| Literature DB >> 32168451 |
Ann Christin Reiersølmoen1, Dániel Csókás2, Sigurd Øien-Ødegaard3, Alan Vanderkooy4, Arvind Kumar Gupta5, Anna-Carin C Carlsson6, Andreas Orthaber5, Anne Fiksdahl1, Imre Pápai2,7, Máté Erdélyi4.
Abstract
Gold catalysis has become one of the fastest growing fields in chemistEntities:
Year: 2020 PMID: 32168451 PMCID: PMC7343288 DOI: 10.1021/jacs.0c01941
Source DB: PubMed Journal: J Am Chem Soc ISSN: 0002-7863 Impact factor: 15.419
Figure 1Pyridine-based ligands utilized for Au(I) and Au(III) ligation. Here, R may be H (1-H and 2-H), CF3 (1-CF3 and 2-CF3), CH3 (1-CH3 and 2-CH3), OCH3 (1-OCH3 and 2-OCH3), or asymmetric CH3/CF3 (2-CH3/CF3). Ligands 2–4[41,42] have previously not been utilized in Au-mediated catalysis.
Reactivity of the [(1-R)2-Au(III)]+ and [(1-H)2-Au(I)]+ Complexes in Cyclopropanationa
| entry | Au catalyst | reaction time | conv [%] ( |
|---|---|---|---|
| 1 | [( | 1 h | 100 (25:75) |
| 2 | [( | 30 min | 100 (36:64) |
| 3 | [( | 12 h | 83 (17:83) |
| 4 | [( | 12 h | |
| 5 | [( | 24 h | <5 (<1:>99) |
No conversion into product is observed without the presence of an Au catalyst.
As this ratio has previously been studied in detail,[11] it is not discussed here.
Experimental δ15N and Δδ15Ncoord NMR Chemical Shifts in CD2Cl2, Calculated Au–N Bond Length, Calculated Changes of the Total Electron Population of the Pyridine Nitrogen Δn(N) upon Substitution: as Estimated by Natural Atomic Populations Analysis for Pyridine Ligands 1-R and the Calculated Stabilization Energies of Bis(pyridine) Au(I) and Au(III) Complexes of Pyridine Ligands 1-Ra
| complex | δ 15Ncomplex | δ15Nligand | Δδ15Ncoord | Au–N bond length [Å] | 103Δ | Δ |
|---|---|---|---|---|---|---|
| [( | –155.6 | –67.0 | –88.6 | 2.056 | ||
| [( | –154.2 | –67.0 | –87.2 | 2.046 | 0.0 | 0.0 |
| [( | –144.1 | –58.0 | –86.1 | 2.047 | –17.0 | 10.4 |
| [( | –162.6 | –71.6 | –91.0 | 2.044 | 8.0 | –1.9 |
| [( | –178.2 | –86.0 | –92.2 | 2.042 | 27.0 | –2.7 |
See the Supporting Information for computational details.
Calculated free energy change of the [(1-H)2-Au(III)]+ + 2 × 1-R → [(1-R)2-Au(III)]+ + 2 × 1-H isodesmic reaction.
Scheme 1Formation of the Au(I) and Au(III) Complexes of Ligand 2-H and the Au(III) Complexes of Its 4-Substituted Analogues, 2-R, Where R Is H (2-H), CF3 (2-CF3), CH3 (2-CH3), OCH3 (2-OCH3), or Both CH3 and CF3 (2-CH3/CF3)
Reactivity of the [(2-R)-Au(III)]+ and [(2-H)-Au(I)]+ Complexes in the Cyclopropanation Reaction
| entry | Au catalyst | reaction time | conv [%] ( |
|---|---|---|---|
| 1 | [( | 5 h | 100 (23:77) |
| 2 | [( | 5 h | 100 (21:79) |
| 3 | [( | 30 min | 100 (17:83) |
| 4 | [( | 10 h | 41 (24:76) |
| 5 | [( | 10 h | 75 (18:82) |
| 6 | [( | 10 h | 8 (<1:>99) |
| 7 | [( | 12 h | 40 (26:74) |
Experimental δ15N and Δδ15Ncoord NMR Chemical Shifts CD2Cl2, Calculated Au–N Bond Length, and Calculated Changes of the Total Electron Population of the Pyridine Nitrogen Δn(N) upon Substitution: as Estimated by Natural Atomic Populations Analysis for Ligands 2-R
| complex | δ 15Ncomplex | δ 15Nligand | Δδ 15Ncoord | Au–N bond length [Å] | Δ |
|---|---|---|---|---|---|
| [( | –179.8 | –63.6 | –111.2 | 2.037 | 0.0 |
| [( | –178.9 | –75.0 | –103.9 | 2.037 | 0.0 |
| [( | –142.6 | –50.7 | –91.9 | 2.037 | 7.3 |
| [( | –186.5 | –69.2 | –117.3 | 2.035 | –3.1 |
| [( | –202.4 | –83.5 | –118.9 | 2.034 | –4.8 |
| [( | –53.8 | –105.7 | 2.042 | 2.0 | |
| –189.5 | –71.8 | –117.7 | 2.030 | ||
| [( | –150.1 | –64.5 | –85.6 | 2.064 | – |
| [( | –151.3 | –75.0 | –76.3 | 2.064 | – |
Energies are given as stabilization energies relative to [Au(III)(2-H)]Cl.
Acquired in DMSO-d6.
Acquired in methanol-d4.
Not relevant to compare to the Au(III) complex due to lack of the two coordinating chlorides.
Figure 2Correlation of the Hammett substituent constant and the Δδ15Ncoord shift of the [(2-R)-Au(III)]Cl complexes. R2 = 0.99.
Figure 3(a) Free energy data predicted for reactive intermediate A, transition state TS initiating the 1,2-acyloxy migration process, and subsequent cyclic intermediate B identified computationally for the reaction between [(1-H)2-Au(III)]+ and propargyl ester 5. Relative stabilities (in kcal/mol) are shown in blue with respect to the [(1-H)2-Au(III)]+ + 5 reactant state. (b) Optimized structures of A, TS, and B. Energy data obtained for the analogous reactions with 1-R = 1-CF3, 1-CH3, and 1-OCH3 are shown before the labels. Details for DFT calculation are given in the Supporting Information.
Scheme 2Conditions for Coordination of Au(III) by 3 and (a) the Complex Identified by X-ray Analysis, [3-Au(III)2] Complex, and (b) Computationally Identified Monomeric and Dimeric Forms of Complex [3-Au(III)]2Cl2
The free energy of dimerization (ΔG) is shown above the arrow. Hydrogen atoms are omitted for clarity. Details for DFT calculation are given in the Supporting Information.
Scheme 3Coordination Condition for Formation of (a) [4-Au(I)]2(AuCl4)2 by Addition of the Ligand 4 Dissolved in Dichloromethane to AuCl3 Dissolved in Methanol and (b) [4-Au(I)]2(BF4)2 Starting from Chloro(dimethyl sulfide)gold(I) and AgBF4 in Dichloromethane
Crystal structures of complexes formed with two different counterions are depicted at the bottom of the scheme.
Scheme 4Computational (DFT) Investigation of the Relative Stability of Monomeric and Dimeric Helical Structures of 4 in Complexes with Au(I) and I(I) Reveal Opposite Preferences, Corroborating the Experimental Observations
Thus, Au(I) prefers to form a dimeric, whereas I(I) a monomeric helix. Energy values shown in parentheses refer to the free energy changes for the interconversion of the monomeric and dimeric geometries. Distances between the Au(I) and I(I) centers are given in Å. Details for the DFT calculation are given in the Supporting Information.