DISINFECTION 225
that pathogens likely to be associated with such equipment
and with eating and drinking vessels will be killed. Davis
(1968) has employed the name “detergent-sterilant” through-
out his review, although, as pointed out earlier, his definition
of a sterilant differs from that above. Throughout the present
chapter, “sanitizer,” without quotes, will be employed rather
than these other terms.
KINETICS
It is tempting to imagine that the application of an appropriate
disinfection procedure will result in immediate elimination of
all microorganisms from the site of interest. This temptation
is often fostered by various advertising interests in pursuance
of their sales campaigns. However, a cursory inspection of
the literature soon dispels this cosy, over-simplified view.
Disinfection has been shown repeatedly to be not only a
gradual or even prolonged, process, but also a complex one.
Almost invariably, investigation into the course of disin-
fection processes have involved the study of purified cultures
of microorganisms (usually bacteria) under specified condi-
tions. This has led to certain criticisms that such systems are
too far removed from reality to be of practical significance.
While it is true that considerable caution must be exercised
in applying the results of these studies to practical situations,
the experimental systems are still far from simple, and have
yielded much useful information.
Survivor Curves
The most common method of monitoring the progress of
a disinfection process is by means of viable counting tech-
niques. These suffer from certain inherent limitations. In
particular, the absolute values obtained are dependent on the
specific technique and the experimental conditions associated
with it; and in addition, cells which have been exposed to the
process, may respond quite differently from those examined
prior to exposure. In order to obviate this difficulty, alter-
native methods of assessing “vital activity” have been sug-
gested, usually biochemical in nature. Unfortunately, while
the greater simplicity of these methods allows more precise
measurements to be made, the killing of microorganisms
usually involves a whole series of complex reactions, which
makes correlation of the results rather difficult. Despite their
faults, viable counting methods do reflect the complexity of
the killing process.
The usual scheme of events is to expose the chosen cul-
ture of microorganisms to the disinfection process of inter-
est, under controlled experimental conditions. Estimates of
the viable population density of the system are made by per-
forming viable counts on representative samples removed
from the system: see, for example, Prince et al. (1975). For
convenience, these estimates are usually plotted graphically
against time of exposure or occasionally dosage of the dis-
infection agent employed. While the estimated numbers of
organisms may be plotted directly, they are usually converted
to a proportional basis such as “surviving fraction” or “per-
centage survivors,” since this facilitates visual comparison
of the results.
The simplest graph so obtained is the arithmetic plot
which invariably exhibits a curve of similar general form to
Figure 1. The main point of interest about this curve is that
it indicates that the rate of disinfection varies inversely with
the number of surviving organisms. This is interpreted as
an indication that the individual cells of the culture exhibit
differing sensitives to the process, i.e., there is a distribution
of resistances. Unfortunately, curves of this type are difficult
to analyze or to compare visually, and so the survivors are
often plotted in a logarithmic fashion. This results in a whole
“family” of possible results, as shown in Figure 2.
Figure 2(a) shows the simplest result, the familiar
straight line which is often prized for its ease of charac-
terization. It also possesses the sometimes dubious advan-
tage of ease of extrapolation; a property which should be
utilized only with extreme caution. This graph indicates
that the rate of disinfection is inversely proportional to
the logarithm of the number of surviving organisms. The
similarity between this situation and the kinetics of a first-
order chemical reaction has caused this type of response
to be described as unimolecular or monomolecular. It is
important to stress, however, that the description applies
to the graphical response of the system; for it would be
extremely naive to assume from this that the mode of death
of the cells is attributable to a first-order chemical reac-
tion. The straight line may be described mathematically
by the equations:—
k t
N
N
(^10)
log
⎛
⎝
⎜
⎞
⎠
⎟
where
k rate constant or slope of line
t time elapsed
N 0 number of viable cells initially
N number of viable cells at time t
time
Surviving Fraction
10
FIGURE 1
C004_002_r03.indd 225C004_002_r03.indd 225 11/18/2005 10:19:27 AM11/18/2005 10:19:27 AM