Open Access Article
Stepan Sklenak
and
Jiri Dedecek
*
J. Heyrovsky Institute of Physical Chemistry of the Czech Academy of Sciences, Dolejskova 3, 18223 Prague, Czech Republic. E-mail: jiri.dedecek@jh-inst.cas.cz
First published on 19th January 2026
The alpha oxygen (also α-O, Fe(IV)
O, and Fe(III)–O−˙) stabilized in zeolite matrices exhibits a unique reactivity. It is, for example, able to oxidize methane to methanol at room temperature. Such a high oxidation activity makes the alpha oxygen an extremely attractive species from the point of view of oxidation catalysis. The alpha oxygen can be prepared by splitting either N2O or O2 also at low temperatures over different transition metal cations stabilized in extra-framework cationic sites of zeolites in the form of either isolated cations or two cooperating cations forming distant binuclear cationic sites. The alpha oxygen was primarily defined by its reactivity, and up to now, experimental data concerning its structure are rather scarce. Quantum chemical calculations are used to interpret experimental data and thus yield significantly deeper insights into the preparation, structure, and reactivity of this otherwise omitted active species with enormous potential for applications. This review represents the first collection and systematic interpretation of experimental data and quantum chemical calculations to provide a complex description of the alpha oxygen and its structure, reactivity, and properties.
O, and Fe(III)–O−˙) has been a very unusual, unique, and interesting species since its discovery.1–23 This oxygen species exhibits a high reactivity in oxidation reactions, as evidenced by its capability to activate strong bonds such as C–H bonds in methane at very low temperatures, reflected in the oxidation of methane at room temperature. The alpha oxygen has been prepared from N2O1–17 and O218–23 on Fe(II) cations stabilized in extra-framework cationic positions of microporous crystalline aluminosilicate molecular sieves (i.e., zeolites). The alpha oxygen (illustrated in Fig. 1 and Fig. S1 of the SI (species 5)) can be considered as a fully inorganic analogue of some oxidized forms of non-heme monoatomic iron enzymes.24 Similarly, bare Fe(II) cations in zeolite frameworks resemble Fe(II) cations of the reduced form of such enzyme species. However, the process of the formation of the alpha oxygen significantly differs. The alpha oxygen can be created in zeolites in three different ways – by splitting (i) N2O over isolated Fe(II) cations, (ii) N2O and (iii) O2 over a pair of distant cooperating Fe(II) cations. Enzymes form the alpha oxygen from molecular oxygen (Scheme 1).
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| Scheme 1 Consensus mechanism of Fe(II)–2OG enzyme catalyzed hydroxylation. Reproduced from ref. 25 licensed under a Creative Commons Attribution License 4.0 (CC BY-NC). https://creativecommons.org/licenses/by/4.0/. | ||
One O atom of O2 becomes the alpha oxygen while the other O atom is abstracted by a cofactor. Conversely, both the O atoms of O2 turn into the alpha oxygen in zeolite frameworks. This is possible because the cooperating Fe(II) cation plays the role of the acceptor of the second oxygen atom. Therefore, the second alpha oxygen atom is formed on the cooperating Fe(II) cation. It should be noted that the systems yielding the alpha oxygen, which are based on two distantly cooperating transition metal cations, differ significantly in both the structure and function from enzyme binuclear centers for the activation of oxygen or their recently developed analogues in (mainly Cu) zeolites.26 Metal cations in these centers are significantly closer and the activation of dioxygen proceeds via the formation of an oxygen bridge. These structures are out of the scope of this paper. It is worth mentioning that in the case of two distant cooperating cations, a significant expansion of the field occurred since transition metal cations other than Fe(II) (e.g. Co(II), Mn(II), and Ni(II)) have been reported to be able to split N2O17,27 and O219 and take part in the formation of the alpha oxygen, which therefore has to be generalized as M(IV)
O species.
When Panov and collaborators discovered the alpha oxygen at the end of the eighties,1 this species attracted significant attention because of both its exceptional activity and uniqueness. The alpha oxygen featured an exclusive oxidation activity, and, moreover, potential for applications (e.g., oxidation of (i) methane to methanol and (ii) benzene to phenol), but its structure was unknown. Moreover, the preparation process of the alpha oxygen – a high temperature treatment of a zeolite with iron in the framework was rather unusual and represented a significant obstacle in the elucidation of its structure. Therefore, the investigation of the alpha oxygen was focused rather on its unique reactivity in the nineties.2–4,28–32 The structure of the alpha oxygen was suggested11,12,33–40 in the first decade of the new millennium. The decomposition of N2O over Fe-zeolites which represents the first step in the abatement of N2O attracted significantly more attention.11,12,28–32,41–49 This reflects the fact that the high price of N2O as an oxidant handicaps potential industrial applications of oxidation of methane or benzene by the alpha oxygen from N2O. Conversely, the elimination of N2O as a strong greenhouse gas represented from the start of the new millennium an important political, economic, and environmental issue. Moreover, in addition to the high cost of N2O, another major limitation associated with the use of the alpha oxygen from N2O was that the products of the oxidation of methane by the alpha oxygen were formed as strongly bound methoxy species. Consequently, an extraction using water or water–organic media (e.g., acetonitrile or dimethyl ether) was required to release these methoxy groups and obtain methanol.2–4
A dramatic change in the knowledge regarding alpha oxygen research occurred through a combination of several events. Göltl et al.50 theoretically and later Dedecek and collaborators17 experimentally showed that methanol was formed from the alpha oxygen active sites and subsequently released to the gas phase without the need for any effluent. Snyder et al.15 experimentally confirmed the structure (and the mechanism of the formation from N2O as well) of the alpha oxygen. Finally, Sklenak and collaborators18 showed that the alpha oxygen can be prepared by a cleavage of molecular oxygen. This resulted, on the one hand, in extensive research of the alpha oxygen prepared by splitting N2O51–60 since it represents a unique counterpart of non-heme iron enzymes, and, on the other hand, in the investigation of the alpha oxygen prepared from molecular oxygen19,20,22,23,61 as a possible catalyst for the selective oxidation of methane to methanol. The alpha oxygen as the active site for the selective oxidation of methane possesses some advantages with respect to the active species in Cu-zeolite catalysts, which are most likely oxygen bridges. The alpha oxygen is highly active in the oxidation of methane at low temperatures and, above all, the assistance of an effluent (water vapor) for methanol release is not required. This makes the oxidation of methane to methanol a simpler and robust process. Moreover, the alpha oxygen with its unique oxidation activity prepared from molecular oxygen has significant potential in other areas of oxidation catalysis.
The aim of this review is to present the current knowledge on this specific area of zeolite science focusing on the formation and performance of the alpha oxygen species created and stabilized in zeolite matrices, also including the promising fields for possible applications.
(a) The reaction of the alpha oxygen with larger reactants such as benzene can be in some zeolite matrices such as ferrierite and mordenite limited by the opening of the channels/cavities containing the alpha oxygen. Moreover, the creation of a pair of the alpha oxygen atoms in the distance of ca. 3–4 Å depending on the zeolite by splitting dioxygen can be accompanied by the steric hindrances even for small molecules such as CO. Thus, the oxidation of methane1,4 or dihydrogen62 at room temperature can serve as unambiguous proof of the formation of the alpha oxygen in various zeolite matrices from both N2O and O2.
(b) When the alpha oxygen was discovered, it was associated only with strongly bound (methoxy group) and strongly adsorbed (methanol and dimethyl ether) products of the oxidation of methane. In this case, the oxidation of methane can be evidenced by FTIR spectroscopy of the products adsorbed onto the zeolite surface. It should be noted that due to the low extinction coefficients of methanol or methoxy groups, these species can often only be recognized in the differential mode of the FTIR spectra. Conversely, an extraction of the products from the zeolite with subsequent analysis of the liquid phase by various methods represents a significantly more reliable approach.1–10,13–15
(c) Recently, volatile products of the oxidation of methane by the alpha oxygen were reported.17–19,22,23,63 In this case, analysis of the output gas stream is essential. Application of gas chromatography is strictly limited by the fact that in contrast to the steady state reaction conditions, the oxidation products in the quasi-catalytic regime (oxidation of metallo-zeolites followed by the reaction with methane) are present in the gas stream only for a short time and continuous analysis of the gas stream by MS or FTIR spectroscopy is necessary. Adsorption of the oxidation products on some adsorbent followed by their extraction and analysis represents another possibility. It should be noted that depending on the reaction conditions, CO2 can be a product of the oxidation of methane by the alpha oxygen.
In conclusion, the oxidation of methane at room temperature followed by the detection of the products of the oxidation of methane is the most suitable and unambiguous proof of the formation of the alpha oxygen in zeolites and other materials. Analysis of the products adsorbed on the zeolite surface and in the gas stream is essential for unambiguous information in the absence/presence of the alpha oxygen in the zeolite.
However, there is one significant disadvantage of Mössbauer spectroscopy for the investigation of the formation and reactivity of the alpha oxygen which is the acquisition time (hours) of Mössbauer spectra. Thus, this spectroscopy can be employed only for the study of stable Fe structures in zeolites and cannot be employed to study the kinetics of processes of the creation of the alpha oxygen and the oxidation of methane to methanol.
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Fig. 2 Spectroscopic and computational elucidation of the alpha oxygen. (a) Top, room-temperature DR-UV-vis data (* = OH overtone), and middle, 3 K MCD data from N2O-activated BEA. Bottom, VTVH-MCD saturation magnetization data from the 20 100 cm−1 band of the alpha oxygen, including ± 1σ error bars and fit (black curves) to a positive ZFS S = 2 model, with parameters given in the inset. (b) Top, DFT-optimized structure of α-5Fe(IV) O in the S = 2 ground state. Middle, energetics of the CH4 HAA reaction. Bottom, evolution of the lowest unoccupied molecular orbital along the reaction coordinate (reactant, left; transition state, middle; and product, right). Reproduced with permission from ref. 15. Copyright 2016 Springer Nature. | ||
In conclusion, there is still a significant lack of information on the alpha oxygen and its structure. To date, this uniquely reactive type of oxygen has been evidenced only by its reactivity or indirectly by its effect on the cation hosting this oxygen species. Up until now, the application of methods of structural analysis (e.g., diffraction) has not been reported. The best insight regarding the structural analysis of the alpha oxygen species thus represents the combination of rather demanding circular dichroism spectroscopy approaches combined with quantum chemical calculations.
A twofold approach is needed to computationally model a catalyst. On the one hand, the theoretical model used must include all the important features (e.g., the alpha oxygen species) as well as the structural complexity of the zeolite. On the other hand, the theoretical method employed has to be able to correctly describe all the important interactions. Since the computer time and resource demand grow polynomially with the size of the model, there is always a tradeoff between the size and complexity of the catalyst model on the one hand, and the theoretical method used on the other hand.
In order to realistically model the structure, reactivity, and properties of Alpha oxygen species accommodated in various cationic sites of zeolites as well as to computationally investigate their catalytic activity, a computational model of these structurally complex systems has to be built based on experimental structural data. The best structures are those obtained by X-ray crystallography and neutron diffraction crystallography at good resolution. Realistic computational models of the structure and especially the reactivity of Alpha oxygen species accommodated in zeolites require the inclusion of one12,67 or more12,17,18,20,21,62,67 unit cells of zeolites.
Since zeolites have large unit cells with a lot of constituent atoms ranging from ca. one hundred (e.g., CHA, FER) to several hundred (e.g., ZSM-5, TNU-9, FAU), and moreover, frequently more unit cells must be included in the computational models, only DFT methods employing mainly pure functionals (currently primarily PBE17,18,20,21,50,62,72–74) are routinely applicable at the present time to investigate Alpha oxygen species accommodated in various cationic sites of zeolites. The advantage of the PBE75 functional for studying solids is that it is not parametrized on molecules. Periodic DFT calculations of zeolites using hybrid functionals are by more than an order of magnitude more time consuming.76–78
Transition metal-exchanged forms of zeolites have been extensively computationally studied, however, the main drawback of the majority of the calculations in the past was the use of single determinant quantum chemistry methods (mainly DFT) which might fail in the case that the studied system is of multireference character (e.g., when the d-orbitals of the transition metal are partly occupied).79 Single reference methods are appropriate mainly for transition metals which have their d-orbitals either empty or fully occupied (e.g., Sc and Cu, respectively). Conversely, periodic DFT studies employing spin-polarized calculations with plane-wave basis sets and pseudopotentials as implemented, for example, in the VASP program,80–83 yield reasonable results for systems containing transition metals with partly occupied d orbitals.12,17,18,20,21,50,62,67,69,72–74,84–89 Such systems are well known to be difficult cases for single determinant quantum chemistry methods.79
Molecular dynamics (MD) based on periodic DFT emerged as a valuable means to simulate crystalline solid catalysts, allowing more complete sampling of the configuration space than only localizing minima on the potential energy surface. Studies showed that using MD simulations, or other similar global optimization techniques which allowed the structural rearrangement of the cationic sites upon binding divalent cations, were needed to obtain reliable structures of Alpha oxygen species accommodated in various cationic sites of zeolites.12,17,18,20,21,62,88
O in Fe-BEA15 and Fe-CHA.16
Table 1 summarizes the advantages and disadvantages of the periodic and cluster approaches.
| Approach | Advantages | Disadvantages |
|---|---|---|
| Periodic | More realistic model | Computationally expensive |
| Inclusion of long-range effects | Limited choice of computational methods (both DFT functionals and post-Hartree–Fock methods) | |
| Good for studying bulk properties (e.g., adsorption energies in zeolite pores and channels) | Limited choice of basis sets | |
| Cluster | Less computationally intensive | Artificial boundaries (terminations may introduce artifacts) |
| Allows the use of high-level quantum chemical methods | Cannot capture long-range effects | |
| Good for studying properties of local sites (e.g., spectroscopic) | Choice of the cluster size and termination introduces the model dependency |
Since all alpha oxygen is the same species regardless of whether it is prepared (i) from N2O or O2 and (ii) on isolated Fe(II) cationic sites or the distant binuclear Fe(II) cationic sites, their structures and formation are discussed together in Section 4.
These 6-rings and 8-rings must contain two Al atoms84,85 (each having a formal negative charge of −1) to charge balance the positive charge of +2 of the bare divalent cation. The two Al atoms in the ring forming the cationic site are separated by at least one Si atom (Loewenstein rule103), but for zeolites with a Si/Al ratio larger than ca. 7, the two Al atoms are isolated by at least two Si atoms.104,105
Due to the complexity of various topologies of zeolite frameworks, two Al atoms can be located in diverse 6-rings and 8-rings differing in their detailed arrangements. For pentasil-ring zeolites such as ZSM-5, beta zeolite, mordenite, ferrierite, MCM-22, and TNU-9, two centers for bare divalent cations with an open coordination sphere were suggested – the α and β sites.66 They were determined using X-ray diffraction (XRD) for mordenite106,107 and ferrierite.108–110 The α site in both ferrierite (Fig. 4D) and mordenite corresponds to an elongated 6-ring formed of two connected 5-rings with the bare divalent cation located on the top of a pyramid with the base of four framework oxygen atoms, while the β site relates to a single elongated 6-ring (ferrierite, Fig. 3A) or twisted 8-ring (mordenite, Fig. 3B) with approximately planar cation coordination to four framework oxygen atoms.
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| Fig. 4 Optimized structures before the DFT molecular dynamics simulations based on the starting structures of the cationic sites generated from the experimental orthorhombic structure111 of ferrierite accommodating Fe(II).12 (A) The α cationic site (both Al atoms in T1), (B) the β1 cationic site (both Al atoms in T4), and (C) the β2 cationic site (both Al atoms in T2). Optimized structures after the DFT molecular dynamics simulations of the cationic sites accommodating Fe(II) in ferrierite. (D) The α cationic site (both Al atoms in T1), (E) the β1 cationic site (both Al atoms in T4), and (F) the β2 cationic site (both Al atoms in T2). The Fe–O distances are in Å. Silicon atoms are in gray, oxygen atoms in red, aluminum atoms in yellow, and iron atoms in violet. Adapted with permission from ref. 12. Copyright 2010 Elsevier. | ||
For zeolites with the chabazite topology, i.e., the chabazite and SSZ-13 zeolites, which are not pentasil-ring zeolites, the two centers for bare divalent cations with open coordination sphere of divalent cations represent regular 6-ring of the hexagonal prism (the σ site, Fig. 3C) with three-fold symmetry of the cation coordination and a planar 8-ring (the τ site, Fig. 3D).88 It should be noted that there is no equivalence between the α cationic site and α-Fe(II) of Snyder et al.15 The former means a cationic site formed by a 6-ring with two Al atoms able to accommodate a bare divalent cation (Fig. 4D), while the latter means such Fe(II) cations which can serve as a precursor of the alpha oxygen atom, in other words, such Fe(II) which can be oxidized by N2O to yield the alpha oxygen atom. There is an open question if all Fe(II) cations accommodated in the α cationic site in various zeolites are also α-Fe(II),15 i.e., can be oxidized by N2O to form Fe(IV)
O species featuring the alpha oxygen.
There can be more different Al sitings88 of the two Al atoms in the ring creating the cationic site,12,86,112 and therefore, the corresponding cationic sites with different Al sitings may vary in their structure and reactivity. While the α site in the ferrierite zeolite (Fig. 4D) can have only one possible Al siting of the two Al atoms in the 6-ring forming the α site, there are two possible Al sitings of the two Al atoms creating the β site. The corresponding sites are β1 (Fig. 4E) and β2 sites (Fig. 4F). Sklenak et al.12 showed using periodic DFT calculations a somewhat different reactivity regarding the N2O decomposition for β1 and β2 sites accommodating Fe(II).
Sklenak et al.12,86 employed the VASP program80–83 to perform spin-polarized periodic DFT calculations including extensive molecular dynamics (MD) simulations to investigate the accommodation of bare divalent cations (Fe(II), Co(II), Cu(II)) in the α and β sites of ferrierite. The Kohn–Sham equations were solved variationally in a plane-wave basis set using the projector-augmented wave (PAW) method of Blöchl,113 as adapted by Kresse and Joubert.114 The exchange–correlation energy was described by the PW91 generalized gradient approximation (GGA) functional.115,116 Brillouin zone sampling was restricted to the Γ-point. The plane-wave cutoff of 400 eV was utilized for geometry optimizations, while a smaller cutoff of 300 eV was used for the molecular dynamics simulations. The high-spin electron configurations Fe d5↑d1↓,12 Co d5↑d2↓,86 and Cu d5↑d4↓86 were employed for the corresponding cations accommodated in the zeolite. The neutron diffraction determined orthorhombic structure111 of ferrierite was employed to generate the starting structures (Fig. 4A–C). The neutron diffraction structure111 was used in the studies12,86 to be compatible with the older periodic DFT studies of Hafner and collaborators84,85 of the iron exchanged ferrierite zeolite which used this structure. Divalent metal cations accommodated in cationic centers adopt the coordination to oxygen atoms of AlO4− tetrahedra rather than SiO4 tetrahedra, since the cations charge balance the negative charge of AlO4−. However, the starting structures featured this appropriate coordination of M(II) (M(II) = Fe(II), Co(II), and Cu(II)) to four oxygen atoms of two AlO4− tetrahedra only for the β1 cationic sites (Fig. 4B). Conversely, the M(II) cation is ligated to only three and two oxygen atoms of two AlO4− tetrahedra for the α (Fig. 4A) and β2 (Fig. 4C), respectively, cationic sites. Therefore, the structure of the α and β2 cationic sites accommodating M(II) significantly rearranged during the MD calculations (Fig. 4D and F, respectively) while that of the β1 cationic site (Fig. 4E) did not. The M(II) cation correctly coordinates to four oxygen atoms of two AlO4− tetrahedra in the resulting structures for all three cationic sites (Fig. 4D–F). The rearrangement was confirmed by FTIR spectroscopy.86
Experimental and theoretical studies revealed that there were three possibilities of the formation of the alpha oxygen atom on Fe(II) cations accommodated in extra-framework cationic sites of zeolites. The first one is the creation of the alpha oxygen from N2O over isolated Fe(II) cations (Scheme 2 and Fig. S1A of the SI).1
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| Scheme 2 Mechanism and the schematic energy12 (in kcal mol−1) profiles (spin state S = 4/2) of the formation of the alpha oxygen atoms from N2O over isolated Fe(II) cations. Adapted with permission from ref. 12. Copyright 2010 Elsevier. | ||
This way prevails as most studies in the literature belong to this category. The second one also employs N2O but the active sites are pairs of cooperating Fe(II) cations called the distant binuclear cationic sites (Scheme 3 and Fig. S1B of the SI).12,17
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| Scheme 3 Mechanism and the schematic energy12 (in kcal mol−1) profiles (spin state S = 8/2) of the formation of the alpha oxygen atoms from N2O over the distant binuclear Fe(II) cationic sites. Adapted with permission from ref. 12. Copyright 2010 Elsevier. | ||
The third one uses O2 instead N2O over the distant binuclear cationic sites (Scheme 4 and Fig. S1C of the SI).18,20,21
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| Scheme 4 Mechanism and the schematic energy18 (in kcal mol−1) profiles (spin state S = 8/2) of the formation of the alpha oxygen atoms from O2 over the distant binuclear Fe(II) cationic sites. Adapted from ref. 18 licensed under a Creative Commons Attribution License 4.0 (CC BY). https://creativecommons.org/licenses/by/4.0/. | ||
It should be noted that the alpha oxygen cannot be prepared from O2 on isolated Fe(II) cationic sites.
Sklenak et al. used periodic DFT calculations12 (for technical details see Section 4.1.) employing two unit cells of ferrierite with one (Scheme 2 and Fig. S1A of the SI) and two (Scheme 3 and Fig. S1B of the SI) Fe(II) cations in the high-spin configuration as the computational model to investigate the mechanism of N2O decomposition over the iron exchanged ferrierite (Fe-ferrierite). In the study,12 Sklenak et al. also suggested a plausible structure and mechanism of the creation of the alpha oxygen atom in the Fe-ferrierite structure since the first chemical step of the N2O decomposition on Fe(II) is the concurrent cleavage of the N–O bond and the creation of the Fe(IV)
O bond (Schemes 2 and 3 plus Figs. S1A and B, respectively, of the SI).
O group featuring the alpha oxygen atom and Fe(IV) in the high-spin configuration (Fig. S1 of the SI, structures 5). Fe(IV) is further charge balanced by the two Al atoms in the 6-ring forming the Fe(II) cationic sites. The calculated Fe
O bond length is ca. 1.62 Å. The Fe atom of the Fe
O group is placed slightly more above the plane than the bare Fe(II) cation before the oxidation by N2O indicating that the alpha oxygen atom pulls out (i.e., the four Fe–O bonds are elongated) the Fe moiety from the plane similarly as strong ligands, as for example NO, can pull out divalent cations accommodated in cationic sites.86 The plane is formed by the four O atoms of two AlO4− tetrahedra to which the Fe atom is coordinated. The Fe
O bond is approximately perpendicular to the plane. The local structures (Fig. 1 and Fig. S1 of the SI (species 5)) of the active site featuring the alpha oxygen atom only slightly varies depending on the type of the cationic site (i.e., α, β1, and β212).
Although the main feature, i.e. Fe(IV)
O, is similar both to the alpha oxygen in zeolites and enzymes, there are differences in the coordination of Fe. Dehydrated bare Fe(II) cations before the oxidation are pentacoordinated in pyramidal geometry in enzymes while Fe(II) is tetracoordinated and approximately square planar or located on the top of a low pyramid with almost a square base in zeolites. After the oxidation of Fe(II) to Fe(IV)
O, Fe(IV) is hexacoordinated in a bipyramidal geometry in enzymes, while Fe(IV) is pentacoordinated and pyramidal in zeolites.
While the structures of the alpha oxygen in zeolites and enzymes exhibit similarities, the mechanisms of their formation somewhat differ. The alpha oxygen in zeolites originates from splitting nitrous oxide and dioxygen over the active sites to yield the isolated Alpha oxygen atom and a pair of the alpha oxygen atoms, respectively. Conversely, Scheme 1 shows that O2 adsorbs on Fe(II) of the enzyme (TauD25) to give a monodentate complex. The O terminal atom attacks the C2 atom of the cofactor (α-ketoglutarate25) to either (Pathway I) form a bicyclic complex and subsequently the O–O bond of dioxygen is cleaved together with decarboxylation, or (Pathway II) firstly decarboxylation occurs followed by splitting the O–O bond in the intermediate. In both cases, the structure with a Fe(IV)
O group featuring the alpha oxygen is created.25
O are 17.6 and 19.1 kcal mol−1, respectively. The corresponding reaction energies are −7.7 and −10.5 kcal mol−1, respectively.12 It is not possible to oxidize isolated Fe(II) cations accommodated in the β1 site because N2O does not adsorb via the O atom on such Fe(II). A subsequent 27Al NMR investigation112 of the ferrierite sample used in the study12 revealed that only the α and β2 sites are present in the sample. Therefore, all Fe(II) exchanged into the isolated cationic sites of the ferrierite zeolite12 (i.e., the α and β2 sites) can be oxidized by N2O.
Conversely, when N2O can interact with two Fe(II) cations accommodated in two adjacent β sites (i.e., the distant binuclear cationic sites, Scheme 3 and Fig. S1B of the SI), the adsorption of N2O by the N terminal atom on one Fe(II) yields the [Fe⋯NNO Fe] complex. The corresponding adsorption energies are −5.0 and −9.5 kcal mol−1 for the β1 + β1 and β2 + β2 centers, respectively. N2O does not adsorb via the O atom on Fe(II) at the β1 site of the β1 + β1 center, while it slightly adsorbs by −3.7 kcal mol−1, on Fe(II) at the β2 site of the β2 + β2 center to yield [Fe NNO⋯Fe] which, however, rearranges into more stable [Fe⋯NNO Fe] in which N2O is adsorbed by the N terminal atom. The O atom of the adsorbed N2O in [Fe⋯NNO Fe] is well positioned for the concurrent cleavage of the N–O bond and the creation of the Fe
O bond, because the distance between the O atom of the adsorbed N2O and the other Fe(II) cation is ca. 3 Å and all five atoms (Fe, N, N, O, and Fe) lie almost in a line. This rare arrangement induces the concurrent cleavage of the N–O bond and the facile creation of the Fe
O bond. The calculated barriers are only 9.4 and 12.3 kcal mol−1 for the β1 + β1 and β2 + β2 centers, respectively. The corresponding reaction energies to give [Fe⋯NN O
Fe] (N2 is adsorbed on one Fe(II) while the other Fe(II) is oxidized to Fe(IV)
O)) are −15.2 and −17.8 kcal mol−1, respectively. It should be noted that the distance between the two Fe(II) cations forming the distant binuclear cationic sites is ca. 7.4 Å, too far to form Fe–O–O–Fe bridges.
The lower barrier of 12.3 kcal mol−1 for the rate determining step of the formation of the Alpha oxygen calculated for the distant binuclear cationic sites (i.e., the β2 + β2 centers present in the studied Fe-ferrierite sample12,112) in comparison with the corresponding barriers for the isolated Fe(II) in the α and β2 cationic sites of Fe-ferrierite, both of which are also present in the studied sample,12,112 i.e., 17.6 and 19.1 kcal mol−1, respectively, explains the superior activity of Fe-ferrierite in the N2O decomposition in the low temperature region with respect to the Fe-BEA and Fe-ZSM-5 zeolites containing only isolated Fe(II) cationic sites.
The Kohn–Sham equations were solved variationally in a plane-wave basis set using the projector-augmented wave (PAW) method of Blöchl,113 as adapted by Kresse and Joubert.114 The exchange–correlation energy was described by the Perdew–Burke–Ernzerhof (PBE75) generalized gradient approximation functional. Brillouin zone sampling was restricted to the Γ-point. A plane-wave cutoff of 600 eV and density-dependent energy correction (dDsC) dispersion correction98,99 were used for geometry optimizations, and a smaller cutoff of 400 eV and the DFT-D2 method100 were used for the molecular dynamics (MD) simulations. The high-spin electron configuration Fe d5↑d1↓ was employed for the Fe cations accommodated in the zeolite.
The DFT results for the β2 + β2 centers present in the studied ferrierite zeolite showed18 that O2 adsorbs on one Fe(II) cation of a pair of Fe(II) cations to yield the less stable monodentate complex (adsorption energy of −14.7 kcal mol−1) and the more stable bidentate complex (adsorption energy of −21.6 kcal mol−1). The adsorbed O2 moiety in the monodentate complex is optimally positioned to interact with the neighboring Fe(II) center located at the adjacent β2 site. This facilitates the cleavage of dioxygen via a concerted [Fe–O–O–Fe] transition state, leading to the formation of a [Fe
O O
Fe] species. In this product complex, both the Fe centers are oxidized, generating a pair of the distant Alpha oxygen atoms. The reaction energy of the reaction from 1 + O2(g) to yield [Fe
O O
Fe] is −24.7 kcal mol−1. The calculated barrier of splitting molecular oxygen is 24.9 kcal mol−1, revealing that the oxidation should be fast but slower than the oxidation of the same Fe(II)-ferrierite by N2O17 [i.e., the barrier of 14.5 kcal mol−1].18
The iron exchanged ferrierite featuring the distant binuclear Fe(II) cationic site is the first zeolite-based catalyst able to split dioxygen to yield pairs of the Alpha oxygen atoms able to oxidize methane to methanol even at room temperature.18 The delicately engineered distant binuclear Fe(II) site has achieved a major breakthrough by converting methane to methanol at room temperature using O2 as the oxidant, marking significant progress in methane oxidation catalysis.117
O species, whose exceptional reactivity derives from a constrained coordination geometry enforced by the zeolite lattice.15 The scientists15 carried out DFT and subsequently CASPT2 cluster calculations using larger and smaller clusters, respectively. Spin-unrestricted DFT cluster calculations were performed with Gaussian 09.118 The B3LYP functional,119,120 the 6-311G* basis set118 for Fe, for atoms directly coordinated to Fe, and the 6-31G* basis set118 for all other atoms were employed. For geometry optimizations, the six T sites of the 6-rings were allowed to relax, and all other atoms were frozen (O and Si atoms at their crystallographic positions).15 It should be noted that the B3LYP functional and 6-31G* and 6-311G* basis sets employed in the study15 were rather obsolete while more modern DFT functionals and especially basis sets were available.121 Moreover, if the structure of the Fe-BEA zeolite was optimized by periodic DFT,21 the calculated structure would have been significantly more reliable.
Moreover, the scientists15 carried out DFT cluster calculations of the isomer shifts with the ORCA computational package122 using the B3LYP functional to interpret their Mössbauer spectroscopy measurements. The CP(PPP)123 basis set was used on Fe, with 6-311G* on coordinating O atoms and 6-31G* on all others.
The scientists15 also performed CASSCF/CASPT2 calculations using the DFT-optimized geometries employing the MOLCAS-8.1 program.124 In the multiconfigurational approach used, relativistic effects were treated in two steps, both based on the Douglas–Kroll Hamiltonian.96 Scalar terms were included in the basis-set generation and used to determine spin-free wave functions and energies through the use of the CASSCF method. Electron correlation effects were included employing CASPT2. The spin–orbit coupling was treated in the mean field (AMFI)96 by means of the restricted active space state interaction (RASSI) method,125 which uses the optimized CASSCF/CASPT2 wave functions as the basis states.
The CASPT2 results allowed the assignment of the 15
900 cm−1 ligand−field band of α-Fe(II) to the 3dz2 → 3dx2–y2 transition of a square planar site. The high energy of this transition reflects the equatorial anisotropy of the α-Fe(II) ligand field, as well as the unique stability of 3dz2 in square planar geometry brought about by 4s mixing in the absence of axial ligands. The small Mössbauer quadrupole splitting of 0.55 mm s−1 has similar origins: the combination of an equatorial ligand field with a doubly occupied 3dz2 orbital (that is, axial distribution of d electron density) leads to near-cancellation of large, oppositely signed lattice and valence contributions to the quadrupole splitting.
The scientists15 also claimed that these calculations permitted the determination of the Al siting of the two Al atoms in the 6-ring102 forming cationic sites for Fe(II), i.e., α-Fe(II). The β cationic site is the only one type of cationic sites in the beta zeolite accommodating bare divalent cations with an open coordination sphere.66 The site is created by a 6-ring forming a double 6-ring (i.e., hexagonal prism, Fig. 3E). Several possible Al sitings were employed to predict parameters of their circular dichroism. The best agreement was obtained for the two Al atoms occupying the two T6 sites (Fig. 3E).15 Their calculations further yielded the local geometry of the Alpha oxygen for the β cationic site formed by two Al(T6). However, it should be noted that considering the limited reliability of the optimized structure of the Fe-BEA zeolite (see above) and the restricted accuracy of (i) the quantum chemistry approaches and (ii) the experimental methods used, we conclude that the Al siting of the two Al atoms in the 6-ring of Fe-BEA remains rather uncertain.
The calculated structure15 is essentially identical with that calculated previously for Fe-ferrierite.12 The Fe(IV)
O group presents the Alpha oxygen atom and Fe(IV) in the high-spin configuration. Fe(IV) is further charge balanced by the two Al(T6) atoms. The calculated Fe
O bond length is 1.59 Å. The Fe(IV) atom of the Fe(IV)
O group is placed above the plane formed by the four O atoms of two AlO4− tetrahedra to which the Fe(IV) atom is coordinated. The Fe(IV)
O bond is approximately perpendicular to the plane.
A subsequent study by the same scientists provided the structure of the Fe(IV)
O group accommodated in the 6-ring of the Fe-SSZ-13 zeolite of the chabazite topology based on DFT and CASPT2 cluster calculations and Mössbauer and DR-UV-vis-NIR spectroscopies.16 Open-shell DFT cluster calculations16 were performed with the Turbomole software126 using the B3LYP119,120 functional, the def2-QZVPP127 basis set on Fe, and def2-TZVP128 basis sets on all other atoms to optimize the structure of the cluster models of the double 6-ring or the 8-ring cationic sites of Fe-SSZ-13. The terminal O atoms were end-capped with H and frozen during the geometry optimization, whereas H was allowed to optimize its O–H bond distance, but the direction of the bond was fixed. Then, Fe (or Fe
O) was placed in the ring and a new structure optimization was performed on the quintet surface (i.e., four unpaired electrons with their spins aligned), keeping the terminal O and H atoms fixed in position. While the def2-QZVPP and def2-TZVP basis sets are of superior quality relative to the 6-31G* and 6-311G* basis sets used to optimize the structure of the Alpha oxygen of the Fe-BEA zeolite,15 if the structure of the Fe-SSZ-13 zeolite was optimized by periodic DFT,88 the calculated structure would have been more reliable. Using the optimized structures of the Fe-SSZ-13 zeolite, the authors carried out CASSCF/CASPT2 calculations, and furthermore, DFT cluster calculations of the isomer shifts to interpret their Mössbauer spectroscopy experimental results, both in a very similar manner as in their prior study of the Fe-BEA zeolite.15 To conclude, the obtained optimized structure of the Fe(IV)
O group in Fe-SSZ-1316 is very close to that of the Fe-BEA zeolite.15
Periodic DFT calculations (for technical details regarding ref. 12 and 17 see Sections 4.1 and 4.5, respectively) employing realistic computational models based on the available XRD data of ferrierite108–110 revealed that Fe(II) cations accommodated in a majority of the types of cationic sites should have been capable of being oxidized by N2O to yield Fe(IV)
O featuring the Alpha oxygen,12,17 in other words, should have been α-Fe(II).15 However, the calculation may provide a clue since they showed that N2O did not adsorb by the O atom on Fe(II) accommodated in the β1 site and so such isolated Fe(II) in β1 cannot be oxidized to give Fe(IV)
O by N2O.12 We can only speculate that inactive Fe(II) cations may be activated by a defect (e.g., framework Al Lewis sites102,129–133) created in their vicinity by the high-temperature treatment. One possibility is that this kind of defect causes an inactive cationic center, such as the Fe(II) β1 site, to change its local structure and become active. Another opportunity is that N2O adsorbs on the defect by the N terminal atom and by chance the O atom is well positioned to oxidize the Fe(II) in an otherwise inactive cationic center. The reaction mechanism would be similar to that of the distant binuclear cationic sites.
O evidenced by X-ray absorption spectroscopy was created by a reaction of N2O with the Mn(II) cations exchanged in ZSM-5. However, the oxidation properties of the Mn(IV)
O species were not tested by their reaction with methane at room temperature.
The periodic DFT study of Co(II)-ferrierite prevised the capability of the Co(II) cations to abstract the oxygen atom from N2O to yield the Co(IV)
O species17 (for technical details see Section 4.5.). The high-spin electron configuration Co d5↑d2↓ was employed for the Co cations accommodated in the zeolite. The formation of the Alpha oxygen atoms on Co(II) and Ni(II) were afterward supported by experiments including the ability of Co(IV)
O and Ni(IV)
O to directly oxidize methane to methanol (at room temperature) which can be desorbed.17 The study17 employed two computational models for the Co(II) cation (β2 + β2 (Scheme 5) corresponding to the distant binuclear Co(II) cationic sites and β2 (no scheme as there is no reaction) related to isolated Co(II) cationic sites) and one model for the Fe(II) cation for comparison (β2 + β2 (Scheme 5) corresponding to the distant binuclear Fe(II) cationic sites).
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| Scheme 5 Mechanism and the schematic energy17 (in kcal mol−1) profiles of the formation of Alpha oxygen atoms from N2O over the distant binuclear M(II) (M(II) = Fe(II) and Co(II)) cationic sites. Adapted from ref.17 licensed under a Creative Commons Attribution License 4.0 (CC BY). https://creativecommons.org/licenses/by/4.0/. | ||
The calculations using the β2 model revealed that N2O did not adsorb on Co(II) via the oxygen atom showing that the Alpha oxygen cannot be formed on isolated Co(II) cations located in the β2 sites of ferrierite. Conversely, the computations employing the β2 + β2 model yielded the mechanism of the formation of Co(IV)
O which is essentially identical with that of the creation of Fe(IV)
O. Firstly, a [Co⋯NNO Co] complex is created by the adsorption of N2O by the terminal N atom. In this complex, the O atom of N2O is optimally located to attack the bare Co(II) cation in the adjacent β2 site. The DFT calculations revealed the adsorption energy of −15.4 kcal mol−1 (−16.1 kcal mol−1 for Fe(II)-ferrierite). In the next step, a cleavage of the N–O bond occurs via the [Co–NNO–Co] transition state and the bare Co(II) cation in the adjacent β2 site is oxidized to give a [Co⋯NN O
Co] intermediate. A barrier of 25.0 kcal mol−1 is calculated implying that the oxidation of Co(II) to yield the Alpha oxygen should be fast but slower than the same reaction step on Fe(II)-ferrierite (i.e., the barrier of 14.5 kcal mol−1). The calculated energy for this reaction step is −6.7 kcal mol−1 (−14.2 kcal mol−1 for Fe(II)-ferrierite). Afterward, N2 desorbs costing 11.5 kcal mol−1 (12.5 kcal mol−1 for Fe(II)-ferrierite) and the [Co O
Co] product with the Alpha oxygen is created.
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| Fig. 5 Optimized structures of 2 Fe(II) in mordenite before (left) and after (right) the DFT molecular dynamics simulations for two adjacent βT1 (MORβT1βT1 model) sites. The distances are in Å. Silicon atoms are in gray, aluminum atoms are in yellow, iron atoms are in blue, and oxygen atoms are in red. Reproduced with permission from ref. 21 Copyright 2021 American Chemical Society. | ||
Marked rearrangements of cationic sites formed by 6-rings can arise, but the mutual geometrical position of the cationic sites (i.e., facing or not facing each other, parallel or nonparallel, and if parallel, whether axial or nonaxial) linked with the structure of the “empty” zeolite remains.21 Conversely, the rearrangement of 8-rings (i.e., the β sites in mordenite) can cause a significant change in the local structure of a zeolite, altering the mutual geometrical positions of the cationic sites compared to the original, “empty” zeolite.21 This structural change is difficult to predict based solely on the structure of the “empty” zeolite.21 To summarize the main results of the study:21 the distant binuclear Fe(II) sites with appropriate specifications located in different zeolites could cleave the O–O bond of dioxygen and create a pair of the Alpha oxygen atoms able to oxidize methane to methanol. The ability to split the O–O bond of dioxygen is a common feature of the binuclear Fe(II) centers stabilized in aluminosilicate matrices. This suggests that Fe-zeolite-based systems could be developed for dioxygen activation in direct oxidation reactions using different zeolite matrices. The study21 revealed the appropriate specifications of the two cationic sites forming the distant binuclear Fe(II) centers as follows: (i) facing each other, (ii) parallel, and (iii) axial. (iv) The Fe⋯Fe distance has to lie in a narrow range from ca. 7 to ca. 8 Å (ca. 7–ca. 10 Å for the distance between the two rings (forming the corresponding cationic sites) in empty zeolites since this distance is equal or larger than the Fe⋯Fe distances). The Fe⋯Fe distance cannot be directly determined from diffraction measurements. However, it can be inferred through periodic DFT calculations, including MD simulations or other global optimization methods, which allow for potential rearrangements of the cationic sites. The Al siting in the rings creating the cationic centers only indirectly affects breaking the O–O bond of O2 through the change in the local structure of the active centers and their mutual geometrical positions (i.e., the β sites in mordenite). The DFT calculations21 also showed that the adsorption energies of O2 on Fe(II) depended on the zeolite topology as the values ranged from −11 kcal mol−1 for the βT1βT1 site in mordenite to −27 kcal mol−1 for the βT7βT8 site in the beta zeolite.
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| Scheme 6 Mechanism and the schematic energy20 (in kcal mol−1) profiles of the formation of Alpha oxygen atoms from O2 over the distant binuclear M(II) (M(II) = Fe(II), Co(II), and Mn(II)) cationic sites. Adapted with permission from ref. 20 Copyright 2021 Wiley. | ||
The technical details are revealed in Section 4.5. The high-spin electron configuration Mn d5↑d0↓ was employed for the Mn cations accommodated in the zeolite. These predictions were subsequently confirmed experimentally for M(II) = Co(II), Mn(II), and Ni(II) including the ability of M(IV)
O to directly oxidize at room temperature methane to methanol which can be desorbed.19 The DFT calculations revealed that the ability of dioxygen splitting represented a general property of the distant binuclear M(II) centers capable of the M(II) → M(IV) redox cycle with the M⋯M distance of ca. 7.4 Å stabilized in M-ferrierite. The calculated adsorption energies of O2 on M(II) are the weakest for Co-ferrierite (−10.5 kcal mol−1) and the strongest for both Fe(II)-ferrierite and Mn(II)-ferrierite (−21.6 and −21.3 kcal mol−1, respectively). The calculated barriers for splitting dioxygen are 24.3, 24.9, and 36.8 kcal mol−1 for Co-ferrierite, Fe(II)-ferrierite, and Mn(II)-ferrierite, respectively, indicating a more facile reaction for Co-ferrierite and Fe(II)-ferrierite than for Mn(II)-ferrierite. Combining the findings of the studies of M(II)-ferrierite18–20 with those obtained for Fe(II)-zeolite21 (zeolite = ferrierite, mordenite, beta, and A zeolites), it could be concluded that the distant binuclear M(II) centers capable of the M(II) to M(IV) redox cycle and with the appropriate specifications21 are able to split dioxygen to create a pair of Alpha oxygen atoms which can directly oxidize methane to methanol. This proposes creating tunable systems using M(II)-zeolites, where various transition metal cations are incorporated into different zeolite matrices, to activate dioxygen for direct oxidation reactions.
The calculations revealed (Scheme 7) that methane adsorbs close to the Alpha oxygen atom and subsequently one hydrogen is abstracted to form an intermediate.
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| Scheme 7 The rebound mechanism and the schematic energy50 (in kcal mol−1) profiles (spin state S = 4/2) of the oxidation of methane to yield methanol. Adapted with permission from ref. 50 Copyright 2016 American Chemical Society. | ||
Afterward, the OH group rotates away in the rebound step to form the C–O bond to yield adsorbed methanol. Both the periodic DFT and ACFDT-RPA methods found the abstraction of hydrogen to be the rate determining step with the barrier of ca. 6 kcal mol−1. This computational prediction is in excellent agreement with experiments showing a fast oxidation reaction even at room temperature. The calculated barrier for the rebound step is tiny, up to 2 kcal mol−1 depending on the computational method. The total reaction is highly exothermic, with an energy gain of more than 36 and 58 kcal mol−1, calculated using periodic DFT and ACFDT-RPA methods, respectively, for the adsorbed methanol, compared to the initially adsorbed methane molecule.50
A very small cluster with only six T sites was employed to elucidate the impact of the confinement. The cluster calculations yielded the energies for both the methods which differed significantly compared to the calculations for the periodic structure. For the cluster, the barrier for the abstraction of hydrogen increases to ca. 14 kcal mol−1 for both the methods and the intermediate is stabilized significantly more strongly for ACFDT-RPA than for PBE-D2. However, compared to fully periodic calculations, they are more than 10 kcal mol−1 higher in energy, which is a trend that is also seen for the rebound transition state. Interactions between the molecule and the zeolite wall appear to stabilize the intermediate structure significantly more than the transition state for the rebound step that leads to a lower energy for this TS in the cluster calculations. Again, the reaction is highly exothermic, but energies are 14–19 kcal mol−1 higher than for the periodic structures. The substantial energy differences undoubtedly reveal that confinement effects stabilize the reaction intermediates and products in zeolites by 10–19 kcal mol−1 and lower the observed effective reaction barriers by more than 50% for the given structures.
There are marked energy dissimilarities between the ACFDT-RPA and PBE-D2 methods for the cluster calculations which are not due to the confinement. Therefore, the differences must be connected with the changes regarding the description of the chemical interactions between the molecule and the active site. Sauer and collaborators made an analogous opinion when they compared the PBE−D2 and MP2 reaction pathways for the deprotonation of tert-butyl to isobutane and its conversion to surface alkoxides. They concluded that it was not possible to capture the full complexity of interactions using an approach as simple as PBE−D2, since it does not include the self-interaction correction.139
Panov and collaborators showed that the selective oxidation of methane by N2O proceeded by hydrogen abstraction mechanism yielding methoxy and hydroxy groups bound to the α sites.2,3,13,14 Afterward, a water or water-organic medium (e.g., acetonitrile, dimethyl ether) extraction of methoxy groups strongly bound is needed to obtain methanol.2,3,13,14 Also, other studies of the selective oxidation of methane by N2O over Fe-zeolites employed product extraction using a solvent or steam at 25–200 °C as the subsequent step following the methane oxidation step.140,141 These results are in clear disagreement with the rebound mechanism which leads to adsorbed methanol on Fe(II) cations. Conversely, there are studies in which the Alpha oxygen oxidized methane to methanol which could have been desorbed, and no extraction was needed.17,18,22,23
In an attempt to reconcile the need to extract methoxy groups strongly bound to the zeolite catalyst on the one hand and the mechanism of the rebound mechanism yielding adsorbed methanol on the other hand, Snyder et al.63 compared two iron exchanged zeolites, one with a small pore aperture (the Fe-SSZ-13 zeolite of the chabazite topology) and one with a large pore aperture (the Fe-BEA zeolite of the *BEA topology). While the size of the chabazite cage is similar to that of the *BEA pore, reactants have to traverse through a constricted 8-ring aperture to get into the cage of the Fe-SSZ-13 zeolite. Snyder et al.63 oxidized Fe(II) in both the zeolites by N2O to form the Alpha oxygen atoms. Methane is oxidized by the Alpha oxygen and Mössbauer spectroscopy, Resonance Raman spectroscopy, and UV-vis spectroscopy are used to track the state of the iron active sites. The interpretation of the experiments is partly based on DFT calculations of the (i) rebound and (ii) methyl radical escape mechanisms. While the cage escape pathways for the Fe-BEA zeolite and Fe-SSZ-13 differ, their radical rebound mechanisms are similar. The study63 concludes that for the Fe–BEA zeolite (and other zeolites with large pore apertures), the release of CH3 from Fe(III)–OH⋯CH3 is most likely a diffusive process that gives catalytically inactivated Fe(III) products featuring Fe(III)–OCH3 and Fe(III)–OH groups. Steaming has to be applied to gain methanol via hydrolysis of the Fe(III)–OCH3 groups and the corresponding Fe(III) sites are then autoreduced back to Fe(II) cations9 at high temperatures. Conversely, the constricted pore apertures of Fe–SSZ-13 restrict CH3, supporting its recombination with Fe(III)–OH groups to form methanol adsorbed on Fe(II) cations and returning the active site to its reduced Fe(II) state to permit further turnover after the desorption of methanol. However, the explanation of Snyder et al.63 was ruled out by an afterward study of Kornas et al. on the Fe–BEA zeolite containing the distant binuclear Fe(II) cationic sites.22 Dioxygen was split over the Fe–BEA zeolite to form pairs of the Alpha oxygen atoms which were used to oxidize methane to methanol, however, adsorbed methanol was formed. These results22 refute the explanation of Snyder et al.63 regarding the size of the ring as the decisive factor determining whether adsorbed methanol or Fe(III)–OCH3 and Fe(III)–OH groups are formed.
Moreover, Scott142 pointed out that when the distant binuclear Fe(II) cationic sites are used to prepare pairs of the Alpha oxygen atoms, the proximity of two Fe(II) cations (ca. 7.4 Å18) should enhance the undesired ferryl trapping of methyl radicals that leads to Fe(III)–OCH3 and Fe(III)–OH sites.142 While this assumption appears to be logical, the experimental results are not in agreement with it as adsorbed methanol is formed when the distant binuclear cationic sites oxidized by either N2O17 or O218,19,22,23 are employed.
The Reactive Mode Composition Factor method was developed143 to evaluate the kinetic energy distribution within the reactive mode of a transition state. This method was subsequently used144 to predict the selectivity toward either the rebound mechanism or the dissociation mechanism (i.e., analogical to the methyl radical escape mechanism) following H-atom abstraction from a substrate C–H bond by high-valent iron-oxo oxidants present in various enzymes. The results showed that the mechanism depended on the structure and chemical composition of the substrate.144 However, this method most likely cannot be used to explain the mechanisms of the direct oxidation of methane to methanol using the Alpha oxygen prepared in various Fe-zeolites since both the structure and chemical composition of the reactant, i.e., methane, are the same. Similarly, the structures of the Fe(IV)
O groups in various zeolites are close and the chemical compositions in various zeolites are identical.
We can only speculate that adsorbed methanol is formed in most or eventually all experiments concerning the direct oxidation of methane to methanol by the Alpha oxygen, but when methanol is desorbed, it can interact with various defect (e.g., framework Al Lewis sites102,129–133) or other reactive sites eventually present in the zeolite to form methoxy groups. It is clear that this issue requires further investigations.
The rebound mechanism is responsible for the direct oxidation of methane leading to methanol. Conversely, dimethyl ether could be formed via the methyl radical escape mechanism. Methyl radicals react further with methoxy groups to yield dimethyl ether. However, methanol when it desorbs can react with more Alpha oxygen atoms to give formaldehyde, formic acid, and finally carbon dioxide. The reaction barriers for the subsequent oxidations of methanol to formaldehyde, formaldehyde to formic acid, and formic acid to carbon dioxide are assumed to be even lower than the already low barrier for the first step, i.e., methane to methanol (ca. 6 kcal mol−1)50 since methane is the least reactive. Since the product of the direct oxidation of methane over the distant binuclear cationic sites is adsorbed methanol,17–19,22,23 the selectivity of the entire reaction is limited due to subsequent oxidations to formaldehyde, formic acid, and finally carbon dioxide. Therefore, the desorption of methanol can play a substantial role in the control of the product selectivity. Contrarily, when extraction of methoxy groups strongly bound is needed to obtain methanol,2,3,13,14 the chance of the oxidation to carbon dioxide is low.
O sites of pairs of the distant Alpha oxygen atoms are not reduced in a concerted manner, (ii) dihydrogen firstly reacts with one Fe(IV)
O site of a pair of the distant Alpha oxygen atoms and reduces it to give adsorbed water on Fe(II) and at the same time the other Fe(IV)
O center does not react, and afterward, one of the H atoms of the adsorbed H2O is abstracted by the other Alpha oxygen atom to form two Fe(III)–OH groups, which are subsequently reduced by another H2 to yield two H2O each adsorbed on one Fe(II) cation, (iii) the reduction of an isolated Fe(IV)
O center occurs by the same mechanism as one Fe(IV)
O site of a pair of the distant Alpha oxygen atoms, and (iv) the Fe(IV)
O sites of pairs of the distant Alpha oxygen atoms exhibit lower reducibility with respect to the isolated Fe(IV)
O sites.
The abstraction of one of the hydrogen atoms of the adsorbed water by the other Alpha oxygen atom to yield two Fe(III)–OH groups indicates that when one molecule of methane is oxidized by one Alpha oxygen atom of a pair of the Alpha atoms to yield adsorbed methanol, the other Alpha oxygen can abstract hydrogen from the adsorbed methanol to create Fe(III)–OCH3 and Fe(III)–OH groups in agreement with the assumption of Scott.142 However, since the experimental results17–19,22,23 are not in agreement with the assumption, the mechanism of the direct oxidation of methane to methanol must be more complex. This problem demands further investigations.
The results62 from the oxidation of H2 highlight that the presence of an adjacent Fe(IV)
O center within the confined reaction space of a zeolite cavity significantly alters the behavior of both the cooperating Alpha oxygen atoms and the reaction mechanism. This effect likely extends to other molecules beyond dihydrogen. The reaction mechanism over Fe(IV)
O sites of a pair of the distant Alpha oxygen atoms can vary from that observed with isolated Fe(IV)
O sites.
Conversely, when Alpha oxygen is prepared from N2O, the substantial role of the high temperature treatment (temperatures of 600 °C1 and higher up to 900 °C6,8,15,16 are essential to create highly active samples) of the zeolite still represents a mystery. The local structure of the active Fe(II) sites resulting from the interpretation of experimental data and DFT calculations is the same as that typically obtained by dehydration of metallo-zeolites at significantly lower temperatures (ca. 450 °C).11,12 Detailed studies of the complex local structure, not only of the active sites but also of a significantly larger portion of the zeolite including possible defects, are necessary to solve this mystery. However, the elucidation of the reaction mechanism of the oxidation of methane by the Alpha oxygen represents without any doubt the biggest scientific challenge. Namely, why in most cases are the products of the oxidation of methane over isolated Alpha oxygen atoms a hydroxy group on one Fe cation (i.e., Fe–OH) and a methoxy group on the other Fe (i.e., Fe–OCH3), while in at least one case (i.e., Fe–SSZ-1363) only methanol is formed and no methoxy and hydroxy groups are created. One explanation of the creation of Fe–OH and Fe–OCH3 groups is that the oxidation of methane proceeds via the dissociation mechanism. Another possibility is that the oxidation of methane occurs always via the rebound mechanism yielding methanol, however, when CH3OH is desorbed in some zeolite systems (i.e., those which underwent a high temperature treatment (600–900 °C) which created defects and other reactive sites), methanol reacts with either defects or other reactive sites to give methoxy and hydroxy groups which do not have to be bound to Fe. The selective oxidation of methane over one beta zeolite sample gave methanol22 while a different beta zeolite sample yielded Fe–OH and Fe–OCH3 groups.63 The Reactive Mode Composition Factor method143 able to predict the selectivity toward either the rebound mechanism or the dissociation mechanism most likely cannot be used either since very minor differences in the local structure of the Fe(II) active sites in various zeolites cannot result in the change of the reaction mechanism of the oxidation of methane (e.g., the case of the oxidation methane by isolated Alpha oxygen atoms vs. pairs of the Alpha oxygen in the beta zeolite).144 It should be noted that a significantly more pronounced variability of the arrangement and electronic properties of the distant binuclear cationic sites formed using either different transition metal cations18,19 or different zeolite topologies18,22,23,63 does not affect the reaction pathway.
Another interesting issue that deserves attention is the electronic structure of the Alpha oxygen (i.e., Fe(IV)
O or Fe(III)–O−˙) and its relevance to the reactivity. The former structure corresponds to the majority opinion.15,21 DFT calculations revealed that the Fe
O species with four unpaired electrons represented the ground state.21 The iterative Hirshfeld charges were calculated to be +1.75 for the Fe cation and −0.39 for the Alpha oxygen atom, revealing that the species corresponds mainly to the [Fe(IV)
O]2+ structure balanced by two Al atoms of the zeolite framework.21
A specific issue of the reaction pathway is the oxidation of methane over a pair of the Alpha oxygen atoms formed by cleavage of dioxygen. While the two Alpha oxygen atoms facing each other across the zeolite channel with a distance of ca. 3.4 Å represent the optimum structure for the formation of a hydroxy group on one Fe cation (i.e., Fe–OH) and a methoxy group on the other Fe (i.e., Fe–OCH3), only methanol is formed and no methoxy and hydroxy groups are created.18 This result is without any doubt a puzzle. However, this counterintuitive result is of extreme importance as it constitutes the basis for possible industrial applications of the distant binuclear sites in selective oxidations, namely the conversion of methane to methanol.
Another extremely interesting question, waiting to be solved, is the role of water in (i) the process of the formation of Alpha oxygen atoms and (ii) subsequent oxidation reactions of Alpha oxygen with methane or other molecules. Water molecules are present in small concentrations in a number of experiments and the water presence can dramatically affect the active site performance, as is well known and studied in the detail for processes utilizing activation of molecular oxygen via oxygen bridges. The elucidation of the role of water is important for the interpretation of experiments. Moreover, the presence of water can primarily represent a key issue in the field of the application of the Alpha oxygen in industrial processes.
It can be concluded that although it seems that one reaction, the selective oxidation of methane to methanol by molecular oxygen, is a promising possible solution for a number of tasks, in reality it relates to a number of different processes matching with significantly different requirements and working at different conditions (e.g., composition of the feedstock, absence/presence of water sources at the locality of the process application). It is necessary to develop new materials exhibiting high yields per hour of this quasi-catalytic (cyclic) reaction to reach the applicability of the conversion of methane to methanol in some of the above-mentioned processes using the Alpha oxygen. A high number of the active sites capable of splitting molecular oxygen is one of the key assumptions for reaching this task. Thus, both the increase in (i) the framework Al content and (ii) the fraction of Al atoms in pairs cannot raise the number of possible binuclear sites. Therefore, new topologies with adjacent/opposite rings at the appropriate distance and with the Al organization guaranteeing the presence of Al pairs in these rings have to be developed to increase the concentration of binuclear sites in the zeolite. Synthesis of Al-rich beta zeolites with a high number of Al pairs shows that this way is possible.22
In addition, the development of active sites with a high adsorption energy for dioxygen, low barrier for splitting dioxygen, and thermodynamically more stable pairs of the Alpha oxygen atoms than O2 molecules creating the reverse reaction (i.e., [Fe(II) Fe(II)] + O2 ← [Fe(IV)
O O
Fe(IV)]) is extremely demanding. DFT calculations show that the nature of the cation forming the distant binuclear sites in combination with the geometry of the site given by the zeolite topology results in significant variations of all these parameters.20 However, a major part of possible sites has not been exanimated yet. Only Fe(II), Co(II), Mn(II), and Ni(II) cations embedded in the ferrierite matrix were investigated for this purpose.18,19
O sites would be accessible for large molecules. The high price of N2O as the oxidant required to create the Alpha oxygen over isolated Fe(II) cations represents a limiting factor for possible applications in the case of zeolites allowing transformations of only small molecules. Conversely, this economic limitation may not play a role in the matter of the selective oxidation of some bulky molecules. Therefore, the combination of unique properties of the Alpha oxygen with their stabilization in mesoporous molecular sieves could potentially bring both very interesting insights into the reactivity of bulky molecules and possible application in selective oxidation processes. No attempt to prepare the Alpha oxygen in metallo-mesoporous aluminosilicates molecular sieves has been reported.
O exhibits bipyramidal coordination). It should be noted that other organic molecules or fragments can be present in the MOF which can serve as oxygen atom acceptors. Thus, it can be concluded that the Alpha oxygen can be formed in MOF materials, but rather only by splitting N2O.146–149 However, the real challenge is the formation of a pair of Alpha oxygen atoms by splitting dioxygen on something other than zeolite catalysts.Supplementary information (SI) is available. See DOI: https://doi.org/10.1039/d5cs00496a.
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