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Available parameters
- First are elements and masses. Each row of the table
represents one element. Elements are specified by their periodic table
symbols. The masses are expressed in arbitrary units, to be normalised
to the sum of 1. The plasma is assumed to consist of the atomic species
of given elements at given concentrations, subject to ionisation (namely,
the plasma consists of neutrals and positively charged ions).
- The plasma is assumed to be under local thermodynamic equilibrium,
subject to the given temperature and electron
density. Therefore, the distribution of internal energy of the
species is given by Boltzmann statistics, and the ionisation equilibrium
is given by Saha equation.
- The plasma volume or mass is required in order to to calculate the absolute concentrations of the species
from the charge neutrality equation. The plasma shape and observation
conditions (numerical aperture) are necessary as well to calculate radiation transport.
Since we consider the plasma to be a one-dimensional light source,
the optical path length (l) is its only dimension you need to control.
The plasma volume (or mass) is assumed to be proportional to l3.
Increasing the value will make the self-absorption effects more evident, while decreasing the value will make
the plasma optically thin.
- The wavelength range determines the start and the end of the simulated
spectrum. Note: if the spectral range is outside [185; 1700] nm, the spectrum
will be calculated for vacuum wavelengths, and for air wavelengths otherwise.
The latter are calculated according to
Peck & Reeder, JOSA 62, 958 (1972).
- You can either specify the desired wavelength range and let
us pick a suitable number of pixels for the implicitly assumed
spectrometer observing the plasma or specify the center
wavelength, the number of points (which correspond to the
detector pixels) and the rest of the spectrometer
parameters. Be aware that requesting too many points is not a good
idea: around 20000 should be okay for a modern workstation, but if you
request 1000 times more, you may make your browser hang your entire
machine. We tried to avoid expensive operations on the data returned
from the server, but some of them have to be
O(N)
and
eventually the resulting data has to be plotted, which is an unavoidable
cost.
- The database priority determines which database of spectral lines to
prefer if both of them
(NIST and
Kurucz) happen to contain a
line.
- We assume that the spectral lines in the plasma are subject to Stark
broadening. The linear Stark effect caused by electrons inside the plasma
is typical for many-electron atoms (ions), thereby the Stark widths of the
profiles of the lines are proportional to the electron density
(ne). Since the electron impact Stark broadening parameter
is unknown for most of the lines, the default Stark width is used to
calculate the Stark width (FWHM) for them:
ω = ωdefault/1016 · ne nm
.
- The peak recognition limit (α) and line identification limit (β)
control the peak and line identification procedure after the spectrum
is simulated and lines are empirically assigned to peaks they
comprise. The local maxima heights
ymax - ymin
have to exceed
α·(max(y) - min(y))
to be considered as peaks.
Lines falling between the local minima of a peak have to exceed
β·max(ypeak)
to be considered
comprising the peak.
- The spectrograph instrumental function can be either a delta function
(i.e. no convolution), a rectangle, or a rectangle convolved
with
(sin x / x)2
:
- The image intensifier instrumental function can be a delta function, a
Gauss profile, a Lorentz profile, or a Lorentz profile with added triangular
side bands. The latter has been determined to fit the experimental data
obtained in our laboratory the best; your results may vary. The synthetic
spectrum is convolved with both instrumental functions as part of the modelling
procedure.
- The self-absorption checkbox controls whether to simulate
the absorption process in plasma in addition to the emission process. It
is recommended to leave this checkbox on to get realistic results.
"Advanced" parameters
Use of advanced parameters makes it possible to hand-tune the optical
characteristics of the apparatus simulated in the model. This may be needed
to make the model spectra precisely agree with the experimental data, but
requires more intimate knowledge of the instrumental setup being simulated by
the model.
- The center wavelength appears in the middle of the simulated spectrum, but the
total wavelength range is determined by the following optical parameters:
- The number of detector pixels directly controls how many points will be
generated in the simulated spectrum as well as the wavelength range by
affecting the total size of the CCD or CMOS sensor.
- The pixel width is the effective size of each pixel of the (i)CCD or (i)CMOS camera
in the focal plane of the spectrograph (
wpix,focal
).
Be aware: if a simple CCD or CMOS camera is used as a detector,
you should enter the physical size of the pixel here, but if the ICCD or ICMOS camera is used,
the magnification coefficient (k) of the optical system transferring the image from output window of the intensifier
to the CCD or CMOS sensor surface should be taken into account to calculate the sensor
pixel width in the focal plane: (wpix,focal = wpix/k
)

- You can set the entrance slit width of the spectrograph. It is usually better
to limit it to get better resolution, but in reality this results in much
weaker signal.
- By changing the collimator focal length and the objective focal length,
you can influence the wavelength range that gets projected on the detector.
- The spectrograph angle α represents the angle between the ray
connecting the centers of collimator mirror and the diffraction grating and the
ray diffracted into the center of the objective mirror. It is a constant for
a given Czerny-Turner spectrograph with a reflective grating.
- Grating width (its physical dimension) and groove density can also be
set. The latter strongly affects the observable wavelength range.
- Diffraction order of the grating affects the spectral resolution and observable wavelength range.
A higher order means higher resolution and narrower wavelength range.
-
The image intensifier resolution is the spatial resolution of
the image intensifier of the ICCD (or ICMOS) camera, which is measured in
line pairs per mm with the help of the special test targets (for example,
USAF 1951). We assume the intensifier instrumental profile width (FWHM)
equal to
1.0/resolution
(mm). If the
intensifier is not used in your system (the image intensifier instrumental
function is a delta function), this parameter doesn't matter.
For more information, consult
Zaytsev et al., SAB 158, 105632 (2019)
or contact the corresponding author of the article.
Interactivity