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ABSTRACT - DRUM - University of Maryland

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there is, as expected, a general symmetry about the overshoot. Fig. 3.2c shows the<br />

0.63-µm data, which is mainly reflected solar radiation. The amount reflected<br />

increases on the sun side <strong>of</strong> the overshoot and suddenly decreases after the overshoot.<br />

This pronounced decrease in signal on the side <strong>of</strong> the overshoot opposite from the sun<br />

is the shadow that the overshoot has cast on the surrounding cloud. Note that the<br />

enhanced radiance on the sun side has been attributed by Van Hees and Lelieveld<br />

[2000] to the change <strong>of</strong> the slope <strong>of</strong> reflecting surface. Structured cloud tops change<br />

the slope <strong>of</strong> illuminated cloud top surface, so they make more radiation to be reflected<br />

upward. 3.75-µm channel data are also used to identify the same phenomena.<br />

Due to the ethereal nature <strong>of</strong> clouds and relatively coarse resolution <strong>of</strong> the VIRS<br />

data, it is impossible to define the exact position <strong>of</strong> the end <strong>of</strong> the shadow. In this study,<br />

the following recipe was used to determine the end <strong>of</strong> the shadow. Point A in Fig. 3.2c<br />

is the location <strong>of</strong> the minimum value <strong>of</strong> 0.63-µm radiance. The shadow end is<br />

assumed midway between this pixel and the adjacent pixel (denoted as B). Based on<br />

the length <strong>of</strong> the shadow and the solar zenith angle, the overshoot height dH is<br />

calculated.<br />

3.4 The overshooting height calculation and analysis<br />

3.4.1 The overshooting height calculation<br />

We take TRMM data for an entire month and isolate those scenes that include<br />

10.8-µm channel brightness temperatures below 200 K, which are typical anvil<br />

50

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