Abstract
Experimental and theoretical 13C kinetic isotope effects (KIEs) are utilized to obtain atomistic insight into the catalytic mechanism of the Pd(PPh3)4-catalyzed Suzuki-Miyaura reaction of aryl halides and aryl boronic acids. Under catalytic conditions, we establish that oxidative addition of aryl bromides occurs to a 12-electron monoligated palladium complex (Pd-(PPh3)). This is based on the congruence of the experimental KIE for the carbon attached to bromine (KIEC–Br = 1.020) and predicted KIEC–Br for the transition state for oxidative addition to the Pd(PPh3) complex (1.021). For aryl iodides, the near-unity KIEC–I of ~1.003 suggests that the first irreversible step in the catalytic cycle precedes oxidative addition and is likely the binding of the iodoarene to Pd(PPh3). Our results suggest that the commonly proposed oxidative addition to the 14-electron Pd(PPh3)2 complex can occur only in the presence of excess added ligand or under stoichiometric conditions; in both cases, experimental KIEC–Br of 1.031 is measured, which is identical to the predicted KIEC–Br for the transition state for oxidative addition to the Pd(PPh3)2 complex (1.031). The transmetalation step, under catalytic conditions, is shown to proceed via a tetracoordinate boronate (8B4) intermediate with a Pd–O–B linkage based on the agreement between an experimental KIE for the carbon atom involved in transmetalation (KIEC-Boron = 1.035) and a predicted KIEC-Boron for the 8B4 transmetalation transition state (1.034).
Keywords: palladium catalysis, oxidative addition, transmetalation, isotope effects, mechanism
Graphical Abstract

INTRODUCTION
Palladium-catalyzed cross-coupling reactions, between an organic halide and an organometallic reagent, that forge carbon–carbon bonds constitute one of the central pillars of modern-day organic synthesis.1 Three sequential mechanistic events define the general catalytic cycle of most palladium-catalyzed cross-coupling reactions: (a) oxidative addition (OA) of the organic halide to palladium(0) to form a palladium(II) complex; (b) transmetalation (TM), i.e., transfer of the organic portion of the organometallic reagent to the palladium(II) center; and (c) reductive elimination (RE) to form the new carbon–carbon bond and regenerate the palladium(0) catalyst.2 High-resolution insight into the fine details of these fundamental steps is critical to the optimization of existing methodologies and development of novel catalytic cross-coupling reactions.
The palladium-catalyzed Suzuki–Miyaura (S-M) reaction between an organic halide (1) and a boronic acid (2) has emerged as a versatile and robust cross-coupling process with broad application in the synthesis of high-value pharmaceuticals and fine chemicals (Scheme 1).3–6 The privileged status of the S-M reaction has inspired several high-quality experimental and theoretical investigations into the mechanism, leading to a constantly evolving view of this catalytic process.7–16 OA has been extensively studied by a number of research groups,17–26 and the general consensus is that for simple phosphine ligands such as triphenylphosphine OA of 1 occurs to a palladium(0) center ligated to two phosphine ligands (PdL2) via PdL2-OATS (Scheme 2) to yield a PdL2ArX OA (4) complex.17 Alternatively, experimental20,27 and computational studies24,25 have also suggested the possible involvement of a coordinatively unsaturated 12-electron PdL1 complex as the active catalytic species in OA (Scheme 2, PdL1-OATS).
Scheme 1.

Widely Accepted Mechanism of the Prototypical Suzuki–Miyaura Reaction of Aryl Halide and Aryl Boronic Acid Catalyzed by a Palladium(0) Catalyst
Scheme 2.

Key Questions Regarding the Catalytic Mechanism of the S-M Reaction Addressed in This Work Using 13C KIEs
Elegant kinetic studies by Carrow and Hartwig, involving stoichiometric reactions of isolated OA complexes, have revealed that 4 is likely converted to a hydroxopalladium species 5 prior to the TM step by reaction with aqueous hydroxide generated in the THF-water reaction mixture containing an inorganic base such as K2CO3.28 Groundbreaking low-temperature NMR studies by Thomas and Denmark have shown that association of 2 and 5 leads to the formation of two key pre-TM intermediates containing Pd–O–B linkages—a tetracoordinate boronate (8B4) complex and a tricoordinate boronic acid (6B3) complex.13 However, since both intermediates readily convert to product 3 through TM (via 8B4-TMTS or 6B3-TMTS, Scheme 2) and subsequent RE upon warming to room temperature, the exact identity of the pre-TM intermediate in the catalytic reaction remains ambiguous. Additional kinetic and computational studies by Denmark and co-workers suggest that (a) both 8B4-TMTS or 6B3-TMTS are viable TM pathways depending on the concentration of ligand in solution and (b) the TM event occurs only after dissociation of a ligand from these pre-TM intermediates.14 The final step in the catalytic cycle, C–C bond-forming RE, is extremely facile and thought to be accelerated by hydroxide ions in solution.29
The currently accepted catalytic cycle for the S-M reaction (vide supra) is based predominantly on mechanistic observations from stoichiometric reactions of putative intermediate complexes.13,17–21,28 This approach is necessitated due to the low concentration of these intermediates under typical catalytic conditions (<2 mol % palladium catalyst). Utilization of mechanistic observations from stoichiometric studies to interpret the catalytic mechanism is valid only if the intermediate complexes form under catalytic conditions. Kinetic studies can often provide valuable mechanistic information under catalytic conditions,8,9 but this does not include atomistic information about the transition state (TS) of the elementary steps. Computational studies provide detailed insight into the TS of each step of the catalytic S-M reaction.10,11,23,24,29–32 However, experimental validation of the calculated TSs in the catalytic S-M reaction has remained elusive.
A powerful experimental probe of transition structures in carbon–carbon bond-forming reactions is the determination of 13C kinetic isotope effects (KIEs) at natural abundance developed by Singleton and co-workers.33–35 Despite this, there are limited examples of the use of 13C KIEs among the vast literature of mechanistic studies of cross-coupling reactions.36–44 Given that each step in the proposed catalytic cycle of the S-M reaction involves bonding changes at a carbon atom, determination of 13C KIEs for the two bond-forming carbon atoms (e.g., KIEC-X and KIEC-Boron, Scheme 2) can provide vital insight into the transition structures of key steps under standard (catalytic) conditions. The typical range of 13C KIE values for carbon atoms involving bond-formation/bond-breaking at the KIE-determining step is 1.010–1.060. The Singleton method allows for the determination of 13C KIE value with high precision (typically ±0.003). When used in conjunction with predicted 13C KIEs obtained from DFT calculations, experimental 13C KIEs can be used to quantitatively distinguish between subtly different TS geometries.45 We describe herein a combined experimental and theoretical 13C KIE study of the S-M reaction that provides unprecedented insight into the catalytic mechanism of this important reaction. Importantly, we find that 13C KIEs are an exceptionally sensitive probe of TSs involving bond-making or bond-breaking between carbon and palladium—enabling the first experimental characterization of the transition structure of the OA and TM steps under catalytic conditions.
RESULTS AND DISCUSSION
Mechanism of OA of Aryl Bromides in the Catalytic S-M Reaction.
Oxidative addition of aryl bromides to palladium(0) is highly exergonic and, barring some examples,46 is generally considered an irreversible step in the catalytic cycle. Therefore, 13C KIEs determined for the aryl bromide in the S-M reaction should reflect the nature of the OA TS. We chose the prototypical S-M reaction of aryl bromide 1a with boronic acid 2a catalyzed by Pd(PPh3)4 (Figure 1) for determination of 13C KIEs for 1a via quantitative NMR analysis. Under these conditions, we observe a significant normal 13C KIE on the carbon atom attached to the bromine (KIEC–Br = 1.020(1), Figure 1). This result is qualitatively consistent with OA being the first irreversible step in the catalytic cycle and provides an experimental benchmark to probe the exact nature of the OA transition state using density functional theory (DFT) calculations.
Figure 1.

Experimental 13C KIEs determined for aryl bromide under standard catalytic conditions. Numbers in parentheses represent the 95% confidence range in the last digit of each experimental KIE as determined from 12 measurements from two independent experiments.
Key bond-distances and predicted KIEs for all transition structures presented in this study are displayed as an average from calculations implemented using 12 DFT methods routinely employed to study these systems (see Supporting Information for computational details). This ensures that the theoretical evaluation of our experimental results is not an artifact of one particular DFT method. For the quantitative interpretation of KIEC–Br, we calculated the TS for OA of 1a to both monoligated and diligated palladium(0) complexes. The two transition structures PdL1-OATS-Br and PdL2-OATS-Br are similar in terms of bond-making and bond-breaking distances (Figure 2). The Pd–C bond-forming distance in the mono-ligated PdL1-OATS-Br is 2.01 Å compared to a slightly longer Pd–C bond-forming distance of 2.12 Å in the more electron-rich diligated PdL2-OATS-Br. Intriguingly, KIEC–Br is exceptionally sensitive to the slightly different Pd–C distance in the two TSs; the predicted KIEC–Br for PdL1-OATS-Br is 1.021 compared to a predicted KIEC–Br of 1.031 for PdL2-OATS-Br (Figure 2). The shorter C–Pd distance in PdL1-OATS-Br dampens the imaginary mode associated with the reaction coordinate (~133i) relative to PdL2-OATS-Br (~181i), resulting in the lower predicted KIEC–Br. Finally, the greater extent of C–Pd bond-formation in PdL1-OATS-Br also corresponds to a more advanced C–Br bond-breaking distance of 2.27 Å (C–Br bond-breaking distance in PdL2-OATS-Br is 2.20 Å). Based on the excellent agreement of experimental and predicted KIEs for PdL1-OATS-Br, our results suggest that OA in the catalytic S-M reaction occurs to a PdL1 species. Importantly, this result quantitatively rules out PdL2 as the active species that undergoes OA in the catalytic reaction.
Figure 2.

Calculated TSs and predicted 13C KIEs for OA of 1a to mono- and diligated palladium(0) with key bond distances shown in angstroms (Å).
To further support our finding that OA occurs to PdL1 in the catalytic reaction, we conducted three additional experiments. The first experiment involves determination of KIEC-Br for the stoichiometric OA of 1a to Pd(PPh3)4 to form the well-characterized PdL2(Ar1)(Br) complex 4a (Figure 3A).47 This stoichiometric experiment delivers an experimental benchmark KIEC-Br value to unambiguously characterize PdL2-OATS-Br.48 Gratifyingly, the KIEC-Br for this reaction is 1.031(2), a value consistent with the predicted KIEC-Br for PdL2-OATS-Br of 1.031. Importantly, this result provides unequivocal evidence that OA in the Pd(PPh3)4 catalyzed S-M reaction occurs via different mechanisms under catalytic (Figure 1) versus stoichiometric (Figure 3A) conditions. In the second experiment, the catalytic S-M reaction of 1a and 2a was performed with added PPh3 ligand (Figure 3B). Excess ligand is expected to decrease the probability of OA occurring to a PdL1 complex by driving the PdL1/PdL2 equilibrium toward the PdL2 species. Consistent with our hypothesis, the KIEC-Br for this reaction is 1.031(1), a value consistent with the predicted KIEC-Br for PdL2-OATS-Br. The reaction with excess ligand is significantly more sluggish, suggesting that OA to PdL1 is a faster process than OA to PdL2, an observation that is consistent with prior computational studies.24,25,27 Finally, we performed the catalytic S-M reaction of 1a and 2a using the isolated complex 4a as the catalyst (Figure 3B). Observation of an experimental KIEC-Br of 1.021(1) illustrates that OA occurs via PdL1-OATS-Br even when a PdL2 complex is explicitly used as the catalyst for the S-M reaction.
Figure 3.

(A) Stoichiometric experiment to establish a benchmark 13C KIE value for OA to PdL2 (B) 13C KIE experiments to probe the effect of ligand concentration on the OA transition state. Numbers in parentheses represent the 95% confidence range in the last digit of each experimental KIE as determined from 12 measurements from two independent experiments.
Mechanism of OA of Aryl Iodides in the Catalytic S-M Reaction.
Next, we turned our attention to studying the S-M reaction of aryl iodide 1b and boronic acid 2a. We determined KIEC-I under standard catalytic conditions similar to the conditions used for the bromo derivative 1a (Figure 1). The first key result is the near-unity KIEC–I of 1.003(1) (Figure 4A, 0 mol % added PPh3). This suggests that there is no bonding change at this carbon in the first irreversible step of the catalytic cycle, a result qualitatively inconsistent with OA as the first irreversible step for 1b. Oxidative addition of aryl iodides to palladium(0) is generally considered an irreversible process. Therefore, the absence of a significant normal KIEC–I suggests that the first irreversible step for 1b likely precedes OA, i.e., binding of 1b to palladium(0) is irreversible and has a higher barrier than the ensuing OA step.
Figure 4.

(A) 13C KIE experiment to probe the OA TS as a function of ligand concentration for aryl iodides. Each experimental KIEC-I is an average of 12 measurements from two independent experiments, and numbers in parentheses represent the 95% confidence range in the last digit of each experimental KIE. (B) Predicted 13C KIEs for all relevant TSs involved in the OA of 1b under these conditions with key bond distances shown in angstroms (Å).
For the quantitative interpretation of the KIEC-I, we modeled the OA step of 1b to both PdL1 (PdL1-OATS-I) and PdL2 (PdL2-OATS-I) complexes (Figure 4B) using the theoretical methods described previously. Predicted KIEC-I for these two TSs are 1.013 and 1.023, both of which are inconsistent with the experimental KIEC-I value. Next, we located PdL1-bindTS-I, the transition structure for formation of the η2 binding complex between PdL1 and 1b. The predicted KIEC–I for PdL1-bindTS-I is 1.004, which is in excellent agreement with the experimental KIEC-I. No such TS could be located for PdL2 (IRC calculations from PdL2-OATS-I result in separate starting materials), consistent with prior investigations suggesting that OA of aryl halides to PdL2 occurs without a preceding binding event for monodentate phosphine ligands.20,24,25 These results lend strong support to OA of 1b to palladium(0) occurring via irreversible binding of 1b to PdL1 followed by a facile OA event.
To further confirm that the PdL1 pathway is operative for 1b, we determined KIEC-I in the presence of 5 mol % added PPh3 (Figure 4A). Unlike in the case of aryl bromide 1a, under conditions of excess ligand, we did not observe a KIEC-I corresponding to PdL2-OATS-I; instead, we observed an experimental KIEC-I of 1.008(1) – a measurement greater than the predicted KIEC-I of 1.004 for PdL1-bindTS-I (the KIE-determining step in the PdL1 pathway) but significantly smaller than the predicted KIEC-I of 1.023 for PdL2-OATS-I (likely the KIE-determining step in the PdL2 pathway). This result can be interpreted as being consistent with ~85% of the reaction proceeding via the PdL1 pathway and ~15% via the PdL2 pathway. Increasing ligand concentrations to 20 and 40 mol % resulted in KIEC-I values of 1.016(1) and 1.022(4), respectively, reflecting the increasing contribution of the PdL2 pathway in the catalytic reaction (Figure 4A).
Collectively, these results provide support for OA of both aryl bromides and iodides occurring to a 12-electron PdL1 species under standard catalytic conditions. This OA step is preceded by the formation of an η2 binding complex between PdL1 and the aryl halide. The key difference between aryl bromides and aryl iodides is the relative energies of the binding versus the OA step. Experimental KIEC-Br values (Figure 1) suggest that formation of the η2 binding complex has a lower barrier than the OA step for aryl bromides. In contrast, the weaker C–I bond results in the lowering of the OA barrier relative to that of the binding step.23 The PdL2 pathway is operational only in the presence of excess PPh3 ligand or under stoichiometric conditions.
Mechanism of TM in the Catalytic S-M Reaction.
Having established the catalytic mechanism of OA, we turned our attention to the investigation of the TM step under catalytic conditions. In particular, we questioned whether we could distinguish between aryl transfer from the 8B4 (8B4-TMTS) versus the 6B3 (6B3-TMTS) pre-TM intermediates by determining the 13C KIE on the carbon atom of 2a (Scheme 2, KIEC–Boron) that migrates from boron to palladium during the TM event.49 We speculated that KIEC–Boron will be different for these two TSs due to the difference in nucleophilicity of the aryl group in the respective intermediates. We chose the prototypical S-M reaction of aryl iodide 1b and boronic acid 2a catalyzed by Pd(PPh3)4 for determination of KIEC–Boron. Observation of a significant KIEC–Boron of 1.035(1) (Figure 5A) is qualitatively consistent with TM being the first irreversible step in the catalytic cycle for 2a.
Figure 5.

(A) 13C KIE experiments to probe the TM TS in the catalytic S-M reaction of 1b and 2a. Experimental 13C KIEs are shown as an average of 12 measurements from two independent experiments, and numbers in parentheses represent the 95% confidence range for the last digit of the experimental KIE values. (B) Calculated TSs and predicted 13C KIEs for possible TM TSs with key bond distances shown in angstroms (Å).
For the quantitative interpretation of this KIE, we modeled the intramolecular TM event (Figure 5B) from both the tetracoordinate boronate complex (8B4-TMTS) and the tricoordinate boronic acid complex (6B3-TMTS). In 8B4-TMTS, the forming Pd–C bond distance (rPd-C) is 2.18 Å and the breaking B–C bond (rB-C) is 2.05 Å. The corresponding distances in 6B3-TMTS are 2.07 and 2.35 Å. Therefore, TM from the 8B4 intermediate has an earlier transition state than the 6B3 intermediate, consistent with the more nucleophilic migrating aryl group in 8B4. We also observed a clear correlation between rPd-C in the transition structures and KIEC–Boron—increased proximity of the migrating carbon atom to the palladium center in 6B3-TMTS (compared to 8B4-TMTS) results in a lower predicted KIEC–Boron (Figure 5B). The average KIEC–Boron from 12 DFT predictions for 6B3-TMTS is 1.024, a value that is in variance with the experimental KIE of 1.035(1). On the other hand, the predicted KIEC–Boron for 8B4-TMTS is 1.034, which is in excellent agreement with experimental KIEC–Boron. On a side note, we also explored the intermolecular TM TS for the transfer of the aryl group from an aryltrihydroxyborate to the PdL1(Ar1)(Br) OA complex (inter-TMTS). While the predicted KIEC–Boron for this TS is in reasonable agreement with experiment, it is 7.0 kcal/mol higher in energy than 8B4-TMTS, suggesting that inter-TMTS is likely not the operative TM pathway.28 The quantitative match of experimental (~1.035) and predicted (~1.034) KIEC-Boron for 8B4-TMTS provides the first quantitative evidence for the transition structure of the TM step in the S-M reaction under catalytic conditions. We obtained identical KIEC-Boron (1.035(2)) when the reaction was performed with 1a and in the presence of 5 mol % added triphenylphosphine, suggesting that the TM step is unaffected by these modifications to reaction conditions (see Table S10 in the Supporting Information for details of these experiments).
CONCLUSIONS
In conclusion, we have utilized a combination of experimental and theoretical 13C KIEs to delineate the fine details of the catalytic mechanism of the Pd(PPh3)4-catalyzed Suzuki–Miyaura reaction of aryl halides and aryl boronic acids. Our studies provide the first experimentally validated transition structures for both the OA (PdL1-OATS-Br/PdL1-bindTS-I) and TM (8B4-TMTS) steps in the catalytic reaction, leading to a more detailed description of the catalytic cycle (Figure 6). The reaction is initiated by dissociation of two triphenylphosphine ligands (L) from PdL4 to form the 14-electron PdL2 complex. During the first turnover, our experimental KIEC-Br from the stoichiometric OA reaction (Figure 3A) suggests that PdL2 is likely the palladium(0) species that undergoes OA to the aryl halide to deliver the palladium(II) complex 4L2.50 Displacement of the halide ligand by hydroxide likely results in the hydroxo-palladium complex 5L2, which presumably undergoes ligand dissociation and coordination to 2a to form the pre-TM 8B4 intermediate. Our experimental KIEC-Boron supports transmetalation occurring from 8B4 resulting in the pre-RE intermediate 6L1. Subsequent facile RE delivers the cross-coupled biaryl 3 and generates the highly reactive 12-electron PdL1 complex.
Figure 6.

Catalytic mechanism of the Suzuki–Miyaura reaction as determined herein using a combination of 13C KIEs and DFT calculations. Highlighted in red are the key OA and TM steps in the catalytic cycle that are validated by this study.
After the first turnover, the mechanism of subsequent catalytic cycles depends on the nature of the aryl halide and the concentration of the phosphine ligand in solution. Experimental KIEC-Br and KIEC-I determined under standard catalytic conditions (1 mol % Pd(PPh3)4 and no added PPh3) support OA occurring to the PdL1 complex via a two-step process: (i) formation of an η2 binding complex between PdL1 and the aryl halide and (ii) OA of PdL1 into the C–X bond to form the palladium(II) complex 4L1. For aryl iodides, we have shown that the binding event is the first irreversible step, whereas aryl bromides proceed via reversible binding followed by OA as the first irreversible step. Displacement of the halide from 4L1 by hydroxide results in the mono-ligated hydroxopalladium complex 5L1, which coordinates to the aryl boronic acid to directly yield the pre-TM intermediate 8B4. Subsequent TM and RE completes the catalytic cycle and regenerates the 12-electron PdL1 complex.
Using the archetypical S-M reaction of aryl halides and aryl boronic acids catalyzed by Pd(PPh3)4, we have illustrated the combined use of experimental and theoretical 13C KIEs as a highly sensitive probe to evaluate the TS geometry of key steps in palladium-catalyzed cross-coupling reactions. We show that this approach can distinguish between subtly different mechanistic pathways without the need to isolate highly reactive putative reaction intermediates. The highlight of this work is the ability to identify the ligation state of palladium in the “active catalytic species” based on the magnitude of 13C KIEs at the center undergoing oxidative addition. We anticipate that this unprecedented insight into the S-M reaction under catalytic conditions will inspire similar investigations of long-standing mechanistic questions in other areas of transition-metal catalysis and provide a valuable complement to existing approaches that interrogate these important mechanistic questions in cross-coupling reactions.
Supplementary Material
ACKNOWLEDGMENTS
M.J.V and J.S.H. acknowledge support from the XSEDE Science Gateways Program (allocation IDs CHE160009 and CHE180061), which is supported by the National Science Foundation grant number ACI-1548562.
Funding
Research reported in this publication was supported by the National Institutes of Health under R01 GM126283 (M.J.V.) and Binghamton University startup funds (J.S.H.). Research reported in this publication was supported by the Office Of The Director of the National Institutes of Health under Award Number S10OD026746.
Footnotes
Supporting Information
The Supporting Information is available free of charge at https://pubs.acs.org/doi/10.1021/acscatal.1c05802.
Experimental procedures, coordinates of all computed structures and product characterization data.
Complete contact information is available at: https://pubs.acs.org/10.1021/acscatal.1c05802
The authors declare no competing financial interest.
Contributor Information
Chetan Joshi, Department of Chemistry, Binghamton University, Vestal, New York 13850, United States.
Juliet M. Macharia, Department of Chemistry, Binghamton University, Vestal, New York 13850, United States.
Joseph A. Izzo, Department of Chemistry, Binghamton University, Vestal, New York 13850, United States
Victor Wambua, Department of Chemistry, Binghamton University, Vestal, New York 13850, United States.
Sungjin Kim, Department of Chemistry, Binghamton University, Vestal, New York 13850, United States.
Jennifer S. Hirschi, Department of Chemistry, Binghamton University, Vestal, New York 13850, United States
Mathew J. Vetticatt, Department of Chemistry, Binghamton University, Vestal, New York 13850, United States
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