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Combinatorial and High-Throughput Screening of Materials ...

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ACS <strong>Combinatorial</strong> Science<br />

REVIEW<br />

Figure 2. Examples <strong>of</strong> diversity <strong>of</strong> materials compositions, process factors, <strong>and</strong> operation conditions applicable for combinatorial screening.<br />

(A) Dependence <strong>of</strong> the number <strong>of</strong> possible systems on the number <strong>of</strong> components. Red: systems investigated up to now. 38 (B) Factors <strong>and</strong> their<br />

levels for one-step synthesis <strong>of</strong> diphenylcarbonate. 39 (C) Hyperspace <strong>of</strong> features <strong>of</strong> materials <strong>and</strong> measurements in chemical sensors. 40<br />

the starting reaction components evolving into the reaction <strong>and</strong><br />

the dynamics <strong>of</strong> progress <strong>of</strong> multiple reactions at once at each<br />

reaction phase. Monitoring <strong>of</strong> reaction components can provide<br />

valuable feedback information to control <strong>and</strong> rapidly optimize<br />

reaction parameters. Overall, in situ monitoring <strong>of</strong> combinatorial<br />

reactions includes all <strong>of</strong> the attractive features <strong>of</strong> in-line detection<br />

methods, such as automation, no sample removal or preparation<br />

steps <strong>and</strong>, thus, reduced number <strong>of</strong> contamination sources. It has<br />

been statistically demonstrated that in situ measurement systems,<br />

in principle, are capable <strong>of</strong> making quality determinations<br />

to a substantially higher order <strong>of</strong> precision than the traditional<br />

54 56<br />

<strong>of</strong>f-line laboratory systems.<br />

Optical, chromatographic, electrochemical, <strong>and</strong> mass-spectrometric<br />

techniques are evolving as the most widely used analytical<br />

methodologies for direct in situ monitoring <strong>and</strong> optimization <strong>of</strong><br />

combinatorial reactions. 57 61 A representative list <strong>of</strong> applications<br />

<strong>of</strong> analytical techniques recently reported for the in situ monitoring<br />

<strong>of</strong> combinatorial reactions <strong>and</strong> processes is compiled in<br />

Table 2.<br />

When an analytical instrument collects quantitative data from<br />

a combinatorial experiment, the accuracy <strong>of</strong> determinations <strong>of</strong>ten<br />

depends on the ability to provide an interference-free response.<br />

The interferences can arise from a variety <strong>of</strong> sources <strong>and</strong> can<br />

include chemical <strong>and</strong> environmental interferences. The ability to<br />

provide accurate quantitative data improves with the increase <strong>of</strong><br />

the information content or dimensionality <strong>of</strong> the collected data<br />

per combinatorial sample. Analytical instruments can be classified<br />

according to the dimensionality <strong>of</strong> data that they provide<br />

such as zero-, first-, second-, <strong>and</strong> higher order instruments. Such<br />

classification <strong>of</strong> analytical instruments is well accepted 62 <strong>and</strong> can<br />

be applied for description <strong>of</strong> capabilities <strong>of</strong> instruments for real<br />

time monitoring <strong>and</strong> optimization <strong>of</strong> combinatorial reactions.<br />

The classification principles are illustrated in Figure 3. A measurement<br />

system that generates a single data point per combinatorial<br />

sample is a zero-order instrument (see Figure 3A). First-order<br />

measurement systems generate a string <strong>of</strong> multiple measurements<br />

per combinatorial sample (see Figure 3B). Measurements provided<br />

by the first-order measurement system are <strong>of</strong> the same<br />

nature, for example, temporal, spectral, or sensor array responses.<br />

Second-order measurement systems generate a matrix <strong>of</strong> an<br />

instrument response upon the change <strong>of</strong> two independent types<br />

<strong>of</strong> variables per sample (see Figure 3C). Depending on the particular<br />

need in the combinatorial screening, higher-order measurement<br />

systems are also possible. 63<br />

Examples <strong>of</strong> performance <strong>of</strong> zero-, first-, <strong>and</strong> second-order<br />

instruments in combinatorial screening <strong>of</strong> materials are presented<br />

in Figure 4. A zero-order measurement approach is<br />

illustrated in Figure 4A <strong>and</strong> B where abrasion resistance <strong>of</strong><br />

organic protective coatings was determined from measurements<br />

<strong>of</strong> scattered light from each coating in a 48-element array. 34 A<br />

simple zero-order measurement approach was useful because it<br />

provided the required information about the end-use performance<br />

<strong>of</strong> the protective coatings after an abrasion test (see<br />

Figure 4A). Measurements <strong>of</strong> the abrasion-induced increase in<br />

the amount <strong>of</strong> light scatter were performed at a single wavelength<br />

as shown in Figure 4B. A single-wavelength measurement was<br />

adequate for the correlation between the high-throughput <strong>and</strong><br />

traditional evaluation <strong>of</strong> abrasion resistance <strong>of</strong> coatings. 34<br />

A first-order measurement approach is illustrated in Figure 4C<br />

<strong>and</strong> D where measurements <strong>of</strong> fluorescence spectra <strong>of</strong> solid<br />

582 dx.doi.org/10.1021/co200007w |ACS Comb. Sci. 2011, 13, 579–633

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