1979
DOI: 10.1175/1520-0469(1979)036<0680:awtiot>2.0.co;2
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A Wind Tunnel Investigation of the Growth of Graupel Initiated from Frozen Drops

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Cited by 52 publications
(36 citation statements)
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“…The wind tunnel experiment of Pflaum and Pruppacher (1979) showed that a cone-like graupel forms, when riming occurs on the bottom side of a falling planar crystal. However, if the particle flips over during fallout, a lump graupel forms ultimately.…”
Section: Characteristics Of Rimingmentioning
confidence: 81%
“…The wind tunnel experiment of Pflaum and Pruppacher (1979) showed that a cone-like graupel forms, when riming occurs on the bottom side of a falling planar crystal. However, if the particle flips over during fallout, a lump graupel forms ultimately.…”
Section: Characteristics Of Rimingmentioning
confidence: 81%
“…Mainly, the minor dimension is expected to increase; but when the particle effective density is large enough, associated with a quasi-spherical shape, the filling process has to be replaced by an increase of both dimensions with the aspect ratio maintained (e.g., Morrison and Grabowski, 2010). Different options of change of particle aspect ratio accompanying the growth by riming in the model use the rime density calculated from empirical formulas (Macklin, 1962;Pflaum and Pruppacher, 1979;Heymsfield and Pflaum, 1985). The following options for the evolution of the area ratio for a given increase of the rimed fraction can be selected in the model: (i) using one of the empirical relations of mass-density-area ratio (by choosing an appropriate relation from the table in Szyrmer et al, 2012 or others), or (ii) obtained by interpolation based on rimed fraction between the values associated with the unrimed particle and graupel (as in Lin and Colle, 2011), or (iii) calculated from the assumed relation of particle geometry between area ratio and aspect ratio (e.g., Avramov et al, 2011;Jensen and Harrington, 2015).…”
Section: Appendix A: Parameterizations Of Riming Efficiency and Physicsmentioning
confidence: 99%
“…Size distributions are taken to be exponentials, N 5 N 0 e 2lD , where N 0 is taken as 0.1 or 0.01 cm 23 to bound values used in earlier studies (Braun and Tao 2000), D is particle diameter, and l is the slope of the size distribution; N 0 is taken to be 0.01 cm 24 as a lower bound. Ice density (r) at temperatures below 2108C have been assumed to be 0.15 g cm 23 , which was found as the ensemble mean for heavily rimed particles for a typical C-F updraft ; 0.4 g cm 23 from wind tunnel observations of Pflaum and Pruppacher (1979) and Knight and Heymsfield (1983); and 0.25 g cm 23 as an intermediate value. For an exponential distribution, IWC 5 N 0 rG(4)/l 4 .…”
Section: Fall Speed Calculationsmentioning
confidence: 99%