Open Access Article
A. Michelle Reinhardt
ab,
Jenny-Lee Panayides
*b and
Darren L. Riley
*a
aUniversity of Pretoria, South Africa. E-mail: darren.riley@up.ac.za
bCouncil for Scientific and Industrial Research, South Africa. E-mail: jpanayides@csir.co.za
First published on 8th June 2026
A silica-supported aldehyde scavenger (SSA-3) was prepared from SBA-15 silica by sequential NaOH activation, alkylation with 1,2-dichloroethane, and Kornblum oxidation of the resulting alkyl chloride in DMSO/K2CO3. The material was characterised by FTIR, PXRD, TGA/DSC, SEM, and BET physisorption, confirming successful surface functionalisation and a dramatic increase in surface area upon imine formation with probe amines. Loading capacity was experimentally determined to be 0.43–1.31 mmol g−1, comparable to commercial polystyrene-aldehyde resins. A D-optimal design of experiments (22 runs) evaluated the effects of solvent type (mapped by PCA), flow rate (0.1–1.0 mL min−1), temperature (30–90 °C), and amine concentration (0.2–1.0 M) on scavenging efficiency. Only solvent type had a significant influence on performance: hydrophobic solvents afforded near-quantitative scavenging, while polar non-polarisable solvents (notably acetonitrile) reduced efficiency to approximately 75% due to a solvation screening mechanism. The scavenger is flow-compatible and demonstrates utility as an in-line purification tool for continuous flow synthesis of small-molecule libraries.
Commercially available amine scavengers fall into two broad categories. Reversible, ion-exchange-type scavengers (e.g. sulphonic acid resins, Dowex 50WX2) operate through protonation of the amine and are broadly selective, capturing primary, secondary, and tertiary amines.4 Irreversible, covalent scavengers—including solid supported acid chlorides, aldehydes, and isocyanates—react to form stable amide, imine, or urea bonds, respectively, but are selective for primary and secondary amines only.5–8 Although commercial SS aldehydes and isocyanates are available, they remain expensive relative to the base materials required for their synthesis, and sourcing them can still be problematic.9,10
The Kornblum oxidation – in which an alkyl halide is oxidised to an aldehyde by DMSO under basic conditions – offers a mild and operationally simple route to surface-bound aldehydes from readily available alkyl-halide-functionalised supports.11 Jal and co-workers demonstrated that SBA-15 silica can be directly alkylated following base deprotonation of surface silanols, without recourse to conventional silane linkers like 3-(trimethoxysilyl) propylamine.12 The use of silica as an SSR support offers several advantages relative to polymer-based supports: reduced production cost, absence of swelling behaviour, superior structural rigidity, and more favourable diffusion characteristics.13,14
Building on this precedent and wishing to develop an affordable amine scavenger that was amenable for use in a flow-based platform, we adapted the methodology by Jal and co-workers12 for the preparation of a silica-supported aldehyde (SSA-3) from SBA-15 via a three-step sequence. The physicochemical characterisation, chemical modification, determination of loading capacity, and a systematic design of experiments (DoE) study of its scavenging performance under continuous flow conditions is reported herein.
Successful aldehyde functionalisation was initially suggested qualitatively through reaction with 2,4-dinitrophenylhydrazine (DNPH) solution, which afforded SSA-4 as a dark orange powder consistent with imine formation (Scheme 2a; Fig. 1). In contrast, unfunctionalised silica treated with DNPH under identical conditions (SSA-7) did not show a notable colour change, confirming that the colour response was attributable to the covalently installed aldehyde rather than surface adsorption. In addition, SSA-3 was also treated with excess benzylamine at ambient temperature over one-week to afford SSA-5 which as expected showed no distinctive colour change but was prepared as an exemplar to be subjected to physical characterisation (Scheme 2b). In addition, pure silica was also treated with DNPH and benzyl amine to afford SSA-6 and SSA-7 respectively which served as negative controls. SSA-3 could be stored for several months in a desiccator under an argon atmosphere.
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| Fig. 1 Photograph of qualitative DNPH test with oxidized silica SSA-4 (repeats 1-3) with the silica-DNPH SSA-7 (control, right). | ||
N stretch at 1740 cm−1 (Figure 2D) and 1738 cm−1 (Fig. 2C) respectively, supporting the assignment of the 1746 cm−1 in SSA-3. In addition, SSA-5 also showed a C
C stretching mode at 1447 cm−1 attributable to the benzyl ring (Fig. 2).
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| Fig. 3 Top: overlays of Isotherms SSA-3 to SSA-7 and silica; bottom: overlays of isotherms for silica, SSA-3, SSA-6 and SSA-7. | ||
| Code | Description | SBET (m2 g−1) | Half pore width (nm) | Vp (cm3 g−1) | Monolayer capacity (cm3 g−1) | Isotherm and hysteresis typea | Pore type |
|---|---|---|---|---|---|---|---|
| a Classified according to the IUPAC classification guideline. | |||||||
| Silica | Silica | 1.2718 | 1.3236 | 0.0032 | 0.385 | IV, H3 | Meso |
| SSA-3 | Oxidized silica | 3.0479 | 1.3845 | 0.0079 | 1.06 | IV, H3 | Meso |
| SSA-4 | Oxidized silica DNPH | 424.2920 | 2.2713 | 0.8493 | 124.73 | IV, H2(b) | Meso and micro |
| SSA-5 | Benzylated oxidized silica | 412.7466 | 2.2713 | 0.7920 | 124.38 | IV, H2(b) | Meso and micro |
| SSA-6 | Benzylated silica | 7.2252 | 3.8976 | 0.0194 | 0.640 | IV, H3 | Meso |
| SSA-7 | Silica DNPH | 1.0381 | 1.2097 | 0.0016 | 0.691 | IV, H4 | Meso |
The increase in the surface area upon imine formation is attributed to a physical change in pore geometry rather than a measurement artefact: the transition from H3 to H2(b) hysteresis and the appearance of micropores in SSA-4/5 that are absent in SSA-3 and the silica controls indicate that the surface-confined imine layer introduces de novo microporosity through the geometry of the packed organic monolayer at the silica surface.
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| Fig. 6 TGA (green) and DTA (Blue) curves for silica and SSA-3 (left) and DSC curves (right) for silica (green) and SSA-3 (blue). | ||
| Code | Ranges of significant events (°C) | ||
|---|---|---|---|
| TGA | DTG | DSC | |
| Silica | <150 | <150 | <150 |
| SSA-3 | <150, 150–205, 697–800 | <150, 173.81, 203.9, 736.47 | <150 (endo), 173.81 (endo), 203.9 (endo), 736.47 (endo) |
| SSA-4 | <160, 600–720 | <160, 400, 600–720 | 114.10 (endo), 719.79 (endo) |
| SSA-5 | <150, 150–205, 700–800 | <150, 173.81, 737.0 | <150 (endo), 173.81 (endo), 737.0 (endo) |
| SSA-6 | <150, 150–205, 700–800 | <150, 171.66, 199.63, 736.47 | <150 (endo), 171.66 (endo), 199.63 (endo), 736.47 (endo) |
| SSA-7 | <150, 700–800 | <150, 741.31 | <150 (endo), 741.31 (endo) |
To map the solvents, a representative example was selected from each quadrant of the PC1 (polarity) and PC2 (polarizability) PCA map published by Murray and co-workers (Fig. 12).15 In addition, a centre point was also selected. The five solvents selected constituted the cuboid shape that represents a continuous space wherein the solvent can be treated as a quantitative value. The solvents chosen, were selected to be non-reactive towards aldehydes (Table 3). Due to the pseudo-continuous map, given that solvents are discreet variables, a perfect cube shape is impossible to select and is not considered necessary.15 Given that the map was created by combining different properties and characteristics of each solvent, solvents that are grouped together in a quadrant share similar properties. This, therefore, serves as a guide towards understanding the type of solvent that is optimal for the system.
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| Fig. 12 Solvent map with selected solvents in each quadrant, including centre points.15 | ||
| t[1] = −1 | t[1] = 0 | t[1] = +1 | |
|---|---|---|---|
| t[2] = +1 | DMA (Q2) | — | Anisole (Q1) |
| t[2] = 0 | — | DCM (0,0) | CyHex (+1; 0) |
| t[2] = −1 | CH3CN (Q3) | — | EtOAc (Q4) |
The response data (see SI) required logarithmic transformation to resolve non-normal distribution arising from a strong clustering of results at low benzylamine percentages. Following transformation, the model achieved an R2 = 0.98 and Q2 = 0.95 with a reproducibility of 0.99. One outlier (N2
:
ACN, 90 °C, 0.1 mL min−1, 0.2 M) was excluded from the final model after it was found to be statistically irresolvable, with the predicted value substantially overestimating the observed value; the exceedingly low scavenging observed under these conditions (0.02% unabsorbed) was considered anomalous and potentially artefactual.
Temperature and concentration were found to be statistically insignificant across the ranges studied and were removed from the model, indicating that SSA-3 operates at equivalent efficiency from 30–90 °C and at amine concentrations from 0.2–1.0 M. Flow rate and its interaction with PC1 were retained in the model despite small individual coefficients, as their combined contribution was significant (see SI for more information). The two-dimensional response contour plots demonstrate that flow rate has negligible practical impact between 0.1 and 1.0 mL min−1 (Fig. 13 & 14).
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| Fig. 13 Two-dimensional response contour plot at a flow rate of 1.0 mL min−1 with solvent PC1 and PC2 dimensions on the x- and y-axis respectively. Quadrants are indicated in red. | ||
The absence of a significant temperature effect on scavenging efficiency is consistent with the kinetics of the imine formation. In effective solvents (EtOAc, anisole, DMA), ≥99.5% amine capture is achieved at the lowest temperature studied (30 °C) within the 20 minutes coil residence time. Pseudo-first-order kinetic analysis indicates that this requires an effective rate constant of k ≥ 0.26 min−1 (t1/2 ≈ 2.6 min), placing the reaction well into the kinetic saturation regime where stoichiometry rather than reaction rate governs yield. Under these conditions, the 14–50-fold rate acceleration predicted by the Arrhenius equation for an activation energy of 40–60 kJ mol−1 across the temperature range of 30–90 °C has no practical consequence, as there is no residual amine to capture more rapidly. For DCM and cyclohexane, which show intermediate performance (∼87%), the flat temperature response reflects the partial cancellation of two opposing effects: the rate increase is offset by the shift in the exothermic imine formation equilibrium constant with temperature. For ACN, the temperature insensitivity has a different mechanistic origin: the ∼75% conversion ceiling is not a kinetic limitation as the 14–50-fold rate increase over the temperature range screened would reduce the unabsorbed fraction to below 5% if kinetics were governing. Instead a thermodynamic explanation is proposed, wherein a solvation equilibrium between ACN-coordinated amine and surface-bound imine exists that is insensitive to temperature over the range studied. Together, these observations confirm that temperature is not an operational variable requiring optimisation when deploying SSA-3 in flow, substantially simplifying integration into continuous synthesis platforms.
The predominant influence of solvent type on scavenging efficiency was investigated further using the Kamlet–Taft linear solvation energy relationship (LSER) framework,16,17 which parameterises solvent polarity in terms of three independent descriptors: dipolarity/polarisability (π*), hydrogen bond donor acidity (α), and hydrogen bond acceptor basicity (β). Kamlet–Taft parameters for the six DoE solvents are summarised in Table 4, together with their mean scavenging efficiencies derived from the DoE model at centrepoint conditions (flow rate 0.55 mL min−1, temperature 60 °C, concentration 0.6 M).
| Solvent | π* | α | β | Murray PCA quadrant | Mean % unabsorbeda | Mean % scavenged |
|---|---|---|---|---|---|---|
| a Mean % unabsorbed amine (benzylamine at 5 µM) derived from DoE model-predicted values at centrepoint conditions (flow rate 0.55 mL min−1, temperature 60 °C, amine concentration 0.6 M). Values ± SD shown where ≥2 replicates were available at comparable conditions. Run N2 (ACN) excluded as a statistical outlier identified by MODDE diagnostic (see text). Kamlet–Taft parameters from: Marcus, Y., Chem. Soc. Rev., 1993, 22, 409; Kamlet, M. J., Abboud, J.-L. M., Abraham, M. H. and Taft, R. W. J. Org. Chem., 1983, 48, 2877. Murray PCA quadrant assignments from: Murray, P. M. et al., Org. Biomol. Chem., 2016, 14, 2373. PC1 = dipolarity axis; PC2 = polarisability axis. PC1− = high dipolarity; PC1+ = low dipolarity; PC2+ = polarisable; PC2− = non-polarisable. | ||||||
| ACN | 0.75 | 0.19 | 0.40 | PC1−/PC2− | 25.1 ± 0.7 | 74.9 |
| DCM | 0.82 | 0.13 | 0.10 | Centre | 12.5 ± 2.0 | 87.5 |
| Cyclohexane | 0.00 | 0.00 | 0.00 | PC1+/PC2 0 | 12.8 | 87.2 |
| EtOAc | 0.55 | 0.00 | 0.45 | PC1+/PC2− | 0.25 ± 0.24 | 99.8 |
| Anisole | 0.73 | 0.00 | 0.32 | PC1+/PC2+ | 0.46 ± 0.78 | 99.5 |
| DMA | 0.88 | 0.00 | 0.76 | PC1−/PC2+ | 0.041 ± 0.05 | 99.96 |
Simple linear regression of percentage unabsorbed amine against each Kamlet–Taft parameter individually yielded no statistically significant correlations. Regression against π* (Fig. 15) gave R2 = 0.018 (p = 0.799), against β gave R2 = 0.174 (p = 0.411), and a combined π* + β model gave R2 = 0.198. The failure of π* as a predictor is apparent when inspecting the data: DMA, which has the highest π* in the dataset (0.88), delivers near-quantitative scavenging (99.96%), while ACN, with a lower π* of 0.75, is the worst-performing solvent at 74.9% (Fig. 15). Similarly, anisole (π* = 0.73) and ACN (π* = 0.75) are essentially indistinguishable by π* yet show completely different scavenging outcomes (99.5% and 74.9% respectively). The full Kamlet–Taft LSER therefore provides no predictive framework for this dataset.
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| Fig. 15 Kamlet–Taft π* parameter plotted against mean % unabsorbed benzylamine for six DoE solvents (R2 = 0.018, p = 0.80; dashed line = linear regression). No significant correlation is observed. | ||
Regression against α yielded an apparently significant correlation (R2 = 0.727, p = 0.031); however, this result arises as ACN is the only substantial HBD-active solvent in the dataset (α = 0.19) and simultaneously the worst-performing solvent. Removing ACN from the regression reduces R2 to 0.359 and p to 0.286, confirming that the correlation has no mechanistic basis.
The failure of all single-parameter Kamlet–Taft correlations indicates that the solvent dependence cannot be described by a single physical property of the solvent and instead requires a two-dimensional description. The Murray PCA solvent classification framework,15 provides a clearer understanding of the solvent effects (Fig. 13). The six DoE solvents occupy four distinct regions of the PCA space, their scavenging outcomes cluster in a physically interpretable pattern.
Solvents in the PC1+/PC2− (EtOAc), PC1+/PC2+ (anisole), and PC1−/PC2+ (DMA) quadrants, together with the intermediate region (DCM, cyclohexane), all deliver moderate to near-quantitative scavenging (87.2–99.96% efficiency). The sole poor-performing solvent, ACN, occupies the PC1−/PC2− quadrant, characterised by high dipolarity combined with negligible polarisability. The critical comparison is between EtOAc and ACN: both occupy the PC2− (non-polarisable) half of the map, yet EtOAc delivers 99.75% scavenging while ACN delivers only 74.9%. The distinguishing factor is PC1
:
EtOAc has low dipolarity (PC1 = +1) while ACN has high dipolarity (PC1 = −1). This establishes that non-polarisability alone is insufficient to cause solvation screening — the combination of high dipolarity and low polarisability, which uniquely characterises the PC1−/PC2− quadrant, is required. A single π* value conflates these two properties and is therefore unable to resolve the EtOAc/ACN distinction.
We attribute the poor performance of ACN to a specific solvation-screening mechanism operating in polar non-polarisable solvents. We hypothesise that the rigid, strongly directional dipole of the nitrile group coordinates to the amine nitrogen through an electrostatic interaction that competes thermodynamically with surface imine formation. In polarisable solvents such as DMA and anisole, the additional dispersive interactions available through the polarisable electron cloud lower the effective solvation free energy of the amine in a way that does not compete specifically with the aldehyde surface—the amine remains available for imine formation because the polarisable solvent interacts diffusely rather than through a directed, site-specific interaction with the nitrogen lone pair. This interpretation is consistent with the observation that the temperature insensitivity of scavenging in ACN is not kinetic in origin.
Practically speaking, when deploying SSA-3 in flow synthesis, solvents in the PC1−/PC2− quadrant of the Murray PCA map should be avoided. All other solvent classes deliver effective scavenging, and the choice among them can be made on the basis of reaction requirements, product solubility, and downstream processing considerations without concern for scavenging efficiency. This solvent-class guidance, derived from a single DoE campaign, is directly transferable to practitioners and represents a practically actionable outcome that extends beyond the characterisation of SSA-3 itself.
| Product | Loading capacity (mmol g−1) | Cost (USD per g) | Cost (USD per mmol) |
|---|---|---|---|
| SSA-3 (this work) | 0.43–1.31 | 1.67 | 1.23–3.84 |
| Formyl polystyrene | 0.4–2.0 | 30.44 | 15.25–76.14 |
| 4-Formyl phenoxyethyl PS | 0.5–1.1 | 28.17 | 25.61–56.34 |
| Methyl isocyanate PS | 1.5–1.9 | 39.29 | 20.66–26.19 |
| ScavengePore benzyl isocyanate | 0.5–1.5 | 26.25 | 17.52–52.50 |
SSA-3 compares favourably with commercial silica-supported aldehyde and covalent amine scavengers on the primary metrics relevant to flow chemistry deployment. The flow-derived loading capacity of 0.43–1.31 mmol g−1 fall within the 0.3–1.3 mmol g−1 range reported for commercial functionalised silica scavengers (SiliaBond series, SiliCycle Inc.). Capture kinetics under continuous flow conditions are rapid: in hydrophobic and polarisable solvents, ≥99.5% amine scavenging is achieved within the 20 minutes coil residence time at 30 °C, comparing favourably with the ≤1 h batch contact times specified for commercial silica-supported materials and substantially faster than polymer-based resins where diffusion into the polystyrene matrix is rate-limiting. The silica backbone of SSA-3 confers the same intrinsic advantages as commercial SiliaBond materials relative to polystyrene supports: absence of solvent-induced swelling, predictable and stable packed-bed pressure drop across a broad solvent range, and thermal stability well above the operating temperatures studied here (confirmed by TGA up to 170 °C). The DoE demonstrates that scavenging performance is insensitive to flow rate (0.1–1.0 mL min−1), temperature (30–90 °C), and amine concentration (0.2–1.0 M) in effective solvents, substantially simplifying operational parameter selection.
O stretch, w), 1395 (C–C bend, s, broad), 1120 (Si–O–Si asymmetric stretch, m, broad), 1038 (Si–O–Si asymmetric stretch, m, broad), 881 (Si–O–Si symmetric stretching, w), 855 (Si–O–Si symmetric stretching, w), 676 (Si–O bend, w), 537 (Si–O bend, w, broad).
N stretch, w), 1640 (O–N
O, w), 1025 (Si–O–Si asymmetric stretching, m, broad), 955 (Si–O–Si symmetric stretching, m), 784 (Si–O–Si symmetric stretching, w, broad), 449 (Si–O, m).
N stretch, m), 1645 (C–N, m), 1447 (C
C stretching, m), 1208 (Si–O–Si asymmetric stretching, m, broad), 905 (Si–O–Si symmetric stretching, m, broad), 847 (Si–O–Si symmetric stretching, w), 624 (Si–O, m, broad).
C stretch, m, broad), 969 (Si–O–Si symmetric stretching, w, broad), 855 (Si–O–Si symmetric stretching, m), 600 (Si–O, w, broad).
O stretch, s, broad), 1180 (Si–O–Si asymmetric stretching, s, broad), 1074 (Si–O–Si asymmetric stretching, s, broad), 903 (Si–O–Si symmetric stretching, m, broad), 799 (Si–O–Si symmetric stretching, m, broad).
A standard 10.00 mm × 100.00 mm Omnifit™ glass column was used and packed so that the packed bed length was 6.20 cm for oxidized silica SSA-3 and the mass of oxidized silica SSA-3 was 8.0966 g resulting in a volume of 8.40 mL in IPA. The same column was used for reactions P1–P4.
The reaction mixtures were not purified further. The samples were diluted to 25.00 mL prior to analysis. The crude reaction samples were analysed with the use of quantitative liquid chromatography. The LC samples were prepared by sampling 50.00 µL of the crude reaction mixture and diluting to 1000 µL with HPLC ACN. Dilution described in detail in SI, Section A-1.7 dilution factor PDF001.
The mixture was then pushed through an 8 bar passive back pressure regulator connected to the pressure sensor with PTFE tubing (32.00 cm, 0.26 mL, 1/16″ ID) tube and then collected. The collection connection volume from the collect/waste valve to the fractional collector was 0.88 mL (PTFE, 110.70 cm, 0.88 mL, 1/16″ ID). The entire 2.00 mL reaction plug was collected into one vial, including leading and tailing edges and additional volumes of 4.00 mL pre-collect and 8.00 mL post-collect, at 2.00 mL per vial increments.
A standard 10.00 mm × 100.00 mm glass Omnifit™ column was used and packed so that the packed bed length was 6.24 cm for oxidized silica SSA-3 and the mass of oxidized silica SSA-3 was 9.0032 g resulting in a volume of 8.12 mL in IPA.
This procedure was repeated with silica as a control and spent SSA-3 as a secondary control. Due to the mass variations, the column length was kept constant.
The reaction mixtures were not purified further. The samples were evaporated and redissolved to 1.00 mL ACN prior to analysis. The crude reaction samples were analysed with the use of quantitative liquid chromatography. The LC samples were prepared by sampling 3.74 µL (20.00 µL for spent SSA-3 and silica control) of the crude reaction mixture and diluting to 1000 µL with HPLC ACN. Dilution described in detail in SI Section A-1.7 dilution factor PDF002 and PDF016 (spent SSA-3 and silica control).
The mixture was then pushed through an 8 bar passive back pressure regulator connected to the pressure sensor with PTFE tubing (32.00 cm, 0.26 mL PTFE, 1/16″ ID) and then collected. The collection connection volume from the collect/waste valve to the fractional collector was 0.88 mL (PTFE, 110.70 cm, 0.88 mL, 1/16″ ID). The entire 2.00 mL reaction plug was collected into one vial, including leading and tailing edges and additional volumes of 1.00 mL pre-collect and 1.00 mL post-collect, at 4.00 mL per vial increments.
The same packed bed column used for the partition test was used in this experiment. The standard 10.00 mm × 100.00 mm Omnifit™ glass column was used and packed so that the packed bed length was 6.24 cm for oxidized silica SSA-3 and the mass of oxidized silica SSA-3 was 9.0032 g resulting in a volume of 8.40 mL in IPA.
The reaction mixtures were not purified further. The samples were evaporated and redissolved to 1.00 mL ACN prior to analysis (vial 8 was diluted to 2.00 mL and vial 9 to 4.00 mL). The crude reaction samples were analysed with the use of quantitative liquid chromatography. The LC samples were prepared by sampling 7.46 µL (vial 8 sampled 7.46 µL and vial sampled 9 6.22 µL) of the crude reaction mixture and diluting to 1000 µL with HPLC ACN. Dilution described in detail in SI, Section A-1.7 dilution factor PDF003 (PDF004 for vial 9 and PDF005 for vial 8).
The reactions were performed on a Uniqsis FlowSyn continuous flow reactor. The stock solution was injected into a PFA injection loop, 2.0 mL of sample, with the use of an Auto Loop Filler. The reactor was pre-primed with the respective solvent. The injection loop was connected to a HPLC pump head and the reagent was pushed through the reactor with the respective solvent. PTFE tubing led the reagent from the injection loops to a packed bed column reactor, where the reagent was allowed to partition at a flowrate of 1.00–0.1 mL min−1. The individual masses of SSA-3 and the volumes are recorded in the SI. The column temperature was controlled with the standard fitted FlowSyn column heating module and ranged between 30–90 °C. The mixture was then pushed through an 8 bar passive back pressure regulator, to the fractional collector. The entire 2.00 mL reaction plug was collected into one vial, including leading and tailing edges and additional volumes of 1.00 mL pre-collect and 1.00 mL post-collect, at 4.00 mL per vial increments.
The reaction mixtures were not purified further. The samples were diluted prior to analysis (described in SI A-1.7). The crude reaction samples were analysed with the use of quantitative liquid chromatography. The LC samples were prepared by sampling 6.22–50.00 µL of the crude reaction mixture and diluteing to 1000 µL with HPLC ACN. Dilution described in detail in SI A, Section A-1.7 dilution factor PDF006-PDF015.
The stock solution was prepared following the same procedure described above. The same procedure was adapted for solutions of concentrations 0.60 M and 1.00 M.
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