Turbulent transfer coefficient, foliage exchange velocity and stomatal exchange velocity within a corn canopy are approached using the heat balance method. Measurements of air temperature, water vapour pressure, net radiation and wind speed were made at several levels within and above the canopy during the growing season of corn crops. Instruments presented schematically in Fig. 1 were used for the measurments.
The results obatined can be summarized as follows:
1: The exchange velocity in the interval
h is given by
D
0-h=R(z
1)/cpρ(ΔT+l/cpΔq)-A,
where
R(z1)=
S(z1)-
Bs; Δ
T=T1-
T2; Δ
q=q1-
q2;
S(z1),
T1.
q1, net radiation, air temperature and specific humidity at height
z1;
T2,
q2 air temperature and specific humidity at height
z2;
Bs soil heat flux;
Cp, ρ, specific heat and density of air;
l, latent heat for evaporation.
A is a term for considering the influence of changes of
S and
K in the interval on the exchange velocity. Mean transfer coefficient in the interval is given by
K=h·D
0-h.
Preliminary computations indicate that the influence of the term
A can be disregarded with acceptable errors in the canopy, provided the interval
h is so small as 10cm (see Table 1). Fig. 2 shows that the transfer coefficient at the mid-point in the interval is in fairly good agreement with the mean transfer coefficient in the interval. Although the initial decrease of the transfer coefficient with the canopy depth is rapid, the decreasing rate diminishes gradually with the canopy depth. Values of the transfer coefficient at the canopy top are by one and two orders of magnitude larger than those in the lowest layer. The normalized profiles of the transfer coefficinet (
K/KH) are shown in Fig. 4. Each point is the avergae of the respective normalized values for the 10-min profiles. The mean profiles were approximated by an exponential function. The values of its extinction coefficinet vary from 2.46 to 2.88, and agree well with those presented in literatures. The extinction coefficient seems to increase slightly with the maximum leaf area density within the canopy, but it requires futher experimental studies.
2: The mean foliage exchange veloeity (
Df) in the interval of 25cm was calculated by
D
f=ΔS-ΔlE/2cpρΔF(T
f-T
a),
where Δ
S, Δ
lE, the divergence of net radiation and latent heat fluxes in the interval (ly/sec); Δ
F, the partial leaf area index; (
Tf-Ta), leaf-air temperature difference. The magnitudes of the foliage exchange velocity averaged for the daylight hours (0900-1700) are 3.8, 2.6, 1.9, 1.7, 1.0, 0.9cm/sec respectively in the layers of 275-250, 250-225, 225-200, 200-175, 175-150, 150-125cm. The absolute values of the foliage exchange velocity within the canopy are in fairly good agreement with results obtained by IMPENS
et al. (1967) using a different method. The profiles of the foliage exchange velocity were also approximated by an exponential function. The value of extinction coefficient was found to be 2.8.
Fig. 6 shows the foliage exchange velocity as a function of transfer coefficient. The following relation was obtained by regression analysis
D
f=0.56+1.25·10
-3K.
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