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The atmospheric model used in the present study was a version of the Weather Research Forecasting (WRF) model, namely the Advanced Research WRF (ARW) model (version 3.3), which was a nonhydrostatic compressible atmospheric model. The numerical experiments were configured for an observed sounding with idealized numerical experiments. The idealized experimental design used in the present study followed that of Weisman and Rotunno [40], T06 [26], T07a [27], Takemi [41] (hereinafter T07b [41]), Takemi [42] (hereinafter T10), and T14 [28]. The idealized experiments were configured with no Coriolis force, no surface fluxes, and no atmospheric radiation. The microphysics scheme was the Lin scheme, which was a sophisticated scheme that integrated ice, snow, and graupel processes. The grid spacing in the numerical experiments was 2 km in the horizontal direction and 41 levels in the vertical direction. The computational domain was 360 km (east-west, referred to as the x-axis) by 360 km (north-south; y-axis) by 18 km (vertical; z-axis). The boundary conditions were open at the east, west, south, and north boundaries. The lower boundary was free slip while the upper boundary was rigid, with a Rayleigh-type dumping layer imposed at the upper 5 km layer, in accordance with T14 [28].
The East Asian summer monsoon brings warm and moist air from the Indian and Western Pacific Ocean to east China (Tao [13]); short-term intense precipitation events tend to be associated with PWAT greater than 50 mm (defined as a moist environment), whereas PWAT less than 50 mm (defined as a dry environment) favors the generation of high winds and hail events (Zheng et al. [11]). Numerical experiments were conducted on a squall line that developed in dry environment and produced high winds and hail which occurred from June 3 to June 4, 2009 in the Henan, Anhui, and Jiangsu provinces of China (Sun et al. [43]). The results of that study showed that linear MCSs and high winds tended to occur when the mid-level air was dry and there was moist air at low levels.
To investigate the impacts of vertical distribution of moisture on the intensity, development, morphology, and vertical motion of MCSs in moist environments, a sounding in a moist environment was selected with which to perform idealized simulations. The base state was determined by using the observed sounding from Jinan station in Shandong province at 0000 UTC August 8, 2010 modified by the surface temperature from Lingxian County station observed at 0600 UTC, hereinafter referred to as the modified sounding (Fig. 1a). This modified-sounding technique was based on Johnson and Bresch [44], Pan et al. [45]. The modified sounding was characterized by high CAPE (4471 J kg-1) and PWAT (68 mm) and high moisture at low levels (PWAT= 32 mm for heights of 1.5 km down to the surface). This sounding for all the experiments represented the major characteristics of the moist environmental conditions (Table 1 in Zheng et al. [11]). High hourly precipitation (102 mm) was observed near Lingxian County station during 2200-2300 UTC August 8, 2010 (figure not shown).The observed rainfall amount from 1200 UTC on 8 August to 0300 UTC on 9 August 2010 are shown in Fig. 2.
Figure 1. (a) The skew-T diagram of the modified sounding data from Jinan station at 0600 UTC, 8 August 2010; (b, c, d) The vertical profiles of specific humidity (units: g kg-1) in the PWAT experiments, where the dew point profile was changed over (b) the whole levels, (c) at low levels, and (d) at middle levels.
Experiments PWAT (mm) MUCAPE
(J kg-1)MUCIN
(J kg-1)LI
(K)LCL
(m)LFC
(m)PWAT Whole levels Surface-1.5 km 3-6 km CTRL 66 32 13 4659 5 -9 767 1032 66 PWAT_68 68 33 16 5149 4 -9 703 939 68 PWAT_62 62 30 14 3863 8 -8 882 1214 62 PWAT_55 55 26 12 2448 15 -6 1110 1588 55 PWAT_B68 68 34 13 5541 3 -10 652 861 68 PWAT_B62 62 28 13 2855 13 -6 1035 1555 62 PWAT_B55 55 21 13 1148 78 -3 2243 2806 55 PWAT_M68 68 32 15 4652 5 -8 767 1032 68 PWAT_M62 62 32 9 4712 5 -9 767 1032 62 PWAT_M55 55 32 2 4774 5 -9 767 1032 55 Notes: MUCAPE, most unstable convective available energy; MUCIN, most unstable air parcel convective inhibition; LI, lifted index; LCL, lift condensation level; LFC, level of free convection. Table 1. The configurations (PWAT) and thermodynamic parameters of the CTRL and precipitation water (PWAT) experiments.
Figure 2. The observed rainfall (units: mm) from 1200 UTC on 8 August to 0300 UTC on 9 August, 2010.
In accordance with the WK82 [18] sounding, the disturbance in the experiments was a warm bubble located at the center of the model region, 1.5 km above the surface, and with a horizontal diameter of 10 km and a vertical diameter of 1.5 km. In other words, the center of the bubble was located 1.5 km above the surface. The temperature perturbation of the bubble was calculated (when β≤1) by
$$ ΔT = T_0 × \cos^2 ( \mathsf{βπ}/2), $$ (1) where T0=3K is the amplitude of the temperature perturbation and
$$ \mathsf{β}=\sqrt{\left[\frac{\left(x-x_{c}\right)}{x_{r}}\right]^{2}+\left[\frac{\left(y-y_{c}\right)}{y_{r}}\right]^{2}+\left[\frac{\left(z-z_{c}\right)}{z_{r}}\right]^{2}}, $$ (2) where xr=yr=10km and zr=1.5km are the diameters of the bubble and (xc, yc, zc) are the coordinates of its center.
Various moisture profiles were used in the experiments by changing the dew-point profile while the temperature profile remained unchanged. One reference experiment (CTRL) and nine experiments (PWAT) were conducted (Table 1). The dew-point profile was changed at all levels (Fig. 1b), at low levels (surface-1.5 km, Fig. 1c), or at middle levels (3-6 km, Fig. 1d). The specific method is to set a precipitable water value, change (increase or decrease) the dew point uniformly at the specified levels (eg. 3-6 km or surface-1.5 km) while keeping dew point at other levels not changing. Increase in the moisture content at all or low levels led to an increase in CAPE (Table 1), also shown in WK82 [18] and T07a [27]. By contrast, the thermodynamic parameters changed either a little or not at all when the moisture content was changed at middle levels (Table 1).
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We have shown that moisture located at low levels favors the development of convective updrafts, while dry air at middle levels favors downdrafts being sustained at middle-to-low levels. Lu et al. [21]suggested that positive correlations existed between cloud buoyancy and Wc (W in the cloud cores, hereinafter referred to as updraft). In addition, a larger downdraft (more negative We) corresponds to a larger updraft, which may be related to the coherent structures or internal circulations between updrafts and downdrafts (Park et al. [48]; Sherwood et al. [49]). Buoyancy is a physical parameter that reflects the updraft intensity in cumulus clouds (Lu et al. [21, 50]), namely
$$ B = \frac{{T _{\rm vc} - T_{\rm ve}}}{{T_{\rm ve}}} {\rm g} $$ (3) where g is the acceleration due to gravity and Tv is the virtual temperature (Wallace and Hobbs[53]), and Tv = T (1 + 0.608qv). Here, Tvc is the maximum temperature in cloud and Tve is the average temperature of a 20 km× 20 km area located 40 km away from the edge of the cloud core where there is no contamination due to convection.
As shown in Fig. 7a, the buoyancy below 3 km AGL was the largest in PWAT_B68, while the buoyancy at 3-6 km AGL was the largest in PWAT_M55. Being consistent with Lu et al. [50], negative correlation between buoyancy and RH in the middle levels of troposphere was verified in PWAT_M55, PWAT_M62, and PWAT_M68. RH affects cloud buoyancy through its impacts on the evaporation rate of cloud droplets, and then the lower temperature in environments affects the cloud buoyancy (Lu et al. [50]). By contrast, buoyancy and RH at tropospheric low levels have positively correlations, and this may because of that buoyancy energy, such as CAPE (Table 1) increases with low-level moisture, which is also demonstrated by T06[26]. The vertical profiles of buoyancy demonstrated that high RH at low levels and low RH at middle levels favor updraft in the cloud cores. Consequently, low RH at middle levels favors high downdrafts in environments, which is suggested by the mechanism of coherent structures or internal circulations between updrafts and downdrafts (Park et al. [48]; Sherwood et al. [49]).
Figure 7. Vertical profiles of (a) buoyancy, and parcel-environment differences of (b) latent enthalpy (blue lines) and sensible heat (red lines) for 5h integration of each numerical experiment.
The mechanism of RH at middle levels negatively correlated with buoyancy can be explained by the parcelenvironment difference in moist static energy (MSE) (Δh = CpΔT + LΔqv, Seeley and Romps[47]). This is because the RH influences the updraft in clouds, and updraft is driven by two processes, namely parcel-environment differences in sensible heat (SH) and latent enthalpy (LH). Here, Δh, ΔT, and Δqv are the differences in MSE, temperature, and specific humidity, respectively, between clouds and environments. CpΔT is a parcel-environment difference term known as the SH, and LΔqv is the LH. As shown in Fig. 7b, the parcelenvironment differences of LH at 3-6 km AGL was larger in PWAT_M55 than in PWAT_B68. The result indicated that dry environmental air at middle levels can generate faster and stronger evaporation cooling in environment, which led to larger parcel-environment differences of temperature. These results are consistent with those of Lu et al. [50] that more dry air promotes downdrafts in environments as well as updrafts in clouds induced by the coherent structure between updraft and downdraft (Park et al. [48]; Sherwood et al. [49]). However, the parcel-environment differences of latent heat at low levels in PWAT_B68 was slightly larger than that in PWAT_M55 (Fig. 7b). This indicates that the impacts on buoyancy at low levels are more complex because of complex near-surface physical processes. For example, the downdraft and evaporation of a convection line produce cold pool near the surface. However, the temperature and moisture in environments are represented herein by those in the area uncontaminated by convection, so the role of cold pools was not considered. Moreover, cold pools can have opposite effects on convection in different stages (e.g., active and suppressed). For example, Feng et al. [51] showed that the characteristics of cold pools can trigger new convection. Convectively generated cold pools can suppress convection by cooling and / or drying the surface and boundary layers during suppressed convections stages (Chen et al. [52]).The roles of cold pools are complex and should be studied further, but the present paper focuses more on the impacts of environmental moisture, i.e., that uncontaminated by convection.
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For the same PWAT experiments, environmental humidity profile has impact on the formation of squall line. The squall line was formed in PWAT_B62 experiment (Fig. 8a3), but was not formed in PWAT_M62 experiment (Fig. 8b3). As for PWAT_B62 experiment, high humidity and low pseudo phase temperature located at the lower levels associated with higher MUCAPE (Table 1) which leads to stronger convection and formation of cold pool. At the junction of cold pool and ambient air, a new cell B is triggered (Fig. 8a1). The superimposition of B and A's cold pool increased the strength and range of the original cell A, and then triggered new cells C and D (Fig. 8a2, a3). The continuously triggered cells arranged in a line along outflow boundary of cold pool. The intensity of initial convection and cold pool are strong enough (Fig. 8), leading to convergence line between the cold pool and the environmental air; at the convergence line, new cells are constantly triggered and organized into squall lines, which is also noted by Wilson et al. [32].
Figure 8. The perturbation of equivalent potential temperature (shaded, units: K), horizontal wind (barb, full barb represents 4 m s-1) at 500m above ground level and the composite reflectivity (contour, units: dBZ) for 2h (a1, b1), 3h (a2, b2) and 4h (a3, b3) integration of PWAT_M62 (a1, a2, a3) and PWAT_B62 (b1, b2, b3) experiments. The green solid lines in a1, a2 and a3 represent convergence line in front of cold pool.
The intensity of squall line is also affected by vertical distribution of humidity (T06 [26], T07a [27], and T14 [28]). For the same PWAT experiment, the intensity of squall line is stronger in PWAT_B68 experiment than that in PWAT_M68 experiment (Fig. 3, 4, 5). On the one hand, the high humidity located at the lower levels is conducive to the enhancement of upward velocity (Fig. 9d) and positive buoyancy (Fig. 7a), which leads to stronger convective cells. On the other hand, the middle level dry air favored the strengthening of cold pool, which is verified by result that PWAT_B68 expriment has a stronger cold pool (blue area in Fig. 9a, b, purple dotted part in Fig. 9c, d). The stronger cold pool is favorable for triggering new convection. According to RKW theory (Rotunno et al. [35]; Weisman [39]; Weisman and Rotunno [40]), when the horizontal vorticity induced by the intensity of cold pool and vertical wind shear become to a balance, it is most beneficial to maintain the squall line. The 0-6 km wind shear in PWAT_M68 and PWAT_B68 experiment is 16 m s-1, and the strength of cold pool in PWAT_B68 experiment is equivalent to that of wind shear, while the strength of cold pool in PWAT_M68 experiment is smaller than that of wind shear (Table 2).
Figure 9. The same as Fig. 8, but for 5h integration of (a) PWAT_M68 and (b) PWAT_M68 experiment. Composite reflectivity (black contour, units: dBZ), negative perturbation of pseudo-equivalent potential temperature (purple dashed line, units: K), horizontal wind speed (shaded area, units: m s-1) and wind vector (arrow, units: m s-1, vertical wind speed amplified 10 times) at AB cross section in (a) and (b) for 5h integration of (c) PWAT_M68 and (d) PWAT_M68 experiment.
Height of cold pool (km) Intensity of cold pool (m s-1) 0-6 km wind shear (m s-1) PWAT_M68 1.1 13 16 PWAT_B68 1.3 16 16 Table 2. The 0-6 km wind shear, height and intensity of cold pool for PWAT_B68 and PWAT_M68 experiments.