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Vergara - 1976 - Physiological and morphological adaptability of ri

Vergara - 1976 - Physiological and morphological adaptability of ri

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478 cuxiivrs mo arcs<br />

Spikclots (thous<strong>and</strong>/ sq m l<br />

Spiketatst no lpa<strong>ri</strong>ele)<br />

5O 300<br />

50L4F RADMTDV<br />

71'MERAHRE<br />

4O Z50 - 0<br />

so 20o - °<br />

20 I50 y-<br />

lO IOO >-<br />

‘I- I I l l<br />

H. I l I<br />

o I00 200 30o 400 s00 22 25 2e at<br />

Solar rodiutionteol-erfiz-doyl<br />

Mean tempemturetqil<br />

4. (‘rrain number per square meter (JV) <strong>and</strong> solar radiation (S) in relation to daily mean<br />

temperature du<strong>ri</strong>ng the pe<strong>ri</strong>od <strong>of</strong> 25 days before flowe<strong>ri</strong>ng.<br />

In our field expe<strong>ri</strong>ment. seasonal va<strong>ri</strong>ation <strong>of</strong> average daily mean temperature<br />

is narrow, ranging from 24° to 30°C. Therefore. it would seem likely that spikelet<br />

number per unit amount <strong>of</strong> solar radiation vrould be a negative linear function<br />

<strong>of</strong> the average daily mean temperature:<br />

Sl-‘V Qr-(.-\'.. — t) (6)<br />

With this approximation. we found a high correlation between spikelet number<br />

per square meter (rY) <strong>and</strong> solar radiation du<strong>ri</strong>ng the reproductive stage <strong>and</strong> daily<br />

mean temperature du<strong>ri</strong>ng the same pe<strong>ri</strong>od (Fig. 4). This relationship can be<br />

w<strong>ri</strong>tten<br />

This equation implies that spikelet number per square meter is positivefv correlated<br />

with solar radiation du<strong>ri</strong>ng the reproductive stage. that is. 25 days before<br />

flowe<strong>ri</strong>ng. <strong>and</strong> negatively with daily mean temperature du<strong>ri</strong>ng the same pe<strong>ri</strong>od.<br />

The equation (7) is rew<strong>ri</strong>tten<br />

N = S-fl!) = S(278 — 707!) (S)<br />

The correlation coefficient between measured spikelet number <strong>and</strong> computed one<br />

xvas 0.888“. The procedure we have used here is similar to that <strong>of</strong>Murata {I964}<br />

<strong>and</strong> Ilanyu et al. (1966) The difference is that while Murata. <strong>and</strong> Ilanyu et al.<br />

examined climatic influence on <strong>ri</strong>pening, we did so on spikelet fonnation.<br />

Using 18.1 g for LOGO-grain weight <strong>and</strong> 86% for filled grains (the mean values<br />

<strong>of</strong> the l9 crops in this expe<strong>ri</strong>ment). we can estimate the grain yiield <strong>of</strong> the [R747<br />

line planted at different times <strong>of</strong> the year.<br />

Y = $(278—7.U7t) 4186 - l8.l ~ l0’! (9)

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