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If a closed formed expression for radiance can be generated from Monte Carlo simulations or P∞ approximation, that would permit a separation of variables (P0, μ ′ s, μ a, g), a typical radiance data set can provide a large number (up to 180 when taking data every 2° in 0° 360° range) of independent equations to find the unknowns.
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Closed form expression for WF LE is available ([4, 5] etc).
These two limits are further compared with IDFE, closed form expression.
A simple closed form expression is obtained for the corresponding critical time estimate.
By substituting (53) in to (55) for h=1, h=2 we can obtain approximated closed form expression for ergodic capacity.
Closed form expressions have been adopted for such a purpose.
We derived closed form expressions for the optimal time allocation.
Closed form expressions for mean delays are obtained.
Closed form expressions for these are provided in the paper.
Closed form expressions are derived to characterize these response fluctuations.
Creating closed form expressions for these distributions is not possible, the map is too complex.
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