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Analytical Chemistry Chemical Cytometry Quantitates Superoxide

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Figure 7. The measured sorption time, τmeas, is proportional to the<br />

inverse saturation vapor pressure. The nonzero y intercept of 13.8 s<br />

is the flow cell fill time, which when subtracted from the measured<br />

sorption time gives the true sorption time, τd. The sorption time of<br />

undecane is nearly 2 orders of magnitude larger than that of toluene<br />

despite their equilibrium response curves being nearly identical as in<br />

Figure 2.<br />

analyte activity as demonstrated in Figure 6. A plot of this<br />

average time versus the inverse analyte saturation vapor pressure<br />

results in a straight line with a nonzero y intercept, as seen in<br />

Figure 7. Of course, at infinite saturation vapor pressure the<br />

sorption time τd must be zero since the diffusive flux is infinite.<br />

Therefore, this finite intercept of 13.8 s corresponds to the fill<br />

time of the flow cell and can be used to produce the corrected<br />

sorption times, τd, in Figure 7. This measured flow cell fill time<br />

is in good agreement with the theoretical prediction, using Vf/F.<br />

Figure 7 shows a nearly perfect proportionality between the<br />

sorption time, τd, and the analyte saturation vapor pressure, P*.<br />

Equation 7b shows that other analyte parameters, such as the<br />

diffusivity and the � parameter, also determine this sorption time,<br />

but apparently these combined factors are more-or-less constant<br />

for the analytes we tested. Also, the saturation vapor pressure<br />

varies strongly from analyte to analyte. If finer resolution was<br />

desired for differentiation between similarly volatile analytes, these<br />

other analyte parameters could be taken into account. The<br />

homologous series of aromatic analytes, all of which have nearly<br />

identical Flory parameters, and thus identical equilibrium chemiresistor<br />

responses as a function of activity, are now easily distinguished.<br />

For toluene, p-xylene, and mesitylene the sorption times<br />

are 3.7, 10.0, and 37.0 s, respectively, which are in good agreement<br />

with their relative reciprocal saturation vapor pressures, 3.45, 11.4,<br />

and 39.2 (×10 -2 Torr -1 ). These sorption time differences are<br />

large compared to the errors associated with our measurements,<br />

even though the sorption time of toluene is much faster<br />

than the fill time of 13.8 s. The measurement of faster sorption<br />

times is possible, but would require either higher flow rates<br />

and a smaller flow cell volume, so that the fill time is faster, or<br />

thicker sensors, to increase the sorption time. Of course,<br />

increased sorption time comes at the cost of increased sensor<br />

response time, so this would only be desireable if high-volatility<br />

analytes are to be measured.<br />

DISCUSSION<br />

In the pulsed flow experiments the determination of the<br />

sorption time is straightforward, but would require a test unit with<br />

an engineered flow system. This mechanical requirement is<br />

antithetical to the inexpensive and simple chemiresistor concept.<br />

6974 <strong>Analytical</strong> <strong>Chemistry</strong>, Vol. 82, No. 16, August 15, 2010<br />

Other approaches are possible, but are yet untested in the context<br />

of vapor sorption, though analogous approaches have been used<br />

to determine photoluminescence lifetimes. In fact, luminescence<br />

is a useful language in which to describe the other possibilities.<br />

First, a luminescence lifetime can be measured by suddenly<br />

subjecting a material such as a phosphor to steady illumination.<br />

The rise time of the photoemission is the luminescent lifetime.<br />

This approach is analogous to the sorption kinetics reported above.<br />

If instead the steady illumination is suddenly shut off, the emission<br />

decay gives the lifetime. This is analogous to analyzing the<br />

desorption kinetics shown in Figure 1. A third approach is to excite<br />

a phosphor with amplitude-modulated light. The photoemission<br />

will also be amplitude modulated, but shifted in phase, and the<br />

lifetime can be determined from the phase shift and the modulation<br />

frequency. This is analogous to modulating the activity of<br />

the analyte, which is not really practical. The fourth approach is<br />

to excite a phosphor with light that randomly fluctuates in<br />

intensity. The photoemission then also fluctuates in intensity, but<br />

these fluctuations are time correlated. The associated correlation<br />

time can be determined from the photoemission time autocorrelation<br />

function, which is easily computed with a simple shift<br />

register device. This fourth method is applicable to a sensor in<br />

an environment where there is nonstationary air movement that<br />

causes fluctuations in the delivered analyte activity. An engineered<br />

mechanical system needed to deliver a flow pulse can potentially<br />

be supplanted by an electronic chip that computes the correlation<br />

time of the sensor response.<br />

Of course, we cannot expect the activity fluctuations delivered<br />

to the sensor to be purely random. Instead, these activity<br />

fluctuations will themselves have a correlation time (which is an<br />

interesting issue in and of itself). Therefore, the measured<br />

response fluctuations will in general be a convolution of both the<br />

activity fluctuations and the sorption kinetics. Extracting the true<br />

sorption kinetics will require two sensors that have widely<br />

disparate response kinetics (e.g., a thick and a thin polymer film).<br />

The thin sensor will respond rapidly, relative to the correlation<br />

time of the activity fluctuations, to changes in analyte activity. This<br />

sensor will thus measure the correlation time of the activity<br />

fluctuations. The thick sensor will have a sorption time long<br />

compared to this correlation time, and its response will be largely<br />

determined by the sorption kinetics. The thin sensor can be used<br />

to correct this measured sorption time to obtain the true sorption<br />

time. Therefore, by standard time correlation techniques, discrimination<br />

based on sorption kinetics can be developed without<br />

an engineered flow system. This approach will be the subject of<br />

our future research.<br />

CONCLUSIONS<br />

We have used a field-structured chemiresistor to demonstrate<br />

that response kinetics can be used to discriminate between<br />

analytes, even between those that have identical chemical affinities<br />

for the polymer phase of the sensor. To do this, we have used<br />

the analyte-independent transduction curve (conductance versus<br />

polymer swelling) to transform the time-dependent sensor conductance<br />

into a time-dependent polymer swelling. From these<br />

swelling data we can determine the measured sorption time, which<br />

is a combination of the true sorption kinetics and the fill time of<br />

the flow cell. The true sorption kinetics is obtained by correcting

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