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the order of 1:
Z
x
ω
u ( x ω )
D
k ω dx
k ω x ω
1.
0
This formula describes self-reversal of spectral lines with a dip at the line center
as shown in Figure 3.12 for the case when the plasma temperature drops sharply
near the plasma boundary. Evidently, the condition for a strong minimum of the
radiation flux (3.92) for the spectral line center has the form
k 0 T
1
dT
dx
1
(3.93)
where
ω >
T .
3.3.7
Radiation from the Solar Photosphere
Radiation transfer may be of importance for a plasma or excited gas of large
size [61]. We analyzed above transfer of resonant radiation in the cases of uniform
and strongly nonuniform radiating plasmas. We now consider a plasma with a
slightly varied temperature, being guided by emission of the solar photosphere,
which is created and governed by the processes
H C„ ω
e
C
H
!
.
(3.94)
Local thermodynamic equilibrium in the solar photosphere is supported by the
processes
H C I
H $
e
C
H
$
2 e
C
e
C
2 e
C
H .
(3.95)
This equilibrium leads to Saha relations between the number densities of the corre-
sponding particles, and for a quasineutral weakly ionized plasma N e
D
N p
N H
with a small concentration of negative ions ( N
N e )wehave
( N 0 N H ) 1/2 exp
exp
T ,
N 3/2
H
4 N 1/2
0
J
2 T
ε
0
N e
D
N p
D
, N D
m e T
2
3/2
N 0
D
.
(3.96)
π
2
Here T is the temperature, N H , N e , N p ,and N are the number densities of hydro-
gen atoms, electrons, protons, and negative ions, respectively, J
D
13.605 eV is the
ionization potential of the hydrogen atom, and
ε
D
J /2
EA
D
6.048 eV, where
0
0.754 eV is the electron affinity of the hydrogen atom. The radiation flux j E
ω
EA
D
of the Sun at the position of the Earth is
R 2
r 2
j E
ω D
j ω
,
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