where the component “T” denotes the matrix transpose. Freeman– Durden decomposes the matrix
into three scattering components [63]:
[C] = f
s
ββ
β
2
0
000
01
*
+ f
d
αα
α
2
0
000
01
*
+ f
v
1013
02
30
13
00
/
/
/
. (6.7)
The contribution in scattering can be estimated from the scattering powers P
s
, P
d
, and P
v
, where
they represent single, double, and volumetric scattering, respectively [19].
6.2.2.2.2 Yamaguchi Decomposition
An improvement to the Freeman– Durden model, this decomposition model was proposed in 2005
by adding a fourth helical component to the model [ ...
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