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Vegetation as an indicator of high wind velocity

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E = w -P J<br />

‘: A<br />

Shape Index (S) A me<strong>as</strong>ure <strong>of</strong> the relative influtLnce <strong>of</strong> <strong>wind</strong> on&dial "<br />

<strong>an</strong>d apical trunk growth. The ratio is calculated by dividing the&r-<br />

cumference <strong>of</strong> the tree at 1.5 m by its height (See Figs. 4,5;6, <strong>an</strong>d.7). :<br />

Griggs-Putnum Type Deformation Rating (G) A subjective 'rating scale<br />

similar to that developed by Putnam (1948). Each tree is given a rating<br />

b<strong>as</strong>ed on the characteristics <strong>of</strong> its <strong>wind</strong> deformation (see Fig. 8).<br />

Deformation Ratio (D) An ind'-cator <strong>of</strong> the degree <strong>of</strong> <strong>wind</strong> induced<br />

flagging <strong>of</strong> a tree. A ratio <strong>of</strong> <strong>an</strong>gle a (the <strong>an</strong>gle between the crown <strong>an</strong>d<br />

the trunk on the leeward side <strong>of</strong> the tree) <strong>an</strong>d <strong>an</strong>gle 8 (the <strong>an</strong>gle between<br />

the crown <strong>an</strong>d the t?unk <strong>of</strong> the <strong>wind</strong>ward side <strong>of</strong> the tree) is calculated<br />

<strong>as</strong> in Fig. 9.<br />

Compression Ratio (C) An <strong>indicator</strong> <strong>of</strong> the influence <strong>of</strong> the <strong>wind</strong> on the<br />

formation <strong>of</strong> reaction wood. The ratio is calculated by taking the <strong>an</strong>nual<br />

increment <strong>of</strong> growth <strong>of</strong> the bole or trunk on the leeward side <strong>of</strong> the tree<br />

<strong>an</strong>d dividing it by increment <strong>of</strong> growth <strong>of</strong> the bole on the <strong>wind</strong>ward side<br />

<strong>of</strong> the tree (Fig. 10).<br />

ii. Background for Development <strong>of</strong> these Indices<br />

Eccentricity is a ratio which defines the degree <strong>of</strong> departure<br />

from circularity. The eccentric growth <strong>of</strong> tree rings, with wider rings<br />

on the lee side <strong>of</strong> the tree, h<strong>as</strong> <strong>of</strong>ten been observed in nature. B<strong>an</strong>n<strong>an</strong><br />

<strong>an</strong>d Rindra (1970) found <strong>an</strong> eccentricity in the cross section <strong>of</strong> trunks<br />

<strong>of</strong> several coniferous species which could not 'be <strong>as</strong>cribed to differential<br />

insolation. They found the major axis to be in the direction parallel<br />

to the prevailing <strong>wind</strong>s. Similarly in Europe, Barsch (1963) found <strong>an</strong><br />

average ratio <strong>of</strong> 1.17 for the diameter in the direction <strong>of</strong> the prevailing<br />

<strong>wind</strong>s to that in the perpendicular direction. Jacobs (1954) firmly guyed<br />

tall pines <strong>an</strong>d found the ring increment to be uniform along the boles<br />

while unguyed trees developed eccentric growth. These results provided<br />

the framework for the index <strong>of</strong> eccentricity.<br />

Thinning to reduce stem density h<strong>as</strong> become a common forestry<br />

practice <strong>an</strong>d <strong>as</strong> a result, more attention is being focused on stem form<br />

development in thinned <strong>an</strong>d unthinned st<strong>an</strong>ds (Yerkes, 1960; Lohrey, 1961,<br />

Grom<strong>an</strong> <strong>an</strong>d Berg, 1971). Yerkes found that thinned Dougl<strong>as</strong>-fir had<br />

greater diameters th<strong>an</strong> the unthinned controls. According to Carlton (1976),<br />

<strong>wind</strong> sway w<strong>as</strong> probably responsible for incre<strong>as</strong>ed diameter growth along<br />

with incre<strong>as</strong>ed insolation, improved soil moisture <strong>an</strong>d improved rooting.<br />

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