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front page - tuprints - Technische Universität Darmstadt

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Figure 4.13.: The dimensionless minimum receding diameter d ∗ rec−min<br />

=<br />

d rec−min /d sp−max on SHSs of different temperatures. The Stefan<br />

number is defined as St = c ice (T m − T B )/L, where T K is contact<br />

temperature, T m is the melting temperature, and L is the latent heat.<br />

4.2.3 Physics of the Rime Ice<br />

The rime ice forms at very low temperatures approaching −20 ◦ C. This type of<br />

ice has a regular shape as shown in Figure 4.14 and its structure is fragile, easy to<br />

be removed from the wing surface. The conventional hypothesis of its formation<br />

is that cloud droplets freeze completely upon impact. In the Messinger Model as<br />

depicted in Figure 2.1, only the impinging mass is considered in the mass balance,<br />

whereas the energy balance is completely ignored. This method leads to accurate<br />

prediction of ice shape, for example by LEWICE [165]. However our experimental<br />

results prove that complete freezing upon impact is impossible because of the slow<br />

second stage of solidification. It is the first stage of nucleation and the resultant<br />

formation of the ice/water mixture which hinders, or prohibits, the motion of the<br />

liquid, leading to such an “apparent” complete freezing. Without supercooling, the<br />

rime ice is an impossible phenomenon.<br />

Another oversimplification of the conventional assumption with the Messinger’s<br />

model is that the drop impacts on dry ice surface. In the icing wind tunnel test of<br />

Tsao et al. [147], rime ice was observed with the MVD of 15 µm MVD, the LWC of<br />

0.5 g m −3 , the impact velocity of 77m/s, and at the temperature of −21 ◦ C. Assum-<br />

118 4. Results and Discussion

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