Astron. Astrophys. 319, 578-588 (1997)
5. Conclusions
In this paper we have demonstrated that the observed power-law flux
distributions of a number of dMe stars in the radio - IR frequency
range cannot be reconciled with that of a stellar wind. Although the
radio data suggest mass loss rates of the order of
, the resulting flux distribution is not a
power-law. The reason is that this mass loss rate is much lower than
the rates of hot stars leading to a reduction of the optical depths in
the wind and a corresponding modification of the spectrum. A second
difference is caused by the fact that for dMe stars the temperatures
of the winds are higher than the effective temperatures of the stars.
If the radio, JCMT and IRAS are to be fitted
simultaneously, it is necessary to invoke the presence of a wind
acceleration region. This increases the emission measure of the wind
so strongly that at high frequencies a strong
excess is present which has not been observed. This excess is caused
by the fact that the required emission measure is so high and that
.
Reliable upper limits for the mass loss rate from dMe stars can be
obtained by considering the fact that the flux by the wind must not
exceed the observed fluxes by instruments like IUE and
ROSAT. Also, at radio wavelengths the size of the wind region
cannot exceed the upper limits for the radio source size as follow
from intercontinental VLBI. Furthermore, if the winds are cool
( ), the contribution to the interstellar
absorption must not be larger than . By
applying these constraints we arrive at an upper limit for the mass
loss rate of . At higher temperatures, e.g.
a safe upper limit is .
Additional support for this upper limit comes from the fact that at
higher mass loss rates EUV and X-ray line photons would be subject to
considerable scattering in the wind (and possibly subsequent photon
destruction). This has not been observed.
Even if the mass loss from dMe stars would amount to
the observed excess fluxes at mm wavelengths and
in the IR cannot be explained by a stellar wind. This implies that if
instruments like ISO and SCUBA would find evidence of
excess emission, alternative explanations, like e.g. emission from
circumstellar dust, are required.
If the mass loss is to proceed in a clumpy way, in the form of
coronal mass ejections, then our arguments still apply. If there are
only a few remnants of ejecta around the star the approach we followed
in this paper is not valid but then the contribution to a possible
stellar wind is small anyway. If there are many ejecta near the star,
then one has to consider the way this affects the optical depth
. In general it will be reduced compared to a
homogeneous wind. This will cause the turn-over frequency
to shift to lower frequencies resulting in
lower fluxes at mm and infrared wavelengths. If the number of ejecta
becomes very high then one approaches the situation of a homogeneous
wind as we considered in this paper.
Given the reduction of the maximum allowable mass loss rate from
dMe stars by a factor 100, when compared to the estimates by MDRM, the
winds from dMe stars become less important a mass donors for the
interstellar medium. At most they contribute
but it is likely that as additional constraints from EUVE data
and VLBI observations become available, this number will be
reduced. Finally we note that our derived upper limits for the mass
loss rate are in agreement with the (independently) derived upper
limits by Lim and White (1996).
© European Southern Observatory (ESO) 1997
Online publication: July 3, 1998
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