Beuermann et al. (1985) have used the 408 MHz all-sky survey
(Haslam et al. 1982) to produce a three-dimensional model
of the Galactic radio emission using an unfolding procedure. In this
model the Galaxy consists of a thick non-thermal radio disk in which a
thin disk is embedded. The thick disk exhibits spiral structure, has
an equivalent width of 3.6 kpc at the solar radius and accounts
for
90% of the diffuse 408 MHz emission. Emission extends to
at least 15 kpc from the Galactic centre, at which radius the thick
disk has an equivalent width near 6 kpc. The thin disk, by
comparison, appears in the model as a mixture of thermal and
non-thermal emission also with spiral structure, but with an
equivalent width of
370 pc, similar to that of the H I
disk and of the distribution of H II regions in the inner
Galaxy.
Our comparison of the 22 MHz and 408 MHz maps shows a remarkable
constancy of spectral index in the extended emission corresponding to
the thick disk component over our full range of longitudes from
0
to
240
. The principal departures from this
general tendency are (i) the slightly flatter spectral index in
a broad area in the region of minimum Galactic emission at high
latitudes toward the longitude of the Galactic anticentre and
(ii) the somewhat steeper indices near Loop III and the outer
rim of the NPS. In a similar comparison of the 408 MHz map with a map
of 1420 MHz emission, Reich & Reich (1988) also note these
general features. However, we see no indication in the lower
frequency range for the steeper spectra seen by Reich & Reich in
regions on the plane both near the Galactic centre and near longitude
130
. This suggests that any steepening of the spectra in these
regions must be a higher frequency phenomenon with spectral curvature
above 408 MHz.
Details of the spectral index variations associated with the loops of
emission also differ in the two frequency ranges. Figure 5
shows a slightly steeper index (by 0.03) for a substantial part
of the arc forming the outer edge of the NPS. This contrasts with the
408-1420 MHz comparison (Reich & Reich 1988) which shows a
steeper index in a relatively broad arc on the part of the NPS closest
to the Galactic plane. Neither study indicates a difference between
the spectral index of emission within the loop of the NPS and that
outside the loop. The NPS has variously been considered as a nearby,
very old supernova remnant (e.g. Salter 1983) and as a local
magnetic "bubble'' (Heiles 1998).
We have noted that at longitudes less than 40
there exists
a continuous trough of absorption along the Galactic plane. We
illustrate this in Fig. 6 which shows a map of the "quasi
optical depth'' at 22 MHz calculated from a comparison with the 408
MHz map on the assumption that the absorption is due entirely to cool
ionized gas on the near side of the emission. (We define quasi
optical depth,
, by the relation
, where
is the mean
spectral index of the emission off the Galactic plane). This
represents an underestimate of the true optical depth of the absorbing
gas since (i) a proportion of the non-thermal emission will be
on the near side of some absorption and, (ii) the kinetic
temperature of the thermal gas will lessen the apparent depth of the
absorption. A more accurate estimate of the true optical depth would
require a modelling of the intermixed emission and absorption
components which is beyond the scope of this paper. Nonetheless, it
is obvious from Fig. 6 that the full angular width of the absorbing
region is less than
which, at an assumed mean distance of
4 kpc, corresponds to a thickness of less than 250 pc. Thus, it is
apparent that the absorption corresponds to the "thin disk
component'' of emission identified by Beuermann et al.
(1985) as comprising the known disks of H II
regions, diffuse thermal continuum emission, diffuse recombination
line emission and the distribution of atomic hydrogen.
The extended absorption in the plane in the region of Cygnus between
longitudes 70 and 90
is also shown in Fig. 6.
Note that the region appears at least twice as extensive in latitude
as the continuous trough, probably because much of the absorbing gas
is at distances of 1 kpc or less.
Several of the discrete H II regions which appear in absorption at 22 MHz and which are listed in Table 2 can be used to estimate the emissivity of local synchrotron emission. We have calculated the emissivities for eight H II regions at well-determined distances, which are sufficiently extended compared to the observing beam to ensure that only thermal radiation from the ionized gas and foreground non-thermal radiation contribute to the measured emission. An assumed contribution from the opaque ionized gas of 6000 K was subtracted from the brightness temperature in the depression and the result divided by the distance to the H II region. The values of emissivity are presented in Table 3.
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In the longitude range 85 to 205
, six H II regions
are at distances from 400-900 pc and the values of 22 MHz
emissivity
range
from 21 Kpc-1 to 60 Kpc-1 with a mean of 40.1 Kpc-1.
Excluding two H II regions, Sh220 and Sh264, which are more
than 10
off the plane, but including IC 1805, at a distance of
2.2 kpc, we find a mean emissivity of 30.2 Kpc -1 with an
rms of 9.6 Kpc-1. These emissivities are comparable with
similarly derived emissivities tabulated (at 10 MHz) by Rockstroh &
Webber (1978). In addition, our value in the direction of
IC 1805, 20.9 Kpc-1, is close to the value of 18 Kpc-1
obtained by Roger (1969) using a detailed modelling of 22
and 38 MHz data for the IC 1805-IC 1848 complex.
However, there is a problem reconciling a mean value of local emissivity of
30 Kpc-1 with the model of Galactic emission of Beuermann et al.
(1985) which assumes a lesser value of 15 Kpc-1
(11 Kkpc-1 at 408 MHz) at the solar radius. If we take the value
of the brightness temperature at the Galactic poles (27 kK), subtract an
extragalactic component of 6 kK (Lawson et al. 1987) and divide
by the model's
half-equivalent-width of 1.8 kpc, we derive a mid-plane emissivity of
only 11.7 Kpc-1, almost a factor of 3 less than our measured mean
value. To reconcile our measurement with the model, one or more of the
following must apply: (i) our measured local mean emissivity is greater
than the typical value at the solar radius; (ii) the equivalent
width of the "thick-disk'' component is locally less than the model
predicts; (iii) the extragalactic component of the polar emission
is less than is estimated from extrapolations of extragalactic source counts
at higher frequencies; and/or (iv) a zero-level correction should
be added to the 22 MHz brightness temperatures. With regard to the
extragalactic component of emission, we note that estimates are usually
derived from source count ("log N - log S'') analyses at frequencies
above 150 MHz (e.g. Lawson 1987), extrapolated with an assumed
spectral index
2.75. Analyses of source counts at substantially
lower frequencies are needed for accurate estimates of the extragalactic component.
We noted in Sect. 6.1 the possibility of a zero-level correction as
indicated by T-T plot comparisons with 408 MHz data. In this regard, it
is interesting to note that very low resolution measurements with scaled
antennas at several low frequencies (Bridle 1967)
predicted a brightness temperature at 22 MHz in the area of the North
Galactic Pole 4 kK higher than our value. This is of the same magnitude
and sense as the offset suggested by the T-T plot analysis.
We note the unusually high emissivity derived for the direction toward
-Oph (Sh27), a relatively nearby complex some 23
above
the plane at the longitude of
6
. Emission from this
direction may include components from the North Polar Spur and from a
minor spur that is most prominent near l=6
, b=14
, both
of which may be foreground features. Also, it is possible that this
somewhat diffuse region is not completely opaque at 22 MHz, in which
case an unknown amount of background emission may contribute a
spurious component to the emissivity.
We are indebted to several colleagues for their assistance in collecting and processing the observational data, and we particularly thank J.D. Lacey, J.H. Dawson and D.I. Stewart. We are also grateful to Dr. J.A. Galt for his encouragement at various stages of this project.
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