| Literature DB >> 33166450 |
Francesco Ibba1, Gabriele Pupo1, Amber L Thompson1, John M Brown1, Timothy D W Claridge1, Véronique Gouverneur1.
Abstract
Hydrogen-bonding interactions have been explored in catalysis, enabling complex chemical reactions. Recently, enantioselective nucleophilic fluorination withEntities:
Year: 2020 PMID: 33166450 PMCID: PMC7677927 DOI: 10.1021/jacs.0c09832
Source DB: PubMed Journal: J Am Chem Soc ISSN: 0002-7863 Impact factor: 15.419
Figure 1(A) Proposed mechanism for hydrogen-bonding phase-transfer catalysis (HB-PTC). (B) Asymmetric fluorination of β-bromosulfides under HB-PTC. (C) BINAM-derived bisurea catalysts 1 and 2 and solid-state structure of 2:TBAF from single-crystal X-ray diffraction.
Figure 2(A) Detail of 1H and 13C NMR of 1. (B) Detail of 1H,13C NMR, and 1H–15N HSQC of 2 (DCM-d2, 25 mM, 298 K).
Figure 3Conformation of 2 based on 1H NOESY correlations (DCM-d2, 25 mM, 298 K).
Figure 4(A) Structures of the BINAM-derived bisurea catalysts 3–13. (B) 1H NMR of 8 (top) and 9 (bottom) (DCM-d2, 25 mM, 298 K).
Figure 5Stacked UV spectra recorded for the titration of 1 (1.2 μM) and 2 (1.4 μM) with TBAF·3H2O (0.1 mM) in DCM at 298 K. On the right, titration profiles at the λmax (red dots) and fitting functions (red lines).[13]
Association Constants (Ka), log(Ka), and Free Energies (ΔG) for the Formation of 1:1 Bisurea–TBAF Complexes Derived from Bisureas 1 and 2a
| U | log( | Δ | |
|---|---|---|---|
| 0.92 ± 0.02 × 106 | 5.96 ± 0.01 | –34.01 ± 0.06 | |
| 1.43 ± 0.04 × 106 | 6.16 ± 0.01 | –35.10 ± 0.08 |
Ka are calculated by nonlinear regression using DynaFit 4 and expressed as the average of two experiments.
Figure 6Stacked 1H NMR spectra for the titration of 1 (left) and 2 (right) with TBAF·3H2O (55 mM) in DCM-d2 at 298 K. Below, titration profiles for diagnostic protons (black dots) and fitted function (red lines).[13]
Association Constant (Ka), log(Ka), and Free Energies (ΔG) for the Formation of 2:1 Bisurea–TBAF Complexesa
| U | log( | Δ | |
|---|---|---|---|
| 600 ± 100 | 2.80 ± 0.08 | –16.0 ± 0.5 | |
| 3100 ± 900 | 3.5 ± 0.1 | –20.0 ± 0.7 |
Ka are calculated by nonlinear regression using DynaFit 4 and expressed as the average of two experiments.
Figure 7δ 1H NMR variations of 2 after F– complexation. 2:TBAF was generated by adding 1 equiv of a TBAF·3H2O solution (55 mM in DCM-d2) to 2 (3 mM in DCM-d2) at 298 K.[13]
Figure 81H–19F CLIP-HSQC of 2:TBAF (500 MHz, DCM-d2, 3 mM, 298 K).
Figure 9Relative H···F– distances calculated for 2:TBAF from HOESY (DCM-d2, 10 mM, 298 K, τm = 10–600 ms) and comparison with single-crystal X-ray diffraction and 1hJNH···F.
Figure 10Quantitative 1H–19F HOESY of 13:TBAF (DCM-d2, 3 mM, 298 K, τm = 30 ms).
Figure 11(A) Structure of 2:TBAF and internuclear distances calculated from 1H NOESY (600 MHz, DCM-d2, 3 mM, 298 K, τm = 300 ms) and comparison with X-ray structure data. (B) Solid-state structure from single-crystal X-ray diffraction studies of 2:TBAF.
Figure 121H NMR of 1:TBAF (DCM-d2, 0.58 mM, 273 K); (inset) 19F NMR of 1:TBAF showing fluoride splitting.
HBC Constants 1hJNH···F and 19F Chemical Shifts of Bisurea–Fluoride Complexesa
| entry | catalyst | R | R1 | R2 | 1h | 1h | 1h | δ 19F (ppm) |
|---|---|---|---|---|---|---|---|---|
| 1 | H | CF3 | 65 | –86.40 | ||||
| 2 | CF3 | 60 | 50 | 33 | –90.53 | |||
| 3 | Me | CF3 | 60 | 54 | 34 | –89.41 | ||
| 4 | Et | CF3 | 61 | 54 | 34 | –88.64 | ||
| 5 | CF3 | 60 | 53 | 33 | –88.79 | |||
| 6 | CF3 | 59 | 48 | 34 | –91.33 | |||
| 7 | 3-Pentyl | CF3 | 61 | 52 | 34 | –89.20 | ||
| 8 | H | CF3 | 63 | 39 | 34 | –93.87 | ||
| 9 | CF3 | H | 53 | 52 | 33 | –93.87 | ||
| 10 | CF3 | Me | 52 | 53 | 34 | –90.15 | ||
| 11 | F | CF3 | 60 | 44 | 33 | –89.79 | ||
| 12 | CF3 | F | 59 | 51 | 33 | –91.59 | ||
| 13 | F | 59 | 46 | 34 | –91.17 | |||
The fluoride complexes were generated by addition of 1 equiv of TBAF·3H2O (solution in DCM-d2 of known concentration) to the bisurea (3 mM in DCM-d2) and measured at 273 K.
In DCM/DCM-d2, 0.58 mM.
Figure 13(A) 1H NMR after mixing 2 with CsF (DCM-d2, 25 mM) recorded at 298 K (overlaid, gray line) and 243 K (black line); (B) detail of ROESY spectrum recorded at 273 K showing chemical exchange cross-peaks; (C) 19F NMR and 133Cs NMR (inset).
Figure 14NMR parameters measured for NH resonances and F– of 2:CsF and Cs[(2)2:F].
Figure 15Solid-state structure of 13:CsF from single-crystal X-ray diffraction (solvent omitted for clarity).
Relevant Internuclear Distances of 13:F–a
| X-ray | NMR | |||
|---|---|---|---|---|
| DH···A | ||||
| NH(a)···F– | 0.85 | 2.641(7) | 1.88 | 1.83 |
| NH(b)···F– | 0.87 | 2.727(6) | 1.93 | 2.05 |
| NH(c)···F– | 0.85 | 2.837(6) | 2.10 | 1.91 |
| CH(11)···F– | 0.93 | 3.119(7) | 2.52 | |
D = HB donor, A = HB acceptor.
Determined by NMR from HOESY experiments on 13:TBAF.
Evaluation of Catalytic Performance of Bisurea Catalystsa
| 1,2-DFB | DCM | ||||||||
|---|---|---|---|---|---|---|---|---|---|
| entry | catalyst | R | R1 | R2 | 1h | yield | e.r. | yield | e.r. |
| 1 | CF3 | 60, 50, 33 | >95 | 90:10 | >95 | 88:12 | |||
| 2 | H | CF3 | 65 | >95 | 86:14 | >95 | 82:18 | ||
| 3 | Me | CF3 | 60, 54, 34 | >95 | 88:12 | >95 | 83.5:16.5 | ||
| 4 | Et | CF3 | 61, 54, 34 | >95 | 90:10 | >95 | 87.5:12.5 | ||
| 5 | CF3 | 60, 53, 33 | >95 | 89.5:10.5 | >95 | 88:12 | |||
| 6 | CF3 | 59, 48, 34 | >95 | 89:11 | >95 | 87.5:12.5 | |||
| 7 | 3-Pentyl | CF3 | 61, 52, 34 | >95 | 91:9 | >95 | 89.5:10.5 | ||
| 8 | H | CF3 | 63, 39, 34 | 18 | 76.5:23.5 | 36 | 77:23 | ||
| 9 | CF3 | H | 53, 52, 33 | 75 | 86.5:13.5 | 85 | 84:16 | ||
| 10 | CF3 | Me | 52, 53, 34 | 48 | 87.5:12.5 | 80 | 84.5:15.5 | ||
| 11 | F | CF3 | 60, 44, 33 | 68 | 81:19 | 18 | 79:21 | ||
| 12 | CF3 | F | 59, 51, 33 | >95 | 88.5:11.5 | >95 | 86:14 | ||
| 13 | F | 59, 46, 34 | >95 | 72:28 | >95 | 74:26 | |||
General conditions:[8a] substrate (0.05 mmol), catalyst (0.005 mmol), and CsF (0.15 mmol) in 200 μL of solvent stirred at 1200 rpm for the indicated time.
Determined by 19F NMR using 4-fluoroanisole as the internal standard.
e.r. was determined by high-performance liquid chromatography (HPLC) analysis using a chiral stationary phase; 1,2-DFB = 1,2-difluorobenzene.