difference between ORO and NO-ORO compared to the other sensors and ERA5 (Figure 6f), suggesting that GMI precipitation product has little skill in capturing the orographic precipitation enhancement.
Figure 6. Occurrence of orographic (red curve) and non-orographic (green curve) precipitation as defined by the second method. The solid and dashed lines represent sensors' and Stage-IV precipitation occurrences that are matched with each other, respectively. Each curve in the figure is normalized so that each adds up to 100.
The precipitation products are further assessed by comparing precipitation rates in both NO-ORO and ORO classes. Table 5 summarizes the precipitation estimation statistics where CC-value, RMSE, and BIASr scores of both N0-ORO and ORO classes are presented. All of the satellite products have relatively low CC-value (∼0.3) and show only slightly higher CC for ORI than NO-ORI classes. The IMERG-IR correlates the least (CC = 0.20) with Stage-IV for the orographic events, whereas ERA5 correlates the most (CC = 0.54). In terms of BIASr, MHS, GMI, DPR, and COMBINE underestimate in both ORI classes. The BIASr score for an orographic event is much less than the non-orographic. For example, MHS and GMI BIASr for the orographic class are 0.63 and 0.79, whereas the same for non-orographic events are 0.86 and 0.93, respectively (Table 5). The DPR product significantly underestimates orographic precipitation rates, as indicated by the low value of bias (BIASr = 0.49). IMERG-IR and ERA5 show BIASr > 1 for N0-ORO, but for ORO, ERA5 has BIASr = 1 and IMEG-IR slightly underestimates Stage-IV (BIASr = 0.86) for orographic events (Table 5).
Table 5 Precipitation Estimation Statistics (Using Method 2) of All Sensors/Products When Compared to Stage-IV
Sensors | ORIs | CC-value | RMSE | BIASr |
MHS | ORO | 0.31 | 0.52 | 0.63 |
N0-ORO | 0.30 | 0.26 | 0.86 | |
GMI | ORO | 0.36 | 0.57 | 0.79 |
N0-ORO | 0.33 | 0.34 | 0.93 | |
DPR | ORO | 0.36 | 0.54 | 0.49 |
N0-ORO | 0.31 | 0.34 | 0.65 | |
COMB | ORO | 0.34 | 0.60 | 0.66 |
N0-ORO | 0.29 | 0.39 | 0.85 | |
IMERG- IR | ORO | 0.20 | 0.80 | 0.86 |
N0-ORO | 0.17 | 0.49 | 1.13 | |
ERA5 | ORO | 0.54 | 0.45 | 1.00 |
N0-ORO | 0.46 | 0.28 | 1.19 |
Figure 7 shows precipitation amount contribution at each intensity range for each precipitation product and its corresponding Stage-IV match-up. Note that for each product the contribution is calculated by multiplying samples counts in each bin by its intensity and dividing precipitation volume in each precipitation rate bin by the total precipitation volume (normalization). Figure 7a shows DPR and Stage-IV precipitation contribution for N0-ORO and ORO classes. DPR shows double peaks for orographic events near 0.5 mm/hr and 8 mm/hr bins, whereas Stage-IV has a single peak near the 3 mm/hr bin. For N0-ORO events, DPR peaks near 0.5 mm/hr bin whereas Stage-IV peaks at or near 1 mm/hr, and both contribute approximately 3% to the total precipitation. COMBINE shows a similar pattern to DPR (Figure 7b). The contribution pattern of the two PMW products (MHS and GMI) for orographic events is also similar to each other (but different from DPR and COMBINE products). GMI and MHS contribute more at lower precipitation rates (<1 mm/hr) and Stage-IV contributes more at higher precipitation rates (>1 mm/hr; Figures 7c and 7d). In contrast, IMERG-IR shows higher contribution of intense precipitation than Stage-IV for both orographic and non-orographic classes (Figure 7e). Overall, based on Figure 7, Stage–IV shows more contribution from intense precipitation in ORO class than N0-ORO, but this is not necessarily the case in the satellite products. This suggests that satellite products generally have difficulties in capturing the orographic enhancement of precipitation rate.
Figure 7. Precipitation amount contribution from each orographic (red curve) and non-orographic (green curve) precipitation bins as defined by the second method. The solid and dashed lines represent sensors' and Stage-IV precipitation contributions that are matched with each other, respectively. Each curve in the figure is normalized so that the area below each adds up to 100.
The precipitation estimation BIAS (BIASr) is further evaluated based on the ERA5 total precipitable water (“TPW”) and surface 2 m temperatures (“T2M”). Figure 8 shows BIASr in each T2M and TPW bin for both orographic and non-orographic precipitation events. Note that the BIASr is estimated by dividing sensor precipitation volume by Stage-IV precipitation volume, separately for each bin. For the orographic class, DPR underestimates Stage-IV for most of the T2M and TPW bins. There is severe underestimation (BIASr < 0.3) for the relatively colder surface (<10°C) and drier environment (TPW < 15 mm; Figure 8a) that might be related to shallow cloud systems. For the non-orographic class, DPR shows a similar pattern of underestimation for colder surfaces. However, for the warmer surface (T2M > 20°C), DPR overestimates Stage-IV (Figure 8b). COMBINE shows a similar BIASr pattern to DPR (Figures 8c and 8d). GMI, MHS, and IMERG-IR also underestimate Stage-IV precipitation when the surface is colder than 10°C and overestimates above it. The underestimation tends to be larger for orographic than non-orographic events. When the surface is warmer, it is expected to have relatively deeper cloud systems with large vertical ice column (Rabin et al., 1990). In such cases, almost all the sensor products tend to overestimate Stage-IV precipitation for both orographic and non-orographic events (Figures 8e–8j). However, ERA5 stands out among the others with a different BIASr pattern. For relatively colder surfaces (<20°C), ERA5 precipitation is often consistent with Stage-IV as indicated by a BIASr score close to 1. This indicates that the ERA5 is best among the others, especially for colder surfaces. However, for warmer surfaces (e.g., T2M > 25°C) with TPW > 10 mm, ERA5 severely underestimates Stage-IV for both orographic and non-orographic events. This is an opposite pattern to all other sensor products, which calls for further investigations into the differences between satellite and reanalysis products.
Figure 8. BIASr as a function of T2M and TPW for each sensor for both orographic and non-orographic events based on 2nd method. BIASr is calculated by dividing sensor precipitation amount by Stage-IV precipitation amount between each TPW and T2M bins by respective sensors.
Two years (2018–2019) of various precipitation products over the western US are evaluated using Stage-IV as a reference and through separating orographic and non-orographic precipitation events. The precipitation products include a variety of sources such as radar, passive microwave imager, passive microwave sounder, infrared sensors, and reanalysis products. The precipitation products are categorized and evaluated based on two popular types of orographic precipitation classification schemes. The first method utilizes moisture and orographic enhancement to estimate orographic indexes, and all the products are assessed based on the orographic class. In the second method, precipitation products are classified into orographic and non-orographic, based on the orographic enhancement and moisture flux convergences and by applying thresholds to them. Both precipitation occurrence and estimation statistics are evaluated for the two methods, and major findings are summarized as follows:
Method 1 suggests that the IMERG-IR and ERA5 overestimates, and GMI, DPR, COMBINE, and MHS underestimate Stage-IV precipitation rates in almost all ORI classes, but for the extreme orographic classes, the ratio of precipitation amount from products over Stage-IV is smaller than that from classes associated with no or moderate orographic precipitation events. This suggests that the studied precipitation products have difficulty in capturing the orographic enhancement of precipitation rate. All the products show more skill in capturing precipitation occurrence (but with higher RMSE) for extreme orographic classes than no or moderate orographic classes. With respect to season, all of the products (except IMERG-IR and ERA5) show large underestimation in the cold season. In contrast, for the warm season, the products (except ERA5 and DPR) tend to overestimate precipitation rate, DPR shows larger underestimation than ERA5. Although the fraction of precipitation captured by products tends to be smaller at positive ORIs (upslope) than negative ORIs (downslope), BIASr patterns are not found very much sensitive to the orographic indexes.
Method 2 shows that all sensor products except ERA5 tend to underestimate the Stage-IV precipitation occurrence. The underestimation is more on orographic events than the non-orographic. Among the products, DPR and COMBINE severely underestimate orographic precipitation occurrence as indicated by the relatively low BIASo values of 0.57 and 0.61, respectively. The orographic precipitation events tend to have higher precipitation rates than the non-orographic events. MHS and GMI orographic-precipitation-occurrence histograms are different from the Stage-IV, where MHS and GMI precipitation events occur less frequently at higher intensities (>1 mm/hr) and more frequently at lower rates (<1 mm/hr). DPR and COMBINE orographic precipitation occurrences are somewhat consistent with Stage-IV. In contrast, IMERG-IR shows a higher frequency of occurrence than Stage-IV at the very intense tail of the histogram. Overall, the histograms of orographic and non-orographic precipitation occurrence and volume are more distinct for Stage-IV than the studied sensors, suggesting that Stage-IV is likely more skillful in capturing orographic precipitation enhancement than sensor products.
The joint analysis of moisture flux convergence and orographic enhancement (Figure 8) shows that satellite products present severe underestimation when the environment is dry (i.e., TPW is low) and surface temperatures are colder than about 10°C. The underestimation tends to be larger for orographic than non-orographic events. For warmer surfaces and higher TPW, satellite products tend to overestimate Stage-IV for both orographic and non-orographic events. However, ERA5 shows an opposite pattern compared to the other product for both orographic and non-orographic events. This might be partly related to the sub-grid scale consideration of orography in ERA5 to better represent the momentum transfers due to small-scale variations in orography, Nonetheless, ERA5 heavily underestimates Stage-IV precipitation when the environment is relatively humid (e.g., TPW>10 mm) and warm (e.g., T2M greater than 25°C but less than about 40°C). These analyses suggest that T2M and TPW might be effective to adjust the orographic precipitation biases and may complement the orographic enhancement and moisture flux convergence parameters.
In sum, all precipitation products show difficulty in detecting and estimating orographic precipitation events. While comparing these products, it should be kept in mind that the difference in the sampling of different products might affect the results. From the two methods of defining orographic precipitation, the first method showed relatively weak dependency between ORI and orographic precipitation enhancement. The second method showed clearer signals. Besides improvements in satellite precipitation products for capturing orographic precipitation enhancement, there seems to be a need for developing more effective methods to delineate orographic precipitation events with high skills, a subject for future work. This could be through adding more representative variables and indices based on our understanding of various processes involved in the orographic enhancement of precipitation. Such efforts are critical not only for the evaluation of precipitation products but also for improving retrieval algorithms.
AcknowledgmentsFinancial support was made available from NASA MEaSUREs (NNH17ZDA001N-MEASURES) and NASA Weather and Atmospheric Dynamics (NNH19ZDA001N-ATDM) grants.
Data Availability StatementThe NCEP-STAGE-IV product was obtained from Earth Observing Laboratory (EOL), website at
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Abstract
Two years (2018–2019) of different precipitation products are assessed for their skill in capturing orographic precipitation over the western United States (30°–50°N & 105°–135°W) using two popular methods. The first method defines orographic indices using orographic enhancement and moisture content that represents the amount of moisture advected over sloping terrain. In contrast, the second method classifies precipitation events into orographic and non‐orographic events. NCEP Stage‐IV product is used as a reference. All of the evaluated products (radar, microwave imager/sounder, and infrared) show more significant errors for the orographic than the non‐orographic events. The Global Precipitation Mission (GPM) products; Dual‐frequency Precipitation Radar (DPR), combined radar and radiometer (COMBINE), and GPM Microwave Imager (GMI), and Microwave Humidity Sounder (MHS), severely underestimate the precipitation rates, especially for heavy precipitation (>4 mm/day), whereas infrared precipitation (used in the Integrated Multi‐satellite Retrievals for GPM; IMERG‐IR) and a reanalysis product (ERA5) show relatively better estimation. It was found that the amount of precipitation over the reference (rate BIAS) varies with seasons, so in cold seasons satellite precipitation products tend to underestimate while in warm‐season they (except DPR) tend to overestimate precipitation amount. Most of the satellite products severely underestimate precipitation volume at relatively colder surfaces (<10°C) and lower TPW (<15 mm), but ERA5 shows little rate BIAS in such cases. The underestimation tends to be larger for orographic than non‐orographic events. In contrast, ERA5 shows relatively large underestimation at warmer temperatures (>20°C), where satellite products tend to overestimate precipitation amounts.
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