By sliding the light curves across one another one can derive a
rough time delay estimate of 125 days. As predicted by
gravitational lens theory, the brightest quasar image A is the leading
component. Using the
minimization method described in Burud
et al. (2001), a time delay value of
(1
)
days is found from the R-band light curves. The magnitude
difference between the A and the B component is
mag,
corresponding to an A/B flux ratio of
.
The error bar
on the time delay is obtained from Monte Carlo simulations of 1000 sets of light curves, assuming that the photometric errors are
uncorrelated and follow a Gaussian distribution. The best
-fit is obtained when a linear term, modelling slow
microlensing effects, is added to one of the components. The slope of
this term is determined by the algorithm. With this external
variation, the shifted light curve of the B component plotted in
Fig. 4 becomes
.
The
linear correction does not remove all the external variations. Faster
variations on time scales of 50-100 days are still present. The
iterative version of the algorithm (Burud et al. 2001) was
also applied in an attempt to correct for these fast variations. This
method yields
days, slightly higher than the
value found with the direct method but still in agreement within the
error bars.
Even with the iterative method some of the fastest
variations are not corrected for (Fig. 4), notably the small
peak in the A component at
JD 2 451 750 (abscissa 850 in Fig. 4).
![]() |
Figure 4: Time delay shifted light curves of SBS 1520+530. Left: B is shifted by 0.69 mag, no correction for external variations (e.g., as can be induced by microlensing) is applied. Middle: B is shifted by 0.69 mag and a linear correction for the external variations is applied. Right: B is shifted vertically by 0.69 mag and corrected for external variations with the iterative method (cf. Sect. 4). |
Copyright ESO 2002