Abstract:We investigate the response of moist convection to the spatial variation of surface sensible heat flux (SHF) in a mesoscale domain during the evolution of the afternoon convective boundary layer (CBL), using large-eddy simulation. The surface SHF heterogeneity in the domain is analytically created as a function of the spectral slope in the wavelength range from a few tens of kilometres to a few hundreds of metres in the SHF spectrum on a log-log scale. Assuming surface energy balance and spatially uniform avai… Show more
“…Considering that the intensity of surface heterogeneity on scales of tens of kilometers has a pronounced impact on the CBL and moist convection [e.g., Raupach and Finnigan , ; Mahrt , ; Baidya Roy et al ., ; Taylor et al ., , ; Kang and Bryan , ; Kang and Ryu , ], we prescribe the surface flux fields of multiscale heterogeneity to be composed of the sinusoidal harmonics from a mesoscale wavelength of 28 km to a microscale wavelength of 0.1 km. The 28 km wavelength is somewhat shorter than the longest, 32 km, wavelength the LES horizontal domain permits, and the 0.1 km wavelength is the Nyquist wavelength of the LES grid spacing of 50 m. With the κ − 3 spectrum, a longer wavelength has higher amplitude than a shorter wavelength in the range, allowing us to create mesoscale heterogeneity‐enhanced, realistic multiscale surface flux fields.…”
Section: Numerical Experimentsmentioning
confidence: 95%
“…In Figures and , one can compare the cospectra of κ Co rθ ( κ ), κ Co wθ ( κ ), and κ Co wr ( κ ) between 1200 and 1400 LT in the heterogeneous surface cases (B18K3 and B06K3) specifically on wavelengths >10 km at heights <0.8 ⟨ z i ⟩. First, it is evident that the significant cospectral densities mainly come from the turbulent vertical transports of mesoscale θ and r fluctuations, given the dominant w perturbations on scales of several kilometers or smaller (Figures a and b), as suggested by some previous studies [e.g., Kang and Davis , , ; Kang and Bryan , ; Kang and Ryu , ].…”
Section: Spectral and Cospectral Analysesmentioning
This study examines the effect of the regional Bowen ratio β, the ratio of the domain‐averaged surface sensible heat flux (SHF) to latent heat flux (LHF), on afternoon moist convection. With a temporally evolving but spatially uniform surface available energy over a mesoscale domain under a weak capping inversion, we run large eddy simulation of the afternoon convective boundary layer (CBL). We first prescribe a small β of 0.56 (a wet surface) and then the reversed large β of 1.80 (a dry surface) by switching the SHF and LHF fields. The perturbation fields of the fluxes are prescribed with the Fourier spectra of κ− 3 (κ is horizontal wave number; strong mesoscale heterogeneity) and κ0 (homogeneity). The large β cases have strong vertical buoyancy fluxes and produce more vigorous updrafts. In the heterogeneous, large β surface case, with the removal of convective inhibition over a mesoscale subdomain of large SHF, deep convection develops. In the heterogeneous, small β surface case, convective clouds develop but do not progress into precipitating convection. In the homogeneous surface cases, randomly distributed shallow clouds develop with significantly more and thicker clouds in the large β case. (Co)spectral analyses confirm the more vigorous turbulent thermals in the large β cases and reveal that the moisture advection by the surface heterogeneity‐induced mesoscale flows makes the correlation between mesoscale temperature and moisture perturbations change from negative to positive, which facilitates the mesoscale pool of high relative humidity air just above the CBL top, a necessary condition for deep convection.
“…Considering that the intensity of surface heterogeneity on scales of tens of kilometers has a pronounced impact on the CBL and moist convection [e.g., Raupach and Finnigan , ; Mahrt , ; Baidya Roy et al ., ; Taylor et al ., , ; Kang and Bryan , ; Kang and Ryu , ], we prescribe the surface flux fields of multiscale heterogeneity to be composed of the sinusoidal harmonics from a mesoscale wavelength of 28 km to a microscale wavelength of 0.1 km. The 28 km wavelength is somewhat shorter than the longest, 32 km, wavelength the LES horizontal domain permits, and the 0.1 km wavelength is the Nyquist wavelength of the LES grid spacing of 50 m. With the κ − 3 spectrum, a longer wavelength has higher amplitude than a shorter wavelength in the range, allowing us to create mesoscale heterogeneity‐enhanced, realistic multiscale surface flux fields.…”
Section: Numerical Experimentsmentioning
confidence: 95%
“…In Figures and , one can compare the cospectra of κ Co rθ ( κ ), κ Co wθ ( κ ), and κ Co wr ( κ ) between 1200 and 1400 LT in the heterogeneous surface cases (B18K3 and B06K3) specifically on wavelengths >10 km at heights <0.8 ⟨ z i ⟩. First, it is evident that the significant cospectral densities mainly come from the turbulent vertical transports of mesoscale θ and r fluctuations, given the dominant w perturbations on scales of several kilometers or smaller (Figures a and b), as suggested by some previous studies [e.g., Kang and Davis , , ; Kang and Bryan , ; Kang and Ryu , ].…”
Section: Spectral and Cospectral Analysesmentioning
This study examines the effect of the regional Bowen ratio β, the ratio of the domain‐averaged surface sensible heat flux (SHF) to latent heat flux (LHF), on afternoon moist convection. With a temporally evolving but spatially uniform surface available energy over a mesoscale domain under a weak capping inversion, we run large eddy simulation of the afternoon convective boundary layer (CBL). We first prescribe a small β of 0.56 (a wet surface) and then the reversed large β of 1.80 (a dry surface) by switching the SHF and LHF fields. The perturbation fields of the fluxes are prescribed with the Fourier spectra of κ− 3 (κ is horizontal wave number; strong mesoscale heterogeneity) and κ0 (homogeneity). The large β cases have strong vertical buoyancy fluxes and produce more vigorous updrafts. In the heterogeneous, large β surface case, with the removal of convective inhibition over a mesoscale subdomain of large SHF, deep convection develops. In the heterogeneous, small β surface case, convective clouds develop but do not progress into precipitating convection. In the homogeneous surface cases, randomly distributed shallow clouds develop with significantly more and thicker clouds in the large β case. (Co)spectral analyses confirm the more vigorous turbulent thermals in the large β cases and reveal that the moisture advection by the surface heterogeneity‐induced mesoscale flows makes the correlation between mesoscale temperature and moisture perturbations change from negative to positive, which facilitates the mesoscale pool of high relative humidity air just above the CBL top, a necessary condition for deep convection.
“…Figure depicts the domain‐ and time‐averaged vertical profiles of the variance of horizontal wind velocity, vertical wind velocity, potential temperature, specific humidity, and cloud liquid water. We apply the scale decomposition scheme commonly used to isolate mesoscale circulation impacts (Hussain & Reynolds, ; Kang & Ryu, ; Patton et al, ; Sullivan et al, ), to inspect if the given two‐dimensional soil moisture heterogeneity induces any mesoscale circulation related processes that are strong enough to influence the boundary layer characteristics.…”
Section: Resultsmentioning
confidence: 99%
“…Large‐eddy simulation (LES) has been used to study land‐atmosphere interactions and the impact of the land surface heterogeneity on atmospheric boundary characteristic (Avissar & Schmidt, ; Hadfield et al, , ; Han et al, ; Patton et al, ; Raasch & Harbusch, ; Shen & Leclerc, ; Sühring et al, ; van Heerwaarden et al, ), on the shallow convection development (H. Y. Huang & Margulis, ; Kang & Ryu, ; Raasch & Harbusch, ; van Heerwaarden & de Arellano, ) and on the transition from shallow to deep convection (Kang & Bryan, ; Lee et al, ; Rieck et al, ; Rochetin et al, ) for the past two decades. One main concern of these studies has been the optimal heterogeneity scale to induce a mesoscale circulation, which is commonly suggested to be at a mesoscale but varies considerably.…”
Section: Introductionmentioning
confidence: 99%
“…In addition to the heterogeneity length scale, the heterogeneity amplitude can modify the mesoscale circulation (Avissar & Schmidt, ; van Heerwaarden et al, ; van Heerwaarden & de Arellano, ), which in turn triggers an earlier onset of convection (Kang & Bryan, ) and even a transition from shallow to deep convection (Kang & Ryu, ). Several studies have reported that the mesoscale circulation intensity increases with increasing heterogeneity amplitude (Avissar & Schmidt, ; Patton et al, ; van Heerwaarden & de Arellano, ).…”
In this study, the impact of varying soil moisture heterogeneity (spatial variance and structure) on the development of the convective boundary layer and shallow cumulus clouds was investigated. Applying soil moisture heterogeneity generated via spatially correlated Gaussian random fields based on a power law model and idealized atmospheric vertical profiles as initial conditions, three sets of large-eddy simulations provide insight in the influence of soil moisture heterogeneity on the ensuing growth of the convective boundary layer and development of shallow cumulus clouds. A sensitivity on the strong, weak, and unstructured soil moisture heterogeneity is investigated. The simulation results show that domain-averaged land surface sensible heat and latent heat flux change strongly with changing soil moisture variance because of the interactions between surface heterogeneity and induced circulations, while domain means of soil moisture are identical. Vertical profiles of boundary layer characteristics are strongly influenced by the surface energy partitioning and induced circulations, especially the profiles of liquid water and liquid water flux. The amount of liquid water and liquid water flux increases with increasing structure. In addition, the liquid water path is higher in case of strongly-structured heterogeneity because more available energy is partitioned into latent heat and more intensive updrafts exist. Interestingly, the increase of liquid water path with increasing soil moisture variance only occurs in the strongly structured cases, which suggests that soil moisture variance and structure work conjunctively in the surface energy partitioning and the cloud formation.Plain Language Summary The land surface is heterogeneous with respect to, for example, land use, plant cover, soil moisture, and topography over a wide range of spatial scales, which strongly influences the atmospheric boundary layer. In this study, the impact of soil moisture heterogeneity on the development of the convective boundary layer and shallow cumulus clouds was investigated. The results from a series of large-eddy simulations show that soil moisture heterogeneity impacts significantly on the surface energy partitioning, the convection boundary layer development and the cloud formation. Interestingly, the stronger soil moisture heterogeneity, the more available energy is partitioned into latent heat flux and the higher liquid water path in the atmosphere.
Ensembles of convection‐resolving simulations with a simplified land surface are conducted to dissect the isolated and combined impacts of soil moisture and orography on deep‐convective precipitation under weak synoptic forcing. In particular, the deep‐convective precipitation response to a uniform and a nonuniform soil moisture perturbation is investigated both in settings with and without orography. In the case of horizontally uniform perturbations, we find a consistently positive soil moisture‐precipitation feedback, irrespective of the presence of low orography. On the other hand, a negative feedback emerges with localized perturbations: a dry soil heterogeneity substantially enhances rain amounts that scale linearly with the dryness of the soil, while a moist heterogeneity suppresses rain amounts. If the heterogeneity is located in a mountainous region, the relative importance of soil moisture heterogeneity decreases with increasing mountain height: A mountain 500 m in height is sufficient to neutralize the local soil moisture‐precipitation feedback.
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