Title: Application of Thomson Scattering on a high pressure mercury lamp
1Application of Thomson Scattering on a high
pressure mercury lamp
Nienke de Vries, Xiaoyan Zhu Erik Kieft, Joost
van der Mullen
2Outlook
- Introduction
- Thomson Scattering on a real lamp
- Thomson Scattering results
- Equilibrium assumptions
- Conclusions
3Thomson ScatteringIntroduction
- Free electrons oscillate in
external em-field - Accelerated electrons in turn
emit radiation (TS
light)
TS-spectrum
4Thomson ScatteringIntroduction
- Scattering parameter a
- l ltlt ld a lt 0.1
- Incoherent scattering on random fluctuations in
ne - l gtgt ld a gtgt 1.0
- Coherent scattering on correlated ne variations
l Wavelength shift scattered
radiation
ld Debye length
5Thomson Scattering Set-upIntroduction
6QL-lampIntroduction
- Low pressure gas discharge model lamp
- Stray light prevention
- Brewster windows
- Extension tubes (120 cm)
- Incoherent scattering
7Argon model lampIntroduction
- Model lamp
- Brewster windows
- Extension tubes (60 cm)
- Coherent scattering
- In cooperation with Bochum
8 Hg-lampThomson scattering on a real lamp
High pressure mercury lamp
- Electron density
- 1020 lt n lt1022 m-3
- Electron temperature
- Te 6600 K
- Gas pressure
- p 1.5 bar
-
0.2 lt ? lt 1.2 Coherent Scattering
9Set-up for TS on the Hg-lampThomson scattering
on a real lamp
10Instrumental problemsThomson scattering on a
real lamp
- Stray light reduction
- Broad mask
- Blocking sides of the entrance slit
- Lamp damage due to laser beam
- Low laser power
- Smaller focal length (1m ? 0.25m)
- Laser induced plasma
- Low laser intensity
11Measured spectrum Thomson scattering results
iCCD image of a measured spectrum
- Contributions
- Thomson radiation
- Plasma radiation
- Stray light
- Dark current
12Coherent scattering Thomson scattering on a
real lamp
Shape of TS-spectrum depends on scattering
parameter ?
Hg-lamp 0.2 lt ? lt 1.2 Spectrum is flattened,
width depends on Te
13Coherent scattering Thomson scattering results
Fit of TS-spectrum
TS power
S(k, ?) Spectral distribution
function Salpeter approximation used for S(k, ?).
- Valid for
- Te? Tg
- Maxwellian velocity distribution
Central points blocked by a mask
14Results Thomson scattering results
- Alternating current sine wave
- Radial profiles of ne and Te
- different phases of the current
15Thermal EquilibriumEquilibrium assumptions
- Thermal Equilibrium
- One temperature for all species Te ? Tgas? Tion
- Thermal Equilibrium in the Hg-lamp?
- Te from TS Te 7000 ? 740 K
- Tgas from X-ray Tgas 5200 ? 520 K
- Te ?Tgas
16Chemical Equilibrium Equilibrium assumptions
Saha-Boltzman
Saha balance Hg e- ? Hg 2 e-
n1s
Saha equation
Atomic state distribution function
17Chemical Equilibrium Equilibrium assumptions
ASDF of an ionising plasma
Overpopulation factor b1 n1/n1s n1 Ideal
gas law n1s Saha equation Ionising plasma
b1 gt 10
Overpopulation of n1,
Slope ? Texc ? Te
18Chemical EquilibriumEquilibrium assumptions
Radial profiles for different phases
19Chemical Equilibrium Equilibrium assumptions
- Deviations from Saha-Boltzmann
- Excitation temperature from ASDF Texc 5200 K
- Electron temperature from TS Te 7000 K
- Overpopulation factors b1 gt 10
- Minimum in the centre.
- Increase with increasing filling gas.
- Maximum at zero crossing of the current
20Conclusions
- TS for the first time applied on real lamp
- Indications that the LTE assumption is not
valid - Thermal Te ? Tgas
- Chemical Texc ? Te, b1 gt10
- Recommendations
- Model of Hg lamp including molecular processes