The photoionization model fitting yielded the ionized absorber with
the physical conditions listed in Table 5,
hydrogen-equivalent column density (in cm
) and
ionization parameter
(in ergcms
), which are
required to reproduce the blueshifted absorption features in the
spectrum of PG1211+143 .
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The stability curve, in which temperatures () of clouds are plotted
against their pressures (
), is an effective theoretical tool to
illustrate the thermal stability of ionized absorbing clouds
(Chakravorty et al., 2013; Reynolds & Fabian, 1995; Krolik et al., 1981; Krolik & Kriss, 2001; Chakravorty et al., 2009).
The absorber is thermally stable where the slope of the
stability curve is positive and where the heating and cooling
mechanisms are in equilibrium. Figure 7
shows the stability curve generated using the XSTAR model for
a gas density
cm
and the corresponding
parameters specified in §5.3. As can be seen,
the ionized absorber is just at the edge of the thermally stable
region.
Interestingly, in the prior XMM-Newton observation in 2014, when
PG1211+143 was twice as bright, the
ionization parameter
=3.4 (Pounds et al., 2016b),
consistent with the increased brightness, and lying on the next-highest
stable portion of the curve.
Figure 8 shows the distribution of temperature
, the neutral hydrogen (HI), and ion fractions of the He-like and H-like ions of the
relevant elements (Ne, Mg, Si and Fe) with respect to the ionization
parameter
, from our XSTAR
model. The distribution of temperature and ion fractions typically
depend on the ionization parameter, the gas density, and the ionizing
SED (Kallman & Bautista, 2001). The thick solid lines correspond to the
range where the absorbing gas is thermally stable. This figure
further shows that both the X-ray detected ions and the UV absorber
detected in HI can all coexist in a single ionization zone at the
same velocity.
Ashkbiz Danehkar