THE NETHERLANDS ROVE PROGRAM - RADAR REFLECTION DATA 10 GHZ
1039
L but also on
Efects the radar
for all inci—
. This soil
ated by the ex-
is are caused by
iscription of
Eluence could be
}] (7)
this assumption,
equation
. The model des-
/ (Attema e.a.
i case of small
scatterometers
low the develop-
the growing sea-
3 we will see,
sets alone also
Eerence purposes,
ites a measure-
soil by vege-
le underlying
>eak on May 7
! caused by a
;urement.
;e later in time
in soil moisture
are soil scat-
lue to rainfall
ises through
icur due to the
ion. In this
'Othed by the
een the total
dd-season val-
rimination for
has to take
on and stabil-
as used to
79). From this
e differences
cation of crop
APA MAY JUN JUl RUG SEP
1990
LESENOt © SUGAA8EETS » POTATOES + S.VMEAT X OATS OB. SOIL 2
Figure 13. Back scattering coefficient y versus time for various test
plots. Incidence angle 60°, HH-polarization, season 1980.
By taking into account that a water cloud is a
volume scatterer we may write, after the introduction
of the usual approximations, that
Y =35- { 1-exp (-
veg 2Q
2NQh1
COS0
(8)
where :
0 is the radar cross section of one droplet
Q is the so-called attenuation cross section of
one droplet
N is the number of the droplets per unit volume
h, 0 are as indicated in figure 14
Figure 14. Geometry of the cloud model.
types should be possible. One of the more important
results being that the success percentages could be
greatly improved by the introduction of multitemporal
analysis. Although basically each observation will
add some information and therefore should improve
the classification results a number of three obser
vations can be considered as an optimum. During the
growing season of 1980 an X-band SLR campaign was
imitated to verify the conclusions of the simulation
study (Hoogeboom 1983).
Multitemporal applications can only be utilized to
their full extent when radar systems are calibrated
with sufficient accuracy. Although such calibrations
ask for a raise of standards in radar technology they
offer at the same time the possibility to add a
memory function to the observation system. This mem
ory function will probably turn out to be the most
important element of operational radar-based remote
sensing systems. It not only opens perspectives with
respect to monitoring but it of fers also a possibility
for meaningful comparisons between observations made
in different years and over large arease.g. on a Euro
pean or even on a worldwide scale.
An important step towards the quantification of
the relative importance of the soil and vegetation
contributions in fig. 13 was made by the introduction
of the, so-called, cloud model (Attema e.a. 1978).
The underlying ideas are that the microwave dielec
tric constant of dry vegetative matter is much small
er than the dielectric constant of water; a vegetation
canopy is usually composed of more than 99% air by
volume. Therefore, the canopy can be modelled as a
water cloud, the droplets of which are held in place
by the vegetative matter. As a first step, it is
assumed that this cloud consists of small spherical
droplets with the same radius and with a uniform
random distribution (fig. 14) .
It is convenient to simplify this formulation a bit
further. Since all water particles are assumed to be
identical in shape and size we may replace the ratio
0/2Q by a parameter C. If we define W as the water-
content of the cloud per unit volume (kg/nP), N is
proportional to W and therefore 2NQ can be replaced
by DW, where D is the second modelparameter; eq.(8)
becomes:
Yveg = c[ 1 - exp(-DWh/cos0)] (9)
In eq. (9) there is one single crop parameter Wh re
presenting the amount of water per unit surface. This
quantity Wh is equal to the biomass per unit area
times the volumetric moisture content of the'plant.
Since the equivalent dropsize is unknown the model-
parameters C and D must be determined for each crop
by non-linear regression analysis.
Because the vegetation layer is partially trans
parent for microwave radiation the return from the
underlying soil must be accounted for. Assuming an
incoherent addition of the soil and vegetation con
tributions we may simply add Y so ii to eq. (9) taking
into account the attenuation by the vegetation layer.
In this way we arrive at the cloud model equation
Y=c[ 1-exp(-DWh/cos0)]+Y so ^^exp(-DWh/cos0). (10)
In the development of the model described by eq.(10)
using radar backscattering measurements in X-band,
throughout the growing season, of 8 different crops
it turned out that the attenuation parameter D is
rather insensitive to the incidence angle. For crops
with relatively large leaves (sugarbeet, potatoes
and peas) the scattering parameter C is dependent on
the incidence angle.
The analysis showed further that the appearance of
so-called ears in the cereals has a dramatic effect
on the geometry and consequently on y. After this