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Astron. Astrophys. 351, 185-191 (1999) 4. Concluding remarksAlthough outflows are common in many astrophysical systems which
include compact objects such as black holes and neutron stars, it was
difficult to compute the outflow rates since these objects do not have
any intrinsic atmospheres and outflowing matter has to come out from
the inflow only. We showed in the present paper that, assuming the
formation of a dense region around these objects (as provided by a
centrifugal barrier, for instance), it is possible to obtain the
outflow rate in a compact form with an assumption of isothermality of
the outflow at least up to the sonic point and the ratio thus obtained
seems to be quite reasonable. Computation of the outflow rate with a
non-isothermal outflow explicitly depends on several flow parameters.
Our primary goal in this paper was to obtain the rate as a function of
the compression ratio of the gas and the geometric quantities. We show
that for a given inflow/outflow configuration, the outflow rate shows
a peak as the shock-compression is increased. We do not concern
ourselves with the collimation mechanism. Since observed jets are
generally hollow, they must be externally supported (either by ambient
medium pressure or by magnetic hoop stress). This is assumed here for
simplicity. Our assumption of isothermality of the wind till the sonic
point is based on `experience' borrowed from stellar physics. Momentum
deposition from the hot photons from the dense cloud, or magnetic
heating may or may not isothermalize the expanding outflow, depending
on accretion rates and covering factors. However, it is clear that
since the solid angle at which photons shine on electrons is close to
The centrifugal-pressure-supported region that may be present was found to be very useful in explaining the soft and the hard states (CT95), rough agreement with power-law slopes in soft states (CT95) as well as the amplitude and frequency of QPO (C96) in black hole candidates. Therefore, our reasonable estimate of the outflow rate from these considerations further supports the view that such regions may be common around compact objects. Particularly interesting is the fact that since the wind here is thermally driven, the outflow ratio is higher for hotter gas, that is, for a low accretion rate. It is obvious that the non-magnetized neutron stars should also have the same dense region we discussed here and all the considerations mentioned here would be equally applicable. It is to be noted that although the existence of outflows is well
known, their rates are not. The only definite candidate whose outflow
rate is known with any certainty is probably SS433 whose mass outflow
rate was estimated to be
We also discussed the effect of outflows on the spectral states and QPO properties of black hole candidates, such as GRS1915+105. The presence of QPO in the hard state, and periodic outbursts in intermediate state, generally absence of QPO in soft states, switching of states from hard to soft states in few seconds (free fall time rather than infall time) due to the presence of sub-Keplerian matter are generally understood in this scenario. Since the processes are highly non-linear, more detailed studies are necessary, but we believe that outflows play a major role in explaining these properties. In any case, qualitative agreement of the time scales decidedly prove that sub-Keplerian flows exist in a black hole accretion. Similar formation of outflows in neutron stars also should explain QPOs, especially that in neutron stars there could be two shocks (one near the hard surface and the other at a similar distance as the shock around a black hole; C90, C96). The only difference is that in neutron stars, the magnetic axis could be non-aligned with respect to the spin axis, and the outflows on either side of the disk would have an opposite effect in splitting the QPO frequency due to the Coriolis force as suggested in other contexts (Titarchuk et al. 1998). In numerical simulations the ratio of the outflow and inflow has
been computed on several occasions (Eggum et al. 1985; Molteni et al.
1994). Eggum et al. (1985) found the ratio to be
![]() ![]() ![]() ![]() © European Southern Observatory (ESO) 1999 Online publication: November 2, 1999 ![]() |