schiff

Estimate the radiative properties of soft particless
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commit ae06330ea8bbb88d6ac48d94eba4df92f96cc1b9
parent 2236f0907c6e67c7483744a11707e14c25bf7ae7
Author: Vincent Forest <vincent.forest@meso-star.com>
Date:   Tue, 22 Mar 2016 15:56:14 +0100

Minor update of the schiff-output man mage

Document the unit of the cross-section values.

Diffstat:
Mdoc/schiff-output.5 | 11++++++-----
1 file changed, 6 insertions(+), 5 deletions(-)

diff --git a/doc/schiff-output.5 b/doc/schiff-output.5 @@ -15,17 +15,18 @@ point values is a list of per wavelength cross\-sections. Each line stores the estimated cross\-section for a wavelength submitted by the \fB\-w\fR option of .BR schiff (1). It is formatted as "W E e A a S s P p" with "W" the wavelength in vacumm -(expressed in micron), "E", "A" and "S" the estimation of the extinction, -absorption and scattering cross\-sections, respectively, and "P" the estimated -average projected area of the soft particles. The "e", "a", "s" and "p" values -are the standard error of the aforementioned estimations. +(expressed in microns), "E", "A" and "S" the estimation of the extinction, +absorption and scattering cross\-sections, respectively, in square microns per +particle, and "P" the estimated average projected area of the soft particles +expressed in square microns per particle. The "e", "a", "s" and "p" values are +the standard error of the aforementioned estimations. .PP An empty line then separates the cross\-sections from the list of per wavelength inverse cumulative phase functions. .PP Each inverse cumulative phase function begins by a line that describes how the function was computed. The format of this line is "W theta-l Ws Ws-SE Wc Wc-SE -n" with "W" the wavelength in vacuum (expressed in micron) of the inverse +n" with "W" the wavelength in vacuum (expressed in microns) of the inverse cumulative phase function, "theta-l" the scattering angle in radians from which the phase function was analytically computed, "Ws" and "Wc" the values of the differential cross\-section and its cumulative at "theta-l", and "n" the