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deciduous<br />

Terrain slope (degrees)<br />

Terrain slope (degrees)<br />

20<br />

2.8<br />

66-cm 82-cm 41-cm<br />

1<br />

6.3<br />

day 60 day 82<br />

day 110<br />

240<br />

1.2<br />

9<br />

1.6<br />

open open sparse<br />

sparse deciduous deciduous mixed<br />

mixed conifer<br />

conifer<br />

9<br />

14<br />

4<br />

9<br />

1.6<br />

17<br />

17 32<br />

32<br />

41<br />

41 41<br />

41 40<br />

40<br />

<strong>Snow</strong>depth <strong>Snow</strong>depth (cm)<br />

(cm)<br />

Figure 8. (Top) <strong>Snow</strong> depth shaped solutions over time in <strong>the</strong> deciduous forest at 900-m elevation. The snow<br />

depths for 0° terrain slopes are shown above each cone for days 60, 82, <strong>an</strong>d 110. In both top <strong>an</strong>d bottom, <strong>the</strong><br />

arrows at <strong>the</strong> vertices represent <strong>the</strong> maximum (north-south) <strong>an</strong>d minimum (e<strong>as</strong>t-west) Δ snow depths (cm)<br />

relative to <strong>the</strong> 0° slope c<strong>as</strong>e. (Bottom) <strong>Snow</strong> depth shaped solutions over <strong>the</strong> forest environmental r<strong>an</strong>ge on<br />

day 110 at 900-m elevation. <strong>Snow</strong> depths for 0° slopes are listed on <strong>the</strong> x-axis. Corrections on minimum axes<br />

not shown.<br />

Shaped solutions for snow water equivalent <strong>an</strong>d density<br />

<strong>Snow</strong> water equivalent (SWE) variation with terrain slope <strong>an</strong>d azimuth (Fig. 9) displays<br />

similarly to snow depth variation (Fig. 5). The SWE solution domain c<strong>an</strong> also be approximated by<br />

<strong>the</strong> pinched-cone equation (Fig. 10). A snow density shaped solution w<strong>as</strong> calculated by dividing<br />

<strong>the</strong> axes dimensions of <strong>the</strong> snow water equivalent cone by those of <strong>the</strong> snow depth cone (Fig. 10).<br />

DISCUSSION<br />

Shaped solution domains for snow properties are a way to extend what we know about snow<br />

property differentiation with solar radiation <strong>an</strong>d forest cover. The snow cone is <strong>an</strong> interpolation<br />

surface; a few model runs or me<strong>as</strong>urements are exploited to define a continuous solution. The<br />

pinched-cone shape c<strong>an</strong> be defined by three model runs: 1) <strong>the</strong> no-slope c<strong>as</strong>e, 2) a slope–azimuth<br />

combination that defines <strong>the</strong> maximum diameter of <strong>the</strong> cone, <strong>an</strong>d 3) a slope–azimuth combination<br />

5<br />

1.5<br />

2<br />

1

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