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This variation comes from the exponential term in (29).
The first exponential term can be easily evaluated if.
The azimuthal dependence, however, is expressed in the exponential term.
The Gaussians may have arbitrary powers of x, y, z before the exponential term.
Moreover, the complex exponential term of (8), can be further denoted by (9).
The exponential term is equal to, and the value of exp -jπk) is givexp -jπk39).
In view of the assumption (3.2), the exponential term can be approximated as follows: (3.4).
β is introduced in order to keep the exponential term above zero.
When the number of blocked PUEs increases, the exponential term in W p decreases.
The accuracy in time is controlled by choosing several subdiagonal Pade approximants to replace this matrix exponential term.
The model performance slightly improved by including the effect of leaf area index on Λ as an exponential term.
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