2005
DOI: 10.1175/jas3432.1
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Possible Effects of Collisional Breakup on Mixed-Phase Deep Convection Simulated by a Spectral (Bin) Cloud Model

Abstract: The effects of the collisional breakup of raindrops are investigated using the Hebrew University Cloud Model (HUCM). The parameterizations, which are combined in the new breakup scheme, are those of Low and List, Beard and Ochs, as well as Brown. A sensitivity study reveals strong effects of collisional breakup on the precipitation formation in mixed-phase deep convective clouds for strong as well as for weak precipitation events. Collisional breakup reduces the number of large raindrops, increases the number … Show more

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Cited by 67 publications
(59 citation statements)
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“…As found and suggested in Rosenfeld et al (2008) and Seifert et al (2005), increased cloud liquid due to increased aerosols can increase the freezing of cloud liquid when it is transported to the freezing level. This increased freezing increases the latent heat release, intensifying convection (and thus updrafts) which can lead to further increases in cloud liquid.…”
Section: Summary and Discussionsupporting
confidence: 57%
“…As found and suggested in Rosenfeld et al (2008) and Seifert et al (2005), increased cloud liquid due to increased aerosols can increase the freezing of cloud liquid when it is transported to the freezing level. This increased freezing increases the latent heat release, intensifying convection (and thus updrafts) which can lead to further increases in cloud liquid.…”
Section: Summary and Discussionsupporting
confidence: 57%
“…We use 73 bins to express a range of radii (from 1 µm to 4 mm) for activated cloud droplets and raindrops. In addition, we adopt the coalescence efficiency proposed by Seifert et al (2005) and a breakup scheme based on that of Feingold et al (1988) to estimate the collision-breakup of raindrops. Collision-coalescence and collision-breakup are calculated separately.…”
Section: Model Descriptionmentioning
confidence: 99%
“…To counter numerical diffusivity in the discrete approach, Bott (1998) proposed a flux correction method that was tested by Khain et al (2000) for solving the SCE. However, for combined coalescence breakup (SCE-SBE), the adaptation of Bott's method would be both computationally prohibitive and a challenge to implement because of the difficult estimation of the breakup function under this discretization scheme (Seifert et al 2005). In addition, in the case of combined coalescence-breakup (SCE-SBE), the numerical diffusivity problem caused by the evolution of the DSD toward larger sizes driven by coalescence is alleviated by simultaneous breakup that erodes the front tail of the distribution.…”
Section: Casementioning
confidence: 99%