Advances in simulated distillation
43
Most laboratories practising
GC
distillation have found it difficult to achieve
these levels of precision, especially the reproducibility figures. This is probably
a reason for
GCD
not replacing physical distillation methods such as
D2892
and
D86
in product specifications.
The most difficult points at which
to
achieve high precision are of course the
0-5%
and
95-100%
points. Sadly for the analyst, these are often the points of
most interest to customers. For example, the
95-100%
points of a middle distil-
late can often be correlated with wax appearance temperature, and
0-5%
of lube
oils can be correlated with oil consumption in engines. In consequence, refinery
pipestill operators monitor these points closely. Large sums of money may be
involved in achieving the optimum cut-points.
In view of the importance of precision, it is odd that there has been little pub-
lished work on ways of improving it. In the early
1980s,
an Institute
of
Petro-
leum sub-panel
[4]
tried closely specifjring column, flow rates and temperature
programs, but failed to significantly improve precision. In
1983,
Abbott
[5]
re-
ported that the poor precision was due, at least in part, to the lack of a common
method for calculating results from the raw data. Schwartz
et
al.
[6]
,
in a paper
comparing simulated distillation by
GC
with SFC, made the same observation.
ASTM
D2887
gives little guidance on the calculation, which is far from straight-
forward. It suggests that area summation be started at the beginning of the run
(or after a solvent exclusion gate), and consequently a lot of noise can be accu-
mulated if the sample does not start to elute quickly. There is no algorithm to
calculate the start of the sample. It suggests that the end of the sample be taken
as the point where the signal has reached a constant low value no greater than
0.01%
of the total area counts. However, this will be dependent on the slice
width, which is not specified in the method, and therefore different computer
programs may choose the end points in different places.
A second major problem is baseline drift.
D2887
states that subtraction
of
a
baseline blank from sample runs is probably more accurate than the traditional
approach of using matched columns and detectors. However, Abbott
[5]
showed
that baselines are not constant from one run
to
another, nor are they related to
each other by any simple transformation. Selucky
et
al.
[7],
in a paper on simu-
lated distillation of coal liquids, proposed a novel baseline correction procedure
which used baseline information from the actual experimental run before and
after sample elution. They showed that this approach gave better results than the
baseline subtraction method.
Abbott suggested a calculation procedure which addressed the problems of
sample detection and baseline drift simultaneously. Baseline drift could be com-
pensated for by either matched columns or by blank subtraction, but a limit was
put on the amount allowable. The procedure also made the use of a certified ref-
erence sample mandatory. This was to be used to determine a sensitivity factor
References
pp.
52-53