Global and Planetary Change 52 (2006) 248 – 260 www.elsevier.com/locate/gloplacha An intercomparison of four wet deposition schemes used in dust transport modeling Eunjoo Jung, Yaping Shao ⁎ Department of Physics and Materials Science, City University of Hong Kong, Hong Kong SAR, China Accepted 9 February 2006 Available online 27 April 2006 Abstract The characteristics of four wet deposition schemes widely used in dust modeling studies are examined within the framework of a regional scale dust model. Since these schemes are based on different formulations, the scavenging coefficients of them deviate by a factor of 103 depending on precipitation rate and particle size. The four schemes coupled with the dust model are applied to simulate a 2002 Asian dust event. The corresponding wet deposition patterns and scavenging efficiencies are compared. It is found that apart from the scheme derived from scavenging coefficient measurements, the other three schemes give similar wet deposition patterns although their scavenging efficiencies are different depending on the particle-size range. The results suggest that the performances of these schemes are affected by the particle size distribution of the dust emission, together with the model's performance of precipitation prediction. © 2006 Elsevier B.V. All rights reserved. Keywords: below-cloud scavenging; dust model; East Asia; scavenging coefficient; scavenging ratio 1. Introduction Wet deposition is a major removal process for airborne dust particles. The efficiency of the wet deposition depends on many parameters such as particle size distribution, raindrop size distribution and the chemical characteristics of the particles. Field measurements have been carried out to directly measure scavenging coefficients (e.g. Volken and Schumann, 1993). However, it is difficult to obtain these parameters for the dust transport modeling. A number of dust modeling studies have been carried out for Asian dust storms either focusing on dust emis⁎ Corresponding author. E-mail addresses: [email protected] (E. Jung), [email protected] (Y. Shao). 0921-8181/$ - see front matter © 2006 Elsevier B.V. All rights reserved. doi:10.1016/j.gloplacha.2006.02.008 sion (e.g. In and Park, 2002) or dust budget including wet/dry deposition (e.g. Zhao et al., 2003). The wet deposition parameterizations employed by these modeling studies are often based on different formulations but the characteristics of the wet deposition schemes have not been examined in detail. Wet deposition parameterizations used for dust modeling can be classified into four types based on their formulations: the first type calculates scavenging cozefzficient as a function of raindrop size distribution and particle–raindrop collection efficiency. However, there are uncertainties involved with particle–raindrop collection efficiency. The second type estimates scavenging coefficients as a function of a single variable such as precipitation rate (e.g. Nickovic et al., 1966) or relative humidity (RH) (Pudykiewicz, 1989). The scavenging coefficients of these two types of schemes can be E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 compared with those determined experimentally. For submicron particles, experimentally determined scavenging coefficients exceed theoretically determined scavenging coefficients by a factor of 10 (Volken and Schumann, 1993). In the third type, an empirical relationship derived from direct measurements of scavenging coefficients (e.g. Laakso et al., 2003) is used. Finally, for the estimation of large-scale dust deposition, scavenging ratio, which is different parameter for describing the efficiency of the removal process, is often used (e.g. Tegen and Fung, 1994). In this study, we apply the four schemes to the prediction of below-cloud scavenging for dust storms in East Asia. The below-cloud scavenging process is efficient for the removal of particles in the coarse mode, while the in-cloud scavenging process is important for the removal of submicron particles. It has been reported that Asian dust has a major peak in the coarse particle mode (Chun et al., 2001; Mori et al., 2003). Mori et al. (2003) observed that during the dust event of March 2001, there was a major peak at 4.7–7.0 μm for the particle size distribution of the aerosol at Beijing and two peaks at Yamaguchi, one at 0.43–0.65 μm and the other at 3.3–4.7 μm. Hence, it can be inferred that below-cloud scavenging is important in East Asia. Beyond East Asia, however, as shown by Zhao et al. (2003), in-cloud scavenging is more important than below-cloud scavenging during the trans-Pacific dust transport. For the simulation of dust event, CEMSYS (Computational Environmental Modelling System) is used in this study. The model has been used for dust events in Australia (Lu, 1999) and East Asia (Shao et al., 2002). In this study, our main concern is to examine the characteristics of the below-cloud scavenging schemes. Therefore, in-cloud scavenging is not included. 249 mental studies have been made to determine E(r, R) (e.g. Wang and Pruppacher, 1977; Grover and Pruppacher, 1985; Pinsky and Khan, 2001). Beard and Ochs (1984) compiled several numerical results into one set of collection efficiencies for particles with radius between 1.58 and 31.6 μm and raindrops with radius between 50 and 501 μm. However, observations show that raindrop radius usually extends to 2500 μm for weak rain events (Willis and Tattelman, 1989) and can be as large as 3000 μm for heavy rain events, with rainfall rates larger than 100 mm h− 1 (Mueller and Sims, 1966). Mason (1975) presented a set of collection efficiencies for particles with radii ranging from 2 to 20 μm and raindrops ranging from 10 to 3000 μm. The datasets of Beard and Ochs (1984) and Mason (1975) are combined to produce a set of collection efficiencies for particles with radii between 2 and 20 μm and raindrops with radii between 50 and 3000 μm. It required some modifications to fit smooth curves across the size range. The contours of the resulting collection efficiencies are shown in Fig. 1. It is indicated that E(r, R) increases with R for R b 600 μm but decreases with R for R N 600 μm. This behavior of E(r, R) is supported by the experimental results (Pruppacher and Klett, 1997). However, E(r, R) is rather insensitive to R for 100 b R b 1000 μm, the most populated range for raindrops. Eq. (1) requires raindrop size distribution, n(R, t), which is parameterized as a function of precipitation rate. In this study, we use a gamma distribution function 2. Below-cloud dust scavenging parameterizations 2.1. Scheme I: scavenging coefficient, λ1 Scavenging coefficient, λ, is defined as Z l 1 AC ¼ kðr; tÞu− pðr þ RÞ2 E ðr; RÞðVs −vs Þnð R; tÞdR C At 0 ð1Þ where C is dust concentration and n(R, t)dR is the number of raindrops per unit volume in the size range of R to R + dR; E(r,R) is the collection efficiency of particles with radius r by raindrops with radius R; Vs and vs are the raindrop and particle settling velocities, respectively. Many theoretical, numerical and experi- Fig. 1. Contours of collection efficiency as a function of drop radius (R) and particle radius (r). 250 E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 (Willis and Tattelman, 1989) which is a three-parameter function defined as nðRÞ ¼ n0 Ra expð−kRÞ ð2Þ where n0 is given by n0 = 512.85 × 10− 6M/D04(1/D0)α in [cm− 3 cm− 1] with α = 2.16 and λ = 5.5880/D0 where D0 = 0.1571M0.1681 in [cm] and M = 0.062P0.913 with P being precipitation rate in [mm h− 1] and R in [cm]. This below-cloud scavenging scheme was used by Jung (2005). 2.2. Scheme II: scavenging coefficient, λ2 Below-cloud scavenging coefficient of this scheme, λ2 is assumed to be a function of precipitation rate depending on precipitation type. This method is advantageous compared with the Scheme I because there are uncertainties in determining particle–raindrop collection efficiency. Therefore this scheme is widely used in particulate matter modeling (e.g. Brandt et al., 2002). The scavenging coefficient, λ2, is given by k2 ¼ APB ð3Þ where λ2 is in [s− 1] and A and B are constants which depend on precipitation types. The subscript 2 is introduced to distinguish the scavenging coefficients calculated by Eq. (3) from those calculated by Eq. (1) (hereafter λ1). ApSimon et al. (1985) used A = 1 × 10− 4 and B=0.8. In this study, we use A = 8.4 × 10− 5 and B = 0.79 for both convective and large-scale precipitation, following Brandt et al. (2002). 2.3. Scheme III: scavenging coefficient, λ3 λ1, λ2 and λ3. For λ1, the semi-empirical relationship for the collection efficiency of Slinn (1984) is used for particles with radius smaller than 2 μm. The three scavenging coefficients increase with precipitation rate as expected. λ2 is independent on particle size and λ3 is less sensitive to precipitation rates than λ1 and λ2. For submicron particles, λ1 is smaller than λ2 and λ3 by a factor of up to 1000 depending on precipitation rate. However for particles with radii larger than 3 μm, λ1 exceeds λ2. 2.4. Scheme IV: scavenging ratio Scavenging ratio, Z, is defined as the concentration in precipitation, Crain, divided by the concentration in the air, Cair, Z ¼ Crain =Cair Field measurements have been carried out to estimate scavenging coefficients for aerosols (e.g. Volken and Schumann, 1993; Laakso et al., 2003). It was reported that the scavenging coefficient not only depends on precipitation rate but also on particle size. Based on these measurements, Laakso et al. (2003) suggested the following relationship for λ3 log10 k3 ¼ a1 þ a2 =½log10 d4 þ a3 =½log10 d3 þ a4 =½log10 d2 þ a5 =½log10 d þ a6 P0:5 Fig. 2. Comparison of simulated scavenging coefficients for three different types of wet deposition schemes. ð4Þ where d is particle diameter in [μm], a1 = 274.4, a2 = 3.328 × 105, a3 = 2.267 × 105, a4 = 5.801 × 104, a5 = 6.588 × 103 and a6 = 0.245. In Fig. 2 we have compared ð5Þ Scavenging ratio is often calculated based on surface precipitation and aerosol data but can change with heights. However, Davis et al. (1997) reported that scavenging ratios obtained from surface concentration data are in a comparable range with those obtained from aircraft measurements. Scavenging ratio depends on the particle size distribution, precipitation rates and the chemical characteristics of the particle. For dust particles, Buat-Menard and Duce (1986) reported the scavenging ratios ranging from 500 to 1000 for submicron particles and about 300 for larger particles. Duce et al. (1991) used a scavenging ratio of 200 for the North Atlantic Ocean and 1000 for the rest of the world ocean. A value of Z = 750 was used by Tegen and Fung (1994) E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 251 Fig. 3. Mean sea-level pressure (hPa) (contour) and 1000-hPa wind speed (m s− 1) (shaded) over East Asia at 12:00 UTC on March 19, 2002. for clay-sized mineral aerosol. In this study, we use a scavenging ratio of Z = 500. 3. Model descriptions CEMSYS consists of three major components: an atmospheric model, a dust emission/transport model, and a GIS (Geographic Information System) database that provides two models with surface parameters. The atmospheric model provides the wind data for the dust model, initiating dust emission and driving dust transport at each time step. Awide range of land surface parameters required by the dust model are derived from the GIS database. The GIS data used in this study have a higher horizontal resolution (0.05°× 0.05°) than the numerical models which enabled us to estimate dust emission on scales much finer than the atmospheric model resolution (50 km × 50 km). (2002). The essence of the dust emission model is that the dust emission rate is proportional to intensity of saltation which is considered to be a major mechanism for dust emission. Both theoretical and experimental studies show that the vertically integrated streamwise 3 sand flux, Q, is proportional to u⁎ where u⁎ is the friction velocity (Owen, 1964; White, 1979). Following White (1979), Q is predicted by Q ¼ ðc0 qu3* Þ=gð1−u*t =u* Þð1 þ u*t =u* Þ2 ð6Þ where c0 is the dimensionless coefficient, ρ the air density and u⁎t the threshold friction velocity at which soil particles are set in motion. The dimension of Q is [M L− 1T− 1]. u⁎t is parameterized using the following equation u*t ðd; k; wÞ ¼ u*t0 ðdÞfk fw ð7Þ 3.1. Dust emission parameterization The dust emission model of CEMSYS has been described in detail by Shao (2001) and Shao et al. where u⁎t0 is the threshold friction velocity for a dry, loose and smooth erodible soil and fλ and fw are functions which describe the influences of surface Table 1 Accumulated dust emission (Tg) and dry deposition (Tg) integrated over the model domain (183 × 141) Dust size class (μm) db2 2–11 11–22 Total March 19 March 20 March 21 Emi Dry Emi Dry Emi Dry 3.5 199.5 75.1 278.2 2.3 149.1 57.8 209.3 1.2 29.3 17.0 47.4 1.3 38.7 16.8 56.9 1.1 33.7 16.7 51.5 1.1 32.3 14.6 47.9 252 E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 roughness elements and soil wetness on u⁎t. Following Shao and Lu (2000), u⁎t0 is parameterized by u*t0 ¼ ½AN ðrp gd þ g=ðqdÞÞ1=2 ð8Þ aggregates available for disintegration, Ω is the soil volume excavated by a saltator, m is the dust mass and δ is a parameter which determines the particle size distribution in the air. where AN ∼ 0.0123, γ ∼ 3 × 10− 4 kg s−2, σp = ρp/ρ where ρp is particle density, and g is gravitational acceleration. Then, the vertical dust flux F is estimated using Q as 3.2. Dust transport and removal F¼Q 1 Aps C 1 1 Að ps r CÞ þ jd ð ps VC Þ þ − ps At ps ps Ar ¼ jd ð KqjC=qÞ−D−W CY ½ð1−dÞ þ dðpm =pf Þ ½ðqb gf X þ gc mÞg=½u* m 2 ð9Þ where cY is a coefficient, pm and pf are the minimally and fully disturbed parent soil particle size distributions, ηf and ηc are the total fraction of dust which can be released from unit soil mass and the mass fraction of soil The conservation equation for dust concentration in σ coordinates is given as ð10Þ where ps is surface pressure, V and σ˙ are the horizontal and vertical velocities in σ coordinates, K is the diffusion coefficient for dust particles, D represents a Fig. 4. Daily averaged model dust concentration (μg m− 3) in the lowest model layer (σ = 0.999) for (a) March 20, 2002, (b) March 21, 2002, and (c) March 22, 2002. E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 sink term due to dry deposition and W a sink term due to wet deposition. The tendency due to horizontal advection is calculated using a flux-limiter method following LeVeque (1993). This method is second-order accuracy and is stable provided that the CFL condition is satisfied. The “MC” limiter (van Leer, 1977) is used. The advection in the vertical direction is solved using the Bott flux-form advection scheme (Bott, 1989). This scheme is mass conservative, positive-definite, monotone, and characterized by comparatively low artificial diffusion (Dabdub and Seinfeld, 1994). The diffusion coefficients are obtained from the atmospheric model. For the parameterization of dry deposition, CEMSYS uses the following expression for the dry deposition velocity, vd, which was suggested by Raupach et al. (2001) vd ðdÞ ¼ vs ðdÞ þ cam ½cf af EIM þ ð1−cf Þav Sc−2=3 ð11Þ where vs is particle terminal velocity, cam is the bulk aerodynamic conductance for momentum given by 2 cam = u⁎ /Ur, where Ur is the mean wind speed at reference level zr, αf and αv are the empirical parameters, f is the fraction of the total canopy drag exerted as form 253 drag, EIM is the particle impaction efficiency and Sc is the particle Schmidt number given by Sc = νa/Dp where νa is the kinematic viscosity of air and Dp is the Brownian diffusivity for particles in the air. In this study, we use αf = 2 and αv = 8. EIM is specified as a function of the Stokes number, St, by EIM ¼ ½St =ðSt þ pÞq ð12Þ where p and q are constants and St is the Stokes number defined by St ¼ ð2sUc Þ=Ic ð13Þ where τ is the Stokes relaxation time given by τ = ρpd2/ (18ρνa), Uc is the flow velocity above the canopy elements and lc is the dimension of the canopy elements. Bache (1981) and Peters and Eiden (1992) proposed p = 0.8 and q = 2. Dust particles entrained from the surface have a wide range of size distribution. In CEMSYS, the dust particles are handled in independent size classes with logarithmically spaced intervals and Eq. (9) is solved for each size class. Therefore, the total dust concentration is given as a sum P of each dust class' concentration, Ci, as C ¼ ni¼1Ci . For this study, Fig. 5. Comparison of observed and simulated dust concentrations at Beijing, Seoul and Nagasaki. 254 E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 three particle size classes, d b 2 μm, 2–11 μm and 11– 22 μm have been chosen. 25σ levels in the vertical and a horizontal grid spacing of 50 km. A second-order differencing scheme is used for the advection terms in HIRES. 3.3. Atmospheric model 4. Asian dust event in March 2002 The high-resolution limited area model (HIRES) is an incompressible hydrostatic atmospheric model. The model is designed for short-term forecasting with a horizontal resolution ranging from 15 km to 75 km. It was developed by Leslie et al. (1985) and had been tested by Leslie and Skinner (1985) and Skinner and Leslie (1999). HIRES employs a Mellor–Yamada high-order closure scheme (modified v2.5) for the boundary layer (Mellor and Yamada, 1974). The prediction of land surface process is made through the Atmosphere and Land Surface Interaction Scheme (ALSIS) (Irannejad and Shao, 1998). For deep cumulus parameterization, the Kain–Fritsch scheme (Kain and Fritsch, 1993) is used. The integrations are carried out on the staggered Arakawa C grid using a centered semi-implicit time differencing scheme with High winds for lifting dust from the desert areas in East Asia were generated by a Mongolian cyclone. A weak surface low-pressure formed in northern Mongolia on March 19 and the system deepened as it moved eastward. Accompanied by a high-pressure system to the west, it produced strong winds reaching 20 m s− 1 in southern Mongolia, well above the threshold for dust emission [around 5 m s− 1 (Natsagdorj et al., 2003)]. The analysis of mean sea-level pressure at 12:00 UTC on March 19 is shown together with 1000-hPa wind speed in Fig. 3. The eastward-moving cyclone further intensified with the lowest surface pressure at 991 mb by March 21 in northeast China. The dust event severely affected northern China, reducing visibility to less than 50 m in some areas in Gansu and Ningxia provinces. Fig. 6. Comparison between observed (a, b) and simulated (c, d) precipitations (mm) for March 20, 2002 (a, c) and March 21, 2002 (b, d). E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 255 Fig. 7. Daily accumulated wet deposition due to below-cloud scavenging (shaded, mg m− 2) and ratio of the wet deposition to total deposition (contoured) calculated from (a) Scheme II and (b) Scheme III for the period of March 19–21, 2002. The thick dust plume affected Beijing on March 20 and reached the Korean Peninsula and Japan on March 21. 5. Model results and discussion 5.1. Reference simulation without wet deposition The reference simulation is carried out without wet deposition. The model simulated strong dust emission from the source region in northern China and southern Mongolia on March 19 (see Fig. 3). Table 1 shows daily accumulated dust emission and dry deposition integrated over the model domain during the dust event. Most of the total dust emission during the period occurred on March 19. The averaged dust emission rate over the source region in the Gobi Desert is 977 μg m− 2 s− 1 on March 19. Fig. 4 shows the daily averaged model dust concentration at the lowest model layer (σ = 0.999). The dust cloud initiated over the source region in the Gobi Desert moved eastward in the following days. For comparison with observations, we used TSP (Total Suspended Particle) measurements and TSP concentrations estimated from visibility measurements at synoptic weather stations. In the study of dust events in Northeast Asia, Shao et al. (2003) found the following empirical relationships between visibility and TSP concentration by fitting the TSP observations to visibility CTSP ¼ 3802:29D−0:84 v CTSP ¼ expð−0:11Dv þ 7:62Þ for Db3:5 km for Dz3:5 km ð14Þ where CTSP is TSP concentrations in μg m− 3 and Dv is visibility in km. A comparison between observed and simulated dust concentrations at three selected locations is shown in Fig. 5. The model dust concentration (d b 30 μm) at the lowest model layer was used for the comparison. For Beijing and Nagasaki, CTSP is used for the comparison because there were no available dust measurements at those locations. For Beijing the modeled dust concentrations are in a comparable range with CTSP. The modeled dust concentration ranges 10 to 4163 μg m− 3, whereas CTSP ranges 75 to 3510 μg m− 3. However, the model predicted dust concentration at Seoul and Nagasaki higher than the measurements. For Seoul, the model dust concentration ranges 11 to 5836 μg m− 3 whereas the TSP measurements range 226 to 3262 μg m− 3. For Nagasaki, the model dust concentration ranges between 1 and 5209 μg m− 3 whereas CTSP ranges 226 to 2124 μg m− 3. The arrival of the dust plume at the locations was predicted well apart that the plume was predicted a few hours earlier than observation at Beijing. 5.2. Comparison of four wet deposition schemes The model results of the four wet deposition schemes described in Section 2 are examined in this section. First we examine the model precipitation closely associated with the performances of the four schemes. A comparison of the observed and simulated precipitation is shown in Fig. 6 for March 20–21, during which period the model predicted considerable amount of wet deposition at some locations. The observed precipitation was generated from the measurements at a large number of synoptic weather stations using an interpolation scheme with weights being proportional to inverse squared distance. The marks in Fig. 6 indicate the locations of the weather stations. The comparison shows that the model predicted reasonably well the amount of precipitation and its pattern in the southeastern part of China. The precipitation over northeast Asia is closely associated with an eastwardmoving cyclone which initiated the dust event. Daily accumulated wet deposition due to below-cloud scavenging and the ratio of the wet deposition to total 256 E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 Table 2 Area-averaged daily wet deposition (mg m− 2) and correlation coefficient between contribution of wet deposition to total deposition and precipitation during March 19–21, 2002 Scheme I II III IV Area-averaged daily precipitation (mm) Area-averaged daily wet deposition (mg m− 2) (the ratio of wet deposition to total deposition) Correlation coefficient Region I (95–115°E, 35–50°N) Region II (115–135°E, 35–50°N) Region I (95–115°E, 35–50°N) Region II (115–135°E, 35–50°N) 2653 (9.1%) 1791 (2.3%) 9792 (9.0%) 6043 (10.7%) 0.71 1626 (28.3%) 1340 (10.1%) 2298 (13.4%) 1948 (20.2%) 1.6 0.462 0.618 0.049 0.287 0.094 0.196 − 0.096 0.011 deposition (η) for the schemes are shown in Fig. 7. Since the three schemes, the Schemes I, II and IV show a similar wet deposition pattern, only a comparison of the Scheme II and Scheme III is shown. For the Scheme II, η tends to increase toward the downstream area where the contribution of dry deposition is small. The result is consistent with the modeling work of Zhao et al. (2003). Table 2 presents area-averaged daily accumulated wet deposition, η and the correlation between η and precipitation together with 24 h-accumulated precipitation for two regions for March 19–21. As expected, the contribution of wet deposition to total deposition is higher in Region II enclosed by (115–135°E, 35–50°N) in downstream than in Region I enclosed by (95–115°E, 35–50°N), which includes the source regions. The contribution of wet deposition has positive correlation with precipitation for both regions except for the Scheme III in Region II. The correlation between two parameters is higher in Region I except for the Scheme III. In both regions, the Scheme III shows one order smaller correlation with precipitation than the other schemes. We examined the simulated dust concentrations of three dust size classes for the four schemes in Fig. 8. The dust concentrations were area-averaged for the area enclosed by (37.5–47.5°N, 115–125°E) near the source region. For the first size range (d b 2 μm), the Scheme IV predicted the lowest dust concentration among the schemes and the Scheme I the highest. In fact, the dust concentrations of the Scheme I are not so different from those of the reference simulation. For the second and third size ranges (2–11 and 11–22 μm), the Scheme III predicted the lowest dust concentration among the Fig. 8. Comparisons of area-averaged (37.5–47.5°N, 115–125°E) dust concentration obtained by each scheme for three dust size ranges of (a) d b 2 μm, (b) 2–11 μm and (c) 11–22 μm. In (d), the time series of the area-averaged 3-hourly precipitation is shown. E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 257 Fig. 9. Scavenging efficiencies of the four scavenging schemes for (a) d b 2 μm, (b) 2–11 μm and (c) 11–22 μm. schemes and the Scheme II the highest. The results are closely related to the relatively large scavenging coefficients of the Scheme III for micron particles. The results are similar for other areas (not shown). Using the area-averaged dust concentration, we compared scavenging efficiency, ζ [= (Cr − C) / Cr], of the four schemes with the reference concentration as Cr in Fig. 9. The Scheme I and II have similar ζ values, less than 0.5 for the second and third size ranges. For the first size range, the ζ values of the Scheme I are negligible as expected. The Scheme II and III have similar ζ values, less than 0.4 for the first size range while for the second and third size ranges, the ζ values of the Scheme III are three times larger than those of the Scheme II. The results imply that the Scheme II overpredicts wet deposition by the Scheme I when the portion of dust emission in the submicron range increases, and the Scheme III overpredicts wet deposition by the Scheme II when the Table 3 Total accumulated wet deposition due to below-cloud scavenging of four wet deposition schemes Scheme Dust size class (μm) I db2 2–11 11–22 Total db2 2–11 11–22 Total db2 2–11 11–22 Total db2 2–11 11–22 Total II III IV Accumulated wet deposition (Tg) March 19 March 20 March 21 Fraction 1.4 × 10− 3 18.3 4.6 23.0 0.3 12.8 2.6 15.7 0.4 58.0 24.5 82.9 0.9 38.3 10.0 49.2 3.3 × 10− 3 13.9 2.6 16.6 0.5 11.6 1.8 13.9 0.5 12.5 5.5 18.5 0.6 16.3 4.2 21.1 1.9 × 10− 3 3.5 0.6 4.1 0.2 3.0 0.5 3.6 0.2 5.3 2.0 7.5 0.3 4.7 1.0 6.0 0.015% 81.7% 17.8% 43.7 Tg 3.0% 82.5% 14.8% 33.2 Tg 1.0% 69.6% 29.4% 108.9 Tg 2.4% 77.7% 19.9% 76.3 Tg 258 E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 Fig. 10. Comparison of observed and simulated dust concentrations with four different wet deposition schemes at Beijing, Seoul and Nagasaki. portion of dust emission in the coarse mode increases. The Scheme IV has ζ values two times larger than the Scheme II. It appears that Z = 500 is too large for the particle size ranges. The total wet depositions due to below-cloud scavenging for the four schemes are summarized in Table 3. The Scheme III calculated the largest wet deposition and the Scheme II the smallest. The belowscavenging occurred mainly in the second size range, which accounted for 83% of the total scavenging for the Scheme II and 70% for the Scheme III. Lastly we compared the predicted dust concentrations of the four schemes at the selected locations in Fig. 10. For Beijing, the simulated dust concentrations for the Scheme III and IV largely underestimated the observations. For Seoul, the dust concentrations for the Schemes I and II are in relatively good agreements with the measurements. For Nagasaki, it is difficult to distinguish the dust concentrations of the Schemes II, III and IV because of their close values. The Scheme I predicted higher concentrations than the schemes. It is associated with the small scavenging coefficients of the Scheme I for the submicron range. 6. Summary and conclusion Below-cloud scavenging is a major wet removal process for coarse particles in East Asia. In this study we examined the characteristics of the four below-cloud scavenging schemes based on different formulations. The scavenging coefficients of the Schemes I, II and III diverge by a factor of 1000 depending on the precipitation rate and particle size. CEMSYS was applied to the Asian dust event that occurred in March 2002. The reference simulation without wet deposition parameterization illustrates the importance of wet deposition. The model predicted well the arrival of the dust cloud and its duration at several selected locations but it predicted higher concentrations than observations. The characteristics of the four wet deposition schemes were examined. Apart from the Scheme III derived from field measurements, the other schemes showed similar wet deposition patterns although their scavenging efficiencies were quite different depending on particle size range. The four schemes tested predicted the contribution of wet deposition due to below-cloud scavenging to total deposition increasing toward the downstream area. It was found that the contribution of wet deposition has positive correlation with precipitation except for the Scheme III. The wet deposition predicted by the Scheme III showed positive correlation with precipitation in the area close to the source regions but negative correlation in downstream area. The Scheme IV showed the largest scavenging efficiencies for submicron particles and Scheme III showed the largest scavenging efficiencies in micron particles. The scavenging efficiencies of the Scheme I were negligible for submicron range. The characteristics of the four schemes affected the performances of the schemes to predict dust E. Jung, Y. Shao / Global and Planetary Change 52 (2006) 248–260 concentrations at the selected locations. For Beijing and Seoul, the simulated dust concentrations with the Schemes III and IV largely overestimated the observations. For Seoul, the dust concentrations for the Schemes I and II were in relatively good agreements with observations. For Nagasaki, the dust concentrations for the Scheme I were in a comparable range with the observed. The other schemes greatly underestimated the observations. In this study we did not consider in-cloud scavenging. 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