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RADIATION TEMPERATURE MEASUREMENT OF ARGON ARC PLASMA BY SUBMILLIMETER
DIAGNOSTIC TECHNIQUES
E. Tishchenko, A. Golubev, V. Lazarev
To cite this version:
E. Tishchenko, A. Golubev, V. Lazarev. RADIATION TEMPERATURE MEASUREMENT OF ARGON ARC PLASMA BY SUBMILLIMETER DIAGNOSTIC TECHNIQUES. Journal de Physique Colloques, 1979, 40 (C7), pp.C7-859-C7-860. �10.1051/jphyscol:19797415�. �jpa-00219416�
JOURNAL DE PHYSIQUE CoZZoque C7, supple'rnent a u n07, Tome 40, J u i Z Z e t 1979, page C7- 859
RADIATION TEMPERATURE MEASUREMENT OF ARGON ARC PLASMA BY SUBMILLIMETER DIAGNOSTIC TElJiNIQUES
E.A. Tishchenko, A.V. Golubev and V.B. Lazarev.
I n s t i t u t e f o r PhysicaZ ProbZems, Moscow U.S.S.R.
Abstract : Methods of radiation temperatu- re measurement of the plasma filament by active and passive submillimeter diagnostic are described-The profiles of the side-on brightness of plasma thermal emission are measured at two wavelengths, one of them be-
ing selfabsorbed. These data are used to determine the radiation temperature and op- tical depth of plasma
El 3 .
Simultaneous probing of the plasma filament by submilli- meter radiation at two wavelengths allowsto check this method and find out the degree of plasma equilibrium as well as the nature of electron collisions.
Emerfment : Diagnostic installation con- sists of D.C. arc, heterodyne H20-laser ( 2 -1 1 y p m ) l2] interferometer, homodyne backwave tube (BWT, ;\ =350pm) interfero- meter, high sensitive two-channel radio- meter and measuring apparatus.
Fig.1 Arc configuration Pig.1 shows the cross-section of D.C. arc chamber (1 ) (1 0x1 0x1 0 cm3). Its diagnostio windows (2) were made of crystalline quartz.
The a m electrodes.(50 mm apart) were cooled by water and have molibden tips (4). To fa- cilitate the local side-on diagnostic of plasma by narrow submillimeter beams formed by the lenaes
(7)
3 the plasma filament is moved with a frequency aboui; several Hz byoscillating magnetic field H of the coils ( 6 ) .
Fig.2 Diagnostic set-up : P,-P6
-
one-di-mentional grids (period 20pm), I -M
-
1 4 metal mirrbrs, L2-L4
-
polyethylenelenses(diameter-54 mm, focal length-140 mm).
Optical system of the experimental in- stallation (Fig.2) is a twin-wave Each- Zehnder interferometer. H20-laser radiation consists of two ortogonally polarized wa- ves with a frequency shift 18 kHz, orien-
tated at the angles of -45O and +45O to the vertical. It is directed into the in- terferometer by means of mirror I,. BWT- radiation is formed in the quasioptical beam by the lens L1. Horizontal polariza- tion-, provided by polarizer P5, is di- rected into the interferometer by the mir- rors M1 and M2 and grid GI. The frequency of BWT radiation is modulated by saw-tooth law w&th a ffequenoy of 27 kHz;. At the output of the interferometer there are vertically orientated polarizer ' P3 and two-channel detector Dl with photocon- ductors n-GaAa and Ge:B at 4.2 K. The transmittivity signal-$(P) (
2
~ 3 5 0 p m ) is detected by n-GaAs at 27-kHz. Laser signal (3
=119pm) is detected by Ge:B at 18 kHe and emplsyed to measure phaseArticle published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphyscol:19797415
shift
y(9)
by fast "phase-voltageq1 conver- ter 131.
D3 signal is used as the refe- rence one. 'Phe distribution of plasma emis- sion is measured by two-channel radiometer D2 at tO8pm (GerB) and 285pm (n-Galls).Functions
Y
( ),
( ) and spectral brigh- tneasesIZgC P ~j
anc?lOB(P)are registered by the two-beam oscilloscopes OSC, and OSC2.The impact parameter
9
is measured by the scanner system [ 4 ).
Results : Typical experimental curves are shown in Fig.3aYb. Data processing is per- formed under assumption that plasma tempe- rritnre gradients are negligible, In this case one obtains from radiation transfere equation the expression for J ( ~ , O ) :
r
(%
0)= B ( 4 x2j[+ -
M ; ~ ~ - T ( U , O ) ~ ~ (I]where
B (g%%s
blackbody spec tnun,T(J, 5 )is plasma optical depth at
9
=O, %'is the mean radiation electron temperature and 3 is wave number. .IfId
andr2
are thesurface brightnesses at two frequencies and
Q2 ,
then using eqn.fl) one can calculate the plasma optical depth at the frequency'%
from eqn. :where
# =($p
(8
-0.144 for n-GaAs and Ge:B detectors). Radiation temperature a.(in K) is given by the formula :
(3) where
4
is brightness inpwt/cm?cm-l.steradn,
2
is the root of eqn. (2). Plasma optical depth 'T is measured independen- tly using modulus of the complex transmit- tivity9
( 0 ) at the frequency $ r28.6 em-'(
2
=350pm) x 9 ( o ) = v [ - ~ ( ~ 0 ) / 2 ] Fig.3~ shows the optical depth of the AT arc dis~hargta~. for regimes of constant current 1%. 2 A.In the pressure range of 1-2.25 atm the mean radiation temperature %'within experimental errors is independent on the gas pressure P and is equal to (7.8%.5)*
to3
K. On the other hand, phase -measure- ments show that electron density is p m - portional to p1l2,
as it must be at the equilibrium. In this ~ a a e linearity of the functionT(P) gives an evidence thatelectron-ion collisions dominate other collision processes. The equilibrium tem- perature
%?
at 2 =O calculated by Saha equation, is equal to 9.2-10 3 K, i.e.it is 10-2C% higher than
z2 .
Fig.3 Characteristics of Ar arc (dis- charge current equaled to 18.2 A) Phase
Y('j(2
=119pm) and modulusg(P)' ( 2 =350pm) of the transmittivity.
b) Plasma spectral surface brightness
-
(top curve :
2
-285 my Y-scale-
0,54pt/cm2* st eradn-cm-i(k div* loner curve :
2
-1 08pm, Y-scale-
1 jnwt/cm2. st eradn*cm". div)
c ) Optical depth 7 at L) =35 cmel
( 2
-
285pm1, clear ciroles-
selfabsorption measurements, dark circles-
activediagnostic at 2 = 3 5 0 ~ u m (data conver- ted to
2
~285pm).References :
[I E,A.Tishchenko, L.A.Vainstein, Fie.
Plaamg, N1, 124 (1977)
[2] V.V.Zavl yalov, G.D.Bogomolov, Pist ma v ZETF,.B, 6, 393 (1974)
[3 V.B.Laaarev, Prib.Tech.Exper, 2, 85, (1976)