3.1. Mesh Properties
Stainless-steel meshes were made from small-diameter (0.02–0.11 mm) wires with circular cross-sections. Radiation impinging on button mesh wires was redirected upon reflection in directions that depended on the angle of incidence and the curvature of the wire at the reflection point. Infrared detector signals were proportional to the intensity of the collected radiation, which depended on the orientation of the mesh wires with respect to both the incident infrared beam and the diffuse reflection radiation collection mirror.
Figure 4 shows button ray tracings for specular reflected radiation and the scattered radiation that reached the detector. Specular reflection, which continued in the same direction as the incident beam, was not detected [
7]. For the 140 µm mesh, most specular reflections occurred when incident radiation reflected from the flat metal backing at the bottom of the mesh void spaces. This radiation reflected from the backing without striking a wire. As shown in
Figure 4, only radiation that reflected at a ca. 120° angle relative to the incident infrared beam was collected by the diffuse reflection optics. The path of this radiation included at least one reflection from a wire surface.
When the button sample holder was rotated in the horizontal plane containing the focal point, the mesh pattern orientation changed with respect to both the incident beam and the ellipsoid mirror that collected the scattered radiation, resulting in systematic detector signal variations.
Figure 5a shows detector signal changes at 1300 cm
−1, which represented the highest single-beam intensity, when the
Figure 1c 140 µm recessed mesh button was rotated about the focal point of the praying mantis diffuse reflection optics. Intensities were recorded in 1° rotation angle increments. Maxima were observed for button mesh orientations that directed the most scattered radiation to the detector. Detector signals maximized at 90° rotation intervals. Four maxima per 360° of rotation were detected because the plain weave mesh pattern had square openings, providing a 4-fold symmetry (
Figure 3a). Similarly, the
Figure 5b single-beam intensity-versus-rotation-angle plot derived from the
Figure 1b 1 µm recessed mesh button exhibited maxima at 180° rotation angle intervals because the sintered wire mesh pattern of rectangles had a 2-fold symmetry (
Figure 3b). Larger single-beam intensities were obtained for the 1 µm mesh, which had smaller and more numerous surface variations (
Figure 3). To eliminate baseline fluctuations caused by differences in background and sample single-beam intensities, the button sample holder introduction slide was designed so that wire mesh orientations with respect to both the incident beam and diffuse reflection optical system were always the same.
3.2. Energy Throughput
The FTIR infrared beam passes through a beamsplitter in the interferometer and a window at the detector. Between the source and detector, it reflects from multiple mirror surfaces. The optical components in the infrared beam path are not 100% efficient in transmitting/reflecting this radiation. Typically, radiation losses accumulated throughout the beam path result in less than 10% of the infrared source energy reaching the detector [
15]. Because the radiant power at the detector determines measurement signal-to-noise ratio, sensitivity, and detection limits, it is important to optimize the energy throughput [
16]. The low FTIR energy transfer efficiency is further reduced when optical systems are inserted in the beam path to facilitate transmission, ATR, or button infrared spectrum measurements [
17]. The energy throughput spectrum for an infrared spectroscopy accessory can be calculated by dividing a single-beam spectrum obtained with the accessory installed by a single-beam spectrum measured before the installation.
Radiation loss in transmission cell measurements is primarily due to Fresnel reflections from infrared-transparent window surfaces [
18]. For well-aligned systems with cells comprising optically flat, clear windows, over 90% of the incident radiation can be transmitted through spectral regions where the sample does not absorb [
19]. For KBr pellets, radiation can be scattered by the particles embedded in the pellet in addition to Fresnel surface reflection losses [
20]. The effects of this scattering can be minimized by grinding the pellet material so that particle dimensions are below the wavelengths of the radiation [
21].
The energy transfer efficiency of optics employed for ATR depends on the internal reflection element (IRE) crystal composition and shape, in addition to the optics employed for radiation focusing and collecting [
22]. The energy throughput for a diamond IRE approaches zero between 1900 and 2300 cm
−1 due to strong infrared radiation absorption [
23]. ATR optical systems designed for several successive penetrations of radiation into sample material (i.e., multiple bounces) have lower throughput than single-bounce designs. Energy throughputs for typical ATR accessories range from 25 to 40% [
24].
Figure 6 shows the energy throughput spectra for the diffuse reflection accessory when empty 1 µm (red) and 140 µm (blue) recessed mesh buttons were loaded, and button mesh orientations that provided the highest single-beam intensities were employed. The plots overlap below 1700 cm
−1 and exhibit similar non-linear profiles below 1200 cm
−1. The efficiency for the 140 µm button (blue) decreased linearly with increasing wavenumber above 1700 cm
−1, whereas the 1 µm button’s efficiency (red) remained relatively constant, indicating that the inherent single-beam shape of the FTIR spectrophotometer was preserved. Between 35 and 50% of the FTIR radiant energy that entered the accessory was transmitted. Thus, the ATR and button techniques offer comparable energy transfer efficiencies, which are less than those that can be obtained with transmission cells.
3.3. Solids
The button sample holder has been employed to obtain the infrared spectra of clays [
25,
26], pharmaceuticals [
27,
28], polymers [
29,
30], and minerals [
14]. Solid samples must be in powder form or cut into small fragments for analysis. Spectrum quality depends on the physical properties of the sample and its characteristic infrared band absorptivities. Typically, smaller particles (~1 µm) prepared in thin layers are preferred, because the cumulative diffusely reflected radiation travel distances through the sample material are shorter.
The amount of material added to a button can range from a few particles to completely filling the indentation in the recessed mesh button. Infrared band intensities depend on the amount of the sample exposed to infrared radiation. In general, adding more material results in more intense infrared bands.
Figure 7 compares infrared spectra obtained by placing different quantities of 10-nonadecanone powder on the surface of the exposed-mesh button shown in
Figure 1a. The spectrum in
Figure 7a was obtained after placing a few particles near the center of the button, and the spectrum in
Figure 7b was obtained after covering most of the wire mesh surface with particles, which required a few hundred micrograms of material. The infrared spectrum in
Figure 7a is superimposed on the spectrum in
Figure 7b (red plot) to highlight the disparity in band intensities. The button surface employed for the
Figure 7b measurement resembled the right photo in
Figure 3b. At the same magnification, the <10 µm diameter particles that provided the spectrum in
Figure 7a were barely visible. The infrared spectrum bands in
Figure 7a appear at the same wavenumbers and are somewhat sharper than the most intense bands in
Figure 7b. Intensities for low absorptivity bands were below the baseline noise level and therefore not discernible. The baseline in
Figure 7b rises above 100% due to increased radiation scattering (relative to the background single-beam measurement) caused by reflections and refractions through the irregularly shaped sample particles [
7]. The blue plot reflectance near 2900 cm
−1 in
Figure 7b was higher than expected, because some wire mesh surfaces remained exposed after loading the powder, allowing reflecting radiation to reach the detector without interacting with the sample. Transmittance and ATR spectral features can be similarly offset from zero when some of the detected infrared radiation does not interact with the sample material. This can occur due to void spaces present within transmission cells and when the ATR sample does not cover the entire IRE crystal surface.
The exposed-mesh button in
Figure 1a can be used to remove material from bulk solids and transfer it to mesh void spaces, eliminating the need to grind the sample.
Figure 8 shows photos of a tool that was constructed to hold the button when transferring material by abrasion. The button is firmly held on the end of the tool by a strong magnet. Material is transferred by rubbing the exposed wire mesh across a sample surface. The rough wire mesh surface cuts and captures small pieces of sample material. Pulling back on the black handle of the tool retracts the magnet and releases the button.
Figure 9 shows an infrared spectrum obtained by using this tool. A 500 mg vitamin C tablet was cut in half to expose the material inside. The tool was then used to transfer some of the exposed tablet material to the
Figure 1a button mesh. The resulting infrared spectrum is a close match to ascorbic acid spectra in the literature [
31].
The physical characteristics of the button employed for powder analysis can impact the infrared spectrum quality. This was demonstrated by measuring the infrared spectra of a soil sample by using the two recessed mesh buttons shown in
Figure 1. The heterogeneous sample was ground to a fine powder, and then thin layers were added to each button. Infrared spectra of the soil measured by using the 1 µm (red) and 140 µm (blue) buttons are shown in
Figure 10. The heavily overlapping spectral features in these spectra reflect the complexity of the sample, which contained both organic and inorganic constituents. Bands near 1000 cm
−1 were likely due to clay absorbances, and broad bands above 3000 cm
−1 indicate the presence of adsorbed water and solid material containing hydroxyl groups. Band intensities in the blue spectrum ranged from 55 to 128% reflectance (a 73% span), whereas the 19% red spectrum span extended from 85 to 104%. The larger wire diameters comprising the 140 µm mesh resulted in thicker sample layers and longer cumulative radiation penetration distances. Below 2000 cm
−1, band intensities in the blue 140 µm button spectrum varied little due to consistently high absorbance at these wavenumbers. Despite nearly total radiation absorption, intensities of the overlapping bands below 2000 cm
−1 were close to 55% reflectance. This offset from zero occurred because a significant fraction of the incident radiation did not interact with the soil sample and instead reflected from exposed mesh wire surfaces. The red 1 µm button spectrum exhibited greater intensity variability below 2000 cm
−1 because less radiation was absorbed by the thinner sample layer. The 85% reflectance band minimum at 1000 cm
−1 resulted from a combination of lower radiation absorption by the sample and more reflections from exposed wire surfaces. Soil sample reflectance spectrum offsets could have been eliminated by covering the entire wire mesh with sample material [
26]. However, sample dilution in a non-absorbing material would have been necessary to obtain accurate representations for high absorptivity bands.
Like
Figure 7b, baseline intensities at 4000 cm
−1 exceeded 100% in both soil sample infrared spectra. The baseline was shifted by about +28% in the 140 µm button spectrum and by at least +4% in the 1 µm button spectrum. These offsets can be attributed to increased radiation scattering in the sample single-beam measurement, arising from the particles that were added to the wire mesh void spaces. The offset was greater for the 140 µm button because the larger void volumes held more particles than the 1 µm button. This offset can be reduced or eliminated by increasing the amount of radiation scattered during the background single-beam measurement. This can be accomplished by filling the button with a non-absorbing diluent powder (e.g., KCl) before obtaining the background single-beam spectrum. Scattering from diluent particles increases the detector signal without altering the single-beam spectrum shape. Reflectance is reduced over the entire wavenumber range because sample single-beam intensities are divided by larger background single-beam values.
The fraction of detector signal derived from radiation that does not interact with the sample depends on how the particles are distributed on the mesh surface. Loading samples so that the same partial surface coverage pattern is consistently created is not practical. As a result, neat sample measurements typically provide insufficient reproducibility to facilitate quantitative analyses. However, higher spectrum reproducibility and quantitative analyses have been demonstrated for samples diluted in KCl powder when the same recessed mesh button is employed for sample and background measurements, and the indentation is filled [
26]. About 10 mg of KCl powder is required to completely fill the 140 µm recessed mesh button indentation (
Figure 1c). Under these conditions, relatively consistent powder layer thicknesses can be achieved, and all mesh wires are covered.
Figure 11 shows infrared spectra and calibration functions obtained for mixtures of poly(methyl methacrylate) (PMMA) powder dispersed in KCl. Reference standards contained: 0.5, 1, 2, 4, 6, and 8% by weight PMMA. The button indentation was filled with KCl powder prior to collecting the background single-beam spectrum. Three replicate infrared spectra were measured for each mixture. For quantitative determinations, infrared spectra must be converted from reflectance to a form that is proportional to sample concentration. Apparent absorbance (log(1/R)) [
26] and the Kubelka–Munk function [
32] formats are commonly employed for diffuse reflection spectra. Averages of the three PMMA/KCl infrared spectra obtained for each standard mixture are shown in apparent absorbance and Kubelka–Munk formats in
Figure 11a,b, respectively. The PMMA band locations in these figures are similar to those in spectra obtained for polymer thin films by transmission spectroscopy [
33].
Figure 11c shows a comparison of the calibration functions for the C=O stretching vibration band at 1730 cm
−1 derived by using the apparent absorbance (red) and Kubelka–Munk function (blue) spectrum intensities. The
Figure 11c red line connects the average band intensities derived from apparent absorbance spectra, whereas the blue plot is a result of linear regression based on the six Kubelka–Munk function average values. The Kubelka–Munk function is linear over the entire concentration range. In contrast, the apparent absorbance plot is curved at low concentrations but relatively linear between 2 and 6%. These trends are consistent with previously reported button sample holder results for samples containing similar concentrations of caffeine and copper thiocyanate mixed with KCl [
26].
3.4. Liquids
The button sample holder has been primarily used for measuring the infrared spectra of solids. However, examples of using it to obtain the infrared spectra of liquids have been reported [
8,
13]. When a liquid is added to the wire mesh void spaces, radiation reflecting from various round and flat metal surfaces traverses different distances through the sample. Because radiation passes through the sample and also reflects from the button surfaces, sample interactions with radiation are best described as “transflection” [
34]. The number of distinct paths through the liquid (b
i) and their associated weighting factors (f
i) determine the relative band intensities in the measured spectra. Absorbance path length distributions (i.e., plots of f
i versus b
i) depend on the button mesh pattern and its orientation with respect to incident radiation, liquid reservoir dimensions, and the refractive index of the sample [
13]. The effects of multiple path lengths on sample absorbance can be modeled by replacing the path length parameter in the Beer’s law equation with an “effective” path length (b
eff). Because the effective path length depends on absorptivity (a
λ), it varies throughout the spectrum. At a given wavenumber, it corresponds to the transmission cell window separation that provides the same absorbance as that obtained when multiple path lengths are present:
where A
λ(mp) is the absorbance (i.e., log(1/R)) obtained when radiation with differing path lengths passes through the sample, and c is the sample concentration. By summing over all radiation penetration distances (b
i), the following expression [
35] for b
eff is obtained:
where f
i is the fraction of incident radiation that passes through the sample with a b
i path length. For small values of the a
λc denominator, b
eff approaches the weighted average path length (i.e., Σf
ib
i) [
35,
36]. For larger a
λc values, absorbance contributions from shorter path lengths increase, resulting in smaller b
eff values. In general, Equation (2) yields b
eff values that are shorter when a
λ is larger, as long as f
i, b
i, and c remain constant. This requirement is met for bands in the same button infrared spectrum.
The impact of multiple path lengths on button sample holder measurements is illustrated by the chlorobenzene infrared spectra shown in
Figure 12. The top portion of
Figure 12 contains an overlay of thin film spectra obtained by using the
Figure 1c 140 µm button (blue) and a transmission cell with KBr windows (red). Bands with the highest absorptivities exhibit the lowest transmittance in the red plot. In general, bands are wider in the spectrum obtained by using the button. When compared to the transmittance spectrum, low absorptivity band intensities are enhanced and high absorptivity band intensities are diminished.
The plots at the bottom of
Figure 12 compare chlorobenzene infrared spectra obtained when 2.0 µL of the liquid were placed in the 140 µm recessed mesh button (blue) and when a 0.25 mm fixed path length transmission cell was employed (red). These spectra are similar. The main difference is that the bottoms of the highest absorptivity bands in the transmission cell spectrum (denoted by *) are flat and near zero transmittance, whereas the corresponding button spectrum peaks have shapes similar to those in the thin film spectrum. Peak shape details are preserved in the button spectrum because the detector signal includes contributions from radiation that traverses short distances through the sample [
13].
Liquid samples containing suspended and dissolved solids can be analyzed by depositing them on a button and allowing time for solvent evaporation. For example,
Figure 13a shows infrared spectra obtained after depositing a drop of blood on the 1 µm recessed mesh button. Sixteen interferograms were co-added per spectrum at 12 s intervals for about four minutes. The blood spectra in
Figure 13a have features similar to those reported by using ATR [
37,
38,
39], except that relative intensities for absorbance bands below 1500 cm
−1 are greater in the button spectra.
Table 1 shows that peak maxima wavenumbers for bands below 1800 cm
−1 in the 4.1 min spectrum (blue) are similar to those reported for average dried blood sample spectra obtained by using ATR with a diamond IRE [
40]. The 5 cm
−1 difference in the amide I band location may have been due to a small amount of water remaining in the sample after 4.1 min.
The time required for water to evaporate from a blood drop depends on the sample volume and the ambient temperature and humidity [
41]. As shown by the 4000–700 cm
−1 integrated area versus time plot in
Figure 13b, after 4 min, most of the volatiles in the sample had evaporated, resulting in consistent infrared spectrum integrated areas. Interestingly, the initial integrated band area loss evident in this plot is not observed when ATR is employed for measurements. Instead, band intensities remain relatively constant until near the end of the evaporation process, and significant infrared spectrum changes are only detected when the last water molecules leave the sample [
41]. This behavior is observed because ATR is a surface analysis technique. As such, infrared spectra measured during sample drying characterize the thin liquid layer in contact with the IRE rather than the bulk material. Because water evaporates from the air/liquid interface at the top of the sample, the portion in contact with the IRE is the last to lose water. As a result, the
Figure 13a infrared spectrum changes associated with water molecules evaporating from the bulk sample cannot be studied by the ATR method.
The triangles in
Figure 13b denote regions where the slope of the area versus time plot changes. By subtracting the infrared spectra obtained at the beginning and end of each of these segments, specific time-dependent spectrum changes are revealed. As shown by the difference spectra in
Figure 13c, the infrared spectrum changes that occurred during evaporation were complicated. The broad negative O-H stretching vibration band features above 3000 cm
−1 are consistent with water loss. Variations in the shapes of these residuals suggest that the hydrogen bonding interactions of the evaporating water molecules changed with time. In general, O-H stretching vibrations for waters involved in stronger hydrogen bonding interactions occur at lower wavenumbers [
42]. Thus, as expected, the more weakly bound water molecules (higher wavenumbers, red plot) were lost initially, and the more tightly held waters (lower wavenumbers, blue plot) evaporated last. Complex intensity variations below 2000 cm
−1 include overlapping positive and negative features. These fluctuations are likely associated with the loss of volatiles as well as intensity variations and wavenumber shifts in non-volatile solute absorbance bands. These overlapping spectrum changes likely reflect the loss of intermolecular interactions with substances that evaporated. Thus, by using this analysis method, infrared spectra of non-volatile substances present in liquid samples can be obtained along with information regarding sample changes that occur during the evaporation process.
Infrared spectra of pure water measured using button sample holders typically contain distortions caused by surface tension effects. For example,
Figure 14 compares infrared spectra obtained by using the button in
Figure 1b after loading 4 µL of deionized pure water (
Figure 14a) and 4 µL of water containing ca. 3% (
w/
w) detergent to reduce surface tension (
Figure 14b). The wavenumber ranges of the spectra in
Figure 14 extend to 6000 cm
−1 to include the near-infrared combination band for water at ca. 5200 cm
−1 [
43]. Each water sample completely covered the mesh and nearly filled the indentation in the 1 µm recessed mesh button. Mid-infrared (i.e., 4000–700 cm
−1) spectral features were dominated by the water O-H stretching vibration band centered at about 3400 cm
−1 and the 1650 cm
−1 H-O-H bending vibration band [
44]. Successive 16-scan spectra were acquired at 12 s intervals for 10 min for each sample. The plots in
Figure 14 show the spectra obtained at about 1 min intervals during the first 7 min. The green plots denote spectra measured immediately after inserting the button into the diffuse reflection optics, and the black spectra were obtained after 7 min. The red spectra were obtained after the green and before the black spectrum acquisitions and reveal changes that occurred between 1 and 6 min. The water completely evaporated from both samples after 7 min. The bottoms of the pure water O-H stretching vibration bands at 3400 cm
−1 were flat throughout the first 5 min. The transflectance of this band was well above zero, suggesting significant contributions from reflected radiation that did not fully penetrate the sample. In contrast to the distorted pure water O-H stretching vibration bands, shapes for the 5190 cm
−1 near-infrared combination bands were symmetrical in all spectra for both liquids. Because of its lower absorptivity, transflectance was greater at 5190 cm
−1 compared to the mid-infrared bands. These near-infrared bands were larger in detergent spectra, indicating longer radiation penetration distances.
Initially, the mid-infrared detergent sample bands were broad, with transflectance values near zero, which is indicative of near total radiation absorption. Unlike the pure water results, the intensity of this band gradually diminished in spectra over the first 5 min. After 7 min, the black spectrum in
Figure 14b revealed bands associated with non-volatile detergent solutes. Differences in the trends in the spectra shown in
Figure 14 can be explained based on surface tension effects [
45]. The high surface tension of pure water resulted in a curvature of the fluid that caused a significant fraction of incident radiation to be reflected from the liquid surface, resulting in transflectance offsets from zero. At the same time, the flattened O-H stretching vibration band shapes indicated that some radiation penetrated deep into the pure water sample. The red plots in
Figure 14a show that the transflectance of the pure water vibration bands unexpectedly decreased during the first 5 min, indicating that the fraction of radiation reflecting at the air/water boundary decreased. Most of the band intensity loss for this sample occurred between 5 and 7 min, when the evaporation process was nearly finished. In contrast, the detergent sample’s transflectance spectrum bands were initially larger than those of the pure water spectra and gradually diminished over the entire 7 min elapsed time.
The results in
Figure 14 suggest that aqueous solutions should contain sufficient surfactant and/or solute concentrations to disrupt strong intermolecular hydrogen bonding interactions between water molecules at the air/liquid boundary. This requirement was satisfied for the spectra measured during the blood sample evaporation study. Because the blood volume was much less than 4 µL, the transflectance at 3400 cm
−1 was initially about 22% (i.e., 0.6 Absorbance) and the O-H stretching vibration band shape (
Figure 13a) was not distorted.
Quantitative liquid sample analyses are possible when b
eff is constant. This can be accomplished by making all measurements with the same recessed mesh button and using a syringe to reproducibly load the same amount of liquid sample [
13]. For a given button, larger volumes result in thicker layers and greater b
eff values. Sample volume is not proportional to b
eff when liquids partially cover mesh wires, because layer thickness depends on the volume displaced by the mesh wires, which varies as the liquid level rises due to the circular cross-sections of the wires. The 140 µm recessed mesh button shown in
Figure 1c has a maximum capacity of about 5 µL. Dispensing volumes ranging from 1.0 to 3.5 µL typically yielded acceptable quantitative results [
8,
13]. Recessed mesh buttons can be used like variable-path-length transmission cells, except that path-length adjustments are made by simply varying the liquid sample volume.
3.6. Temperature Perturbation
Variable temperature diffuse reflection infrared spectroscopy (VT-DRIFTS) is a sample perturbation method that provides a means for discerning subtle temperature-dependent structural changes in solid materials [
25,
46]. To obtain accurate VT-DRIFTS measurements, it is necessary to account for artifacts caused by sample heating in addition to factors that must be considered when making isothermal DRIFTS measurements. The components of the button VT-DRIFTS heating/cooling apparatus are shown in
Figure 16. The left photo in the figure shows two buttons that contain thermocouples to facilitate temperature measurements. The thermocouples were spot-welded to the bottoms of thin wire mesh backings [
28]. The buttons contain 140 and 1 µm meshes. As shown in the photo on the right side of
Figure 16, these buttons were placed on a heating/cooling platform that was inserted into the diffuse reflection optics for infrared spectroscopy measurements. Heating and cooling were accomplished by using two stacked thermoelectric (TE) devices [
29]. The heat generated by these devices is continuously removed by liquid coolant that flows through a heat sink beneath the TE stack. Thermocouple wire and power leads are connected to a temperature controller that interfaces with the FTIR data system. Macro computer programs are employed to simultaneously adjust sample temperatures and collect infrared spectra at precisely selected time or temperature intervals.
The apparatus in
Figure 16 was employed to investigate the temperature-dependent properties of a Lexan poly(bisphenol A carbonate) (BPA-PC) sheet. A razor blade was used to remove small amounts of the polymer by scraping the edge of the sheet. The resulting small fragments were spread over the surface of the 1 µm button shown in
Figure 16, which was then placed on the heating/cooling platform and inserted into the diffuse reflection optical system. Infrared spectra were acquired at ca. 30 s intervals while heating the sample at 2 °C/min from 30 to 150 °C. The sample was cooled back to 30 °C at 2 °C/min immediately after reaching 150 °C. This resulted in the collection of 242 infrared spectra at 0.99 °C sample temperature intervals.
Figure 17 shows an overlay of the Kubelka–Munk format spectra obtained from the initial 30 °C (green), 150 °C (red), and the final 30 °C (blue) measurements. These plots are similar to previously published BPA-PC spectra [
47]. The low intensity bands in the spectra overlap nearly completely, but the higher intensity bands exhibit noticeable differences. Bands in the initial spectrum (green) were the most intense, followed by the 150 °C and the final 30 °C spectra. Difference spectra (
Figure 18a) were computed by subtracting the initial spectrum from the 150 °C spectrum (red) and the 150 °C spectrum from the final spectrum (blue). Negative offsets in
Figure 18a indicate intensity losses, whereas positive offsets indicate intensity gains. Intensity gains adjacent to intensity losses are indicative of band shifting [
14]. Below 1600 cm
−1, most of the spectrum changes detected while heating the sample were reversed when it was cooled. As a result, the red and blue residual plots are nearly mirror images. The C-H stretching vibration band near 3000 cm
−1 was negative in both subtractions, indicating that this band intensity decreased during both sample heating and cooling. The red and blue residuals near 1800 cm
−1 were also negative.
Figure 18b shows the result of subtracting the initial spectrum from the final spectrum. The result of this subtraction is mathematically equivalent to adding the red and blue plots in
Figure 18a and represents the overall sample changes that occurred after applying the heating/cooling temperature ramps. Most overall subtraction residuals were negative, indicating irreversible intensity losses. The largest losses occurred at wavenumbers associated with the most intense polymer bands (
Figure 17). The relative intensities in
Figure 18b are slightly different from those in the spectra in
Figure 17, and peaks below 1000 cm
−1 are missing, suggesting that these changes were not caused by polymer loss. The plots in
Figure 18 indicate that heating and then cooling the BPA-PC sample resulted in both reversible and irreversible changes.
Additional information regarding temperature-dependent BPA-PC infrared spectrum changes was obtained by examining band intensity versus temperature profiles. Spectrum intensities at the three wavenumbers labeled in
Figure 18a were used to make plots. These wavenumbers were assigned to C=O stretching (1782 cm
−1), C-O-C stretching (1253 cm
−1), and aromatic ring stretching (1153 cm
−1) vibrations [
48]. When compared to the initial 30 °C infrared spectrum, the intensity at 1153 cm
−1 increased, and the 1253 and 1782 cm
−1 intensities decreased when the polymer reached 150 °C. The blue curve in
Figure 18a, representing sample changes that occurred while cooling from 150 to 30 °C, reveals a 1782 cm
−1 intensity decrease, whereas the 1153 cm
−1 gain and the loss at 1253 cm
−1 caused by sample heating (red curve) are reversed. As shown by the plots in
Figure 19, the intensity at 1782 cm
−1 decreased abruptly starting at 136 °C during the heating ramp and continued to drop until the sample cooled below 147 °C. The 1253 cm
−1 intensity-versus-temperature profile consisted of a gradual decline between 30 and 136 °C, followed by a steep drop over the same temperature range as the 1782 cm
−1 plot. After this drop, the 1253 cm
−1 intensity gradually increased as the sample cooled back to 30 °C. The 1153 cm
−1 intensity gradually increased until the sample temperature reached 136 °C and then slowly returned to its initial value.
The intensity-versus-temperature profiles at these wavenumbers suggest that there were two distinct sample changes. One change was characterized by gradual infrared spectrum intensity variations that were proportional to the sample temperature, whereas the other resulted in a permanent intensity drop that occurred near the maximum temperature. The gradual 1153 cm
−1 aromatic ring stretching vibration band intensity changes were likely due to a reversible expansion and contraction of the polymer. The abrupt intensity losses at 1782 and 1253 cm
−1 occurred over the same temperature range and were likely an indication of polymer conformational changes associated with a glass transition. This hypothesis is supported by the finding by Schmidt et al. that the C=O (1782 cm
−1) and C-O-C (1253 cm
−1) stretching vibration band intensities were particularly sensitive to changes in BPA-PC conformation [
49]. The observed 136 °C onset for intensity loss is 9 °C below the 145 °C T
g value previously reported for BPA-PC bulk material [
50]. This small temperature discrepancy may be attributed to different polymer compositions, particularly in the amounts and types of additives and/or analysis method differences. More information regarding the temperature-dependent properties of this polymer may be obtained by examining intensity versus temperature trends for other functional groups and by tracking band maximum wavenumber shifts. The reversible and irreversible sample changes may be characterized further by applying temperature step heating/cooling profiles to the material [
14].
In addition to heating, the variable temperature button apparatus can be used for sample cooling. Button temperatures as low as −40 °C have been achieved by using thermoelectric cooling [
28]. In addition to characterizations of low-temperature solid properties, button cooling can facilitate quantitative analyses of solutes dissolved in volatile liquids. In general, the vapor pressure of a liquid diminishes at subambient temperatures, resulting in slower evaporation rates. For example, the acetone C=O stretching vibration band persisted for 20 s at room temperature after 2 µL was added to a recessed mesh button [
28]. However, this band was observed for 6 min when the same quantity of acetone was added to a button at −20 °C. Cooling the button from 25 to −20 °C slowed the acetone evaporation rate by a factor of 18. Because more time is available for measurements at −20 °C, it is possible to measure infrared spectra before significant solvent evaporation occurs.