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Temperature, precipitation, windspeed<br />
An average temperature lapse rate of –6.5 °C over 1000-m elevation rise w<strong>as</strong> adopted.<br />
Precipitation gage undercatch w<strong>as</strong> corrected in <strong>the</strong> b<strong>as</strong>e meteorology by adding between 0 to 41<br />
percent of <strong>the</strong> me<strong>as</strong>ured precipitation over <strong>the</strong> windspeed r<strong>an</strong>ge of 0 to greater th<strong>an</strong> 7 ms –1 for a<br />
Universal gage with <strong>an</strong> Alter shield (Goodison 1978). A precipitation multiplier (Pm) applied with<br />
incre<strong>as</strong>ed elevation (E)<br />
P<br />
M<br />
⎛E−252 ⎞<br />
= 1+ ⎜ ⎟0.75<br />
⎝ 1000 ⎠<br />
w<strong>as</strong> adapted from Dingm<strong>an</strong>’s (1988, 1993) study of me<strong>an</strong> <strong>an</strong>nual precipitation–elevation trends in<br />
New Hampshire <strong>an</strong>d Vermont. Precipitation interception loss (PI) w<strong>as</strong> expressed in terms of<br />
c<strong>an</strong>opy tr<strong>an</strong>smissivity (Tr) <strong>as</strong><br />
I<br />
( Tr)<br />
PM<br />
P = 1 −<br />
(10)<br />
<strong>an</strong>d PI w<strong>as</strong> limited to a maximum of<br />
PIm ax<br />
( ) 3<br />
1−<br />
= 0. 0005 Tr . (11)<br />
Precipitation type w<strong>as</strong> <strong>as</strong>sumed to be rain if <strong>the</strong> temperature w<strong>as</strong> above 275.5 K, snow below<br />
273.2 K <strong>an</strong>d a mix of snow <strong>an</strong>d rain between <strong>the</strong>se two temperatures (Jord<strong>an</strong> 1991). The initial<br />
snow-grain diameter w<strong>as</strong> set at 0.0000254 m. The results of using Equations 9, 10, <strong>an</strong>d 11 (Fig. 3)<br />
are incre<strong>as</strong>ed precipitation (rain <strong>an</strong>d snow) <strong>an</strong>d incre<strong>as</strong>ed snowfall with incre<strong>as</strong>ed elevation. There<br />
is also decre<strong>as</strong>ed precipitation <strong>an</strong>d snowfall under fuller c<strong>an</strong>opies. The larger difference between<br />
<strong>the</strong> 300- <strong>an</strong>d 500-m elevation snowfalls indicates a snowline occurs, at times, below <strong>the</strong> 500-m<br />
elevation (Fig. 3).<br />
A wind lapse rate w<strong>as</strong> set at 15% incre<strong>as</strong>e for each 200-m elevation gain. Wind modification by<br />
c<strong>an</strong>opy w<strong>as</strong> <strong>an</strong> adaptation of <strong>an</strong> equation suggested by Dunne <strong>an</strong>d Leopold (1978)<br />
( Tr)<br />
W = w [ 1−<br />
0.<br />
8 1−<br />
(12)<br />
where w is wind me<strong>as</strong>ured in <strong>the</strong> open <strong>an</strong>d W is wind in <strong>the</strong> subc<strong>an</strong>opy.<br />
Precipitation (m)<br />
0.6<br />
0.4<br />
0.2<br />
0<br />
300m<br />
500m<br />
700m<br />
900m<br />
conifer mixed decid o<strong>the</strong>r open<br />
235<br />
<strong>Snow</strong>fall (m) (m)<br />
0.4<br />
0.3<br />
0.2<br />
0.1<br />
0<br />
(9)<br />
conifer mixed decid o<strong>the</strong>r open<br />
Figure 3. Precipitation <strong>an</strong>d snowfall values are water equivalent summed over Juli<strong>an</strong> days 300 to 110. (Left)<br />
Incre<strong>as</strong>ed precipitation with elevation <strong>an</strong>d incre<strong>as</strong>ed interception with incre<strong>as</strong>ed c<strong>an</strong>opy fullness. (Right)<br />
Incre<strong>as</strong>ed snowfall with elevation, incre<strong>as</strong>ed interception with incre<strong>as</strong>ed c<strong>an</strong>opy fullness, <strong>an</strong>d snowline<br />
development below 500 m. Only snowfalls for temperatures below 273.2 K are included.