Sebastian
Dillinger
,
Jennifer
Mohrbach
,
Joachim
Hewer
,
Maximilian
Gaffga
and
Gereon
Niedner-Schatteburg
Fachbereich Chemie and Forschungszentrum OPTIMAS, Technische Universität Kaiserslautern, 67663 Kaiserslautern, Germany
First published on 18th March 2015
We report IR active N2 stretching frequencies in isolated and size selected cobalt cluster nitrogen adsorbate complexes, [Con(N2)1]+ as recorded by virtue of InfraRed Photon Dissociation (IRPD) spectroscopy. The observed frequencies of the [Con(N2)1]+ complexes (n = 8–17) are significantly redshifted (2180 to 2290 cm−1) with respect to the IR inactive vibrations of free N2 (2359 cm−1). These bands are assigned to a μ1 head-on type of coordination of the N2 to the cobalt cluster surface, revealing remarkable cluster size dependent features to interpret.
CO adsorption on metal surfaces has been characterized by numerous kinetic4–7 and spectroscopic studies.8–10 The observed redshift of the CO stretching vibration is understood to indicate the CO coordination site – on top (μ1), on bridge (μ2) or on hollow (μ3). It moreover reflects interaction strength and of course charge effects. Complementary insights arise from the IR based characterization of CO adsorbates on the surfaces of isolated metal clusters.11–13
There is equally great interest in the kinetics of the N2 adsorption on metal surfaces.14–16 Spectroscopic and kinetic studies of N2 adsorbed on Fe(111) revealed that there are three characteristic α-, δ- and γ-states, which refer to side-on, and head-on adsorption to highly and to less coordinated metal surface atoms.17–19 Many reaction studies have been performed for a better understanding of the N2 adsorption kinetics with metal clusters.20–25 Two of these studies24,25 have drawn far reaching structural conclusions from so called uptake plots of average association numbers of multiple N2 molecules under flow reactor conditions. They discuss icosahedral, hexagonal (hcp) and face centered cubic (fcc) packing speculating about pressure dependent inter conversion. Despite obvious need merely a single spectroscopic study elucidated the N2 adsorption on isolated metal clusters, namely those of Ruthenium,26 with no unambiguous assignment of the recorded spectral features.
Common interpretation of the head-on adsorption of CO and N2 to surfaces of extended bulk metal samples and of size selected clusters arises in terms of a σ-donor π-acceptor synergistic bonding scheme according to the so called Blyholder model.27Ab initio DFT modelling reaches its limits when it comes to the appropriate choice of exchange correlation functionals.7
The present study probes the N–N stretching frequency of N2 when adsorbed on size selected cobalt cluster cations at cryogenic temperatures. We aim to gain insight into the binding motifs of the adsorbates and towards the structure of the cobalt clusters themselves. Preliminary ab initio DFT calculations augment the current experiments, failing to provide unambiguous structural conclusions as of now.
A customized Fourier Transform-Ion Cyclotron Resonance (FT-ICR)-mass spectrometer (Apex Ultra Bruker Daltonics) served to perform the cluster production, isolation, N2 condensation, InfraRed Photon Dissociation (IRPD) and mass analysis. The metal clusters were generated using a home-built laser vaporization cluster ion source as described before.28,29 In brief, cobalt atoms are evaporated from a rotating 1 mm thick cobalt foil by the second harmonic of a pulsed Nd:YAG laser. The hot plasma is captured by a He gas pulse (40 μs, 10–15 bar) created by a home-built piezoelectric valve.30 The atoms and ions are cooled and aggregate to clusters in the subsequent jet expansion through a 60 mm long channel (2 mm diameter) into vacuum (10−6 mbar). The clusters are skimmed and injected into a cryogenic hexapole ion trap passing different ion lenses, a 90 degrees ion beam bender and a quadrupole mass filter. The ion trap is cooled to 26 K by a closed cycle He cryostat. Buffer or reaction gas can be introduced both pulsed and continuously. In this work we used the continuous gas inlet. He or Ar (He: [Co8–10(N2)1]+, Ar: [Co11–17(N2)1]+) is used to increase the pressure in the ion trap from 1.7 × 10−7 mbar up to 1.0 × 10−6 mbar to accomplish the efficient trapping and cooling of the ions. The attachment of nitrogen is achieved due to impurities in the buffer gas and can only be observed at temperatures below 28 K. After storage of the ions for a variable time (0–10 s), the manipulated ions are guided by electrostatic lenses into the FT-ICR cell of the so-called “infinity” type.31 This cell is held at a temperature of 10 K with a closed cycle He cryostat to prevent heating of the clusters by black body radiation. The cell is also used for isolation and detection of the ions.
For the acquisition of the (IRPD) spectra the FT-ICR cell is coupled to a tunable IR laser (δn = 0.9 cm−1, δt = 7 ns). This laser is a KTP/KTA optical parametric oscillator/amplifier (OPO/A, LaserVision) system pumped by a pulsed 10 Hz injection seeded Nd:YAG laser (PL8000, Continuum). The difference frequency (DF) between the OPA signal and idler waves is generated in a AgGaSe2 crystal. This generates IR radiation in the range of 1400–2400 cm−1. Each trapped and isolated package of ions is irradiated by 10–15 laser pulses (0.1–1.2 mJ per pulse) to yield a sufficient amount of fragment ions. The IR spectra were recorded as ion chromatograms while continuously scanning the IR wavelength. The IRPD signal was evaluated as ΣiFi/(ΣiFi + ΣiPi), where Fi and Pi indicate fragment and the parent ion signals, respectively. An experimental IRPD spectrum arises from a plot of the fragmentation efficiency as a function of laser frequency. We employed the IRPD spectroscopy in the 2100–2350 cm−1 range on the [Con(N2)1]+ species (n = 8–17). In this range we expected the N2 stretching frequencies of the species. For all complexes the loss of the N2 was the only observed fragmentation channel.
The cold IRPD spectra of the cryo cooled [Con(N2)1]+ cluster adsorbate complexes reveal well resolved bands (cf.Fig. 1). All complexes show a single or multiple IR active bands within the range of 2180 to 2290 cm−1 (2110–2350 cm−1 probed). These bands are significantly redshifted with respect to the IR inactive stretching mode of free N2 (at 2359 cm−132). Some clusters show multiple bands (n = 14–17), other clusters reveal single bands (n = 8–13). Dissociative [N–Con–N]+ adsorption would inevitably lead to much lower Co–N stretching frequencies which may become as low as 600 cm−1 when interstitial nitrides form. Therefore we confirm molecular (intact) adsorption (physisorption) of N2 on naked cobalt cluster surfaces. While we cannot exclude some (at present invisible) dissociation of N2 we do not find forcing evidence. Such an activation would, if any, occur in competition to intact adsorption.
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Fig. 1 IRPD spectra of [Con(N2)1]+ for n = 8–17. The dotted red line serves to guide the eye. Its slight tilt with cluster size indicates a conceivable cooperative polarization effect. Note the variation in the observed peak positions and splittings. Multiple major peaks likely indicate cluster core isomers, spin isomers or N2 bonding isomers while weak sidebands to the blue may arise from combination bands (N2 stretching and wagging modes, cf.Table 1). Note the “jump” of the major peak from n = 9 to n = 10. |
The observed cluster size dependence reveals continuous variations and “jumps”/discontinuities alike. The dotted red line serves to guide the eye. It is slightly tilted towards the red with cluster size. A plain charge dilution effect would lead to an opposite effect namely to a blue shifting by increasing cluster size. Instead one might recall the (likely) metallic nature of the cobalt cluster allowing for electron density shifts in response to external perturbation. Such polarization may couple back to the perturbing adsorbate and enhance electron donation into empty antibinding orbitals – the more the larger the cluster. Hence this would lead to a weakening of the N–N binding strength and an increasing redshift of the stretching frequency with cluster size.
Looking at the bands in detail it is obvious that [Co8(N2)1]+ and [Co9(N2)1]+ do not follow the trend illustrated by the red line. The absorption of [Co8(N2)1]+ and [Co9(N2)1]+ (both at 2285 cm−1) are significantly less redshifted than those of all other cluster complexes studied. The clusters with n = 10–13 show merely one strong band that aligns well to the mentioned polarization effect (2226, 2219, 2212, 2203 cm−1). In the case of [Co13(N2)1]+ this main absorption band is accompanied by weak sidebands to the blue. These may arise from combination bands (N2 stretching and wagging modes, cf.Table 1, as supported by calculations). Besides these sidebands of [Co13(N2)1]+, the main band is in line with a possible icosahedral structure (Ih). A major difference arises for even larger clusters, which reveal multiple bands. These are possibly due to cobalt cluster isomers, to spin state isomers or to N2 bonding isomers or to combinations of all three effects. [Co14(N2)1]+ is most prominent in revealing three major bands (at 2195, 2222, 2248 cm−1). A possible explanation is the presence of spin isomers. The Co14+ cluster core structure is conceivable, yet speculative. Our preliminary calculations reveal a possible adatom to a icosahedral core (little overall relaxation), alternatively: significant reorganization (from Co13+ to Co14+) through incorporation of the extra Co atom into prior Co13+ cluster surface, e.g. by opening the prior five membered rings to a six membered ring. This would provide for a higher (sixfold) coordinated Co surface atom in the center of the six membered ring. This working hypothesis might serve to explain the new band at 2222 cm−1 in [Co14(N2)1]+.
Mode | Type | Freq./cm−1 | Scaled freq./cm−1 | IR intensity/km mol−1 |
---|---|---|---|---|
ν 1 | N2 wagging | 33.8 | 32.1 | 0.04 |
ν 2 | N2 wagging | 46.7 | 44.4 | 0.08 |
ν 3 | N↑–N–Co↓ bending | 78 | 74 | 0.17 |
ν 3⋯ν37 | Co13+ skeleton modes | 78…306 | <2.7 | |
ν 38 | N↑–N↓–Co↑ bending | 354 | 336 | 37 |
ν 39 | N–N stretching | 2338 | 2221 | 605 |
A similar picture can be found in [Co15(N2)1]+, except for the vanishing “red” peak (which was strong for [Co10–14(N2)1]+), indicative of a major change in structural binding motif. Possibly explained by a change from icosahedral to hexagonal close-packed (hcp) as found in larger cobalt clusters by Trapped Ion Electron Diffraction (TIED) experiments (Co bulk: hcp; Co cluster: icosahedral).33
DFT calculations of [Co13(N2)1]+ (at PBE0/ECP(Co); cc-pVTZ(N) level of theory) reveal full icosahedral Ih geometry of the Co13+ core with little relaxation by the N2 attachment. SCF convergence is tedious and can be achieved only by tolerating relaxed SCF convergence criteria of 10−5 (as compared to 10−8 in “standard” DFT calculations). Choice of an appropriate spin multiplicity is crucial. Our previous XMCD investigations yielded a spin magnetic moment of 2.30(15) μB per atom for the Co14+ cluster.34 That implies 32(2) unpaired electrons and a multiplicity of 2S + 1 = 33(2). Our present DFT calculations have revealed stable high spin state structures of a [Co14(N2)1]+ complex with multiplicities 30(+47), 32(0) and 34(+29), relative stabilities in kJ mol−1 indicated in parentheses. Both findings are in good agreement – assuming that N2 adsorption does not alter spin states in Co14+.
On the basis of this agreement we utilized our DFT approach to undertake an extended search of minimum structures of [Co8(N2)1]+, [Co9(N2)1]+, [Co10(N2)1]+ (cf.Fig. 3), [Co13(N2)1]+, [Co14(N2)1]+ and [Co17(N2)1]+. The calculations reveal head-on N2 binding in μ1 N–Co coordination, irrespective of chosen cobalt cluster geometry – allowing for full relaxation without constraints – and irrespective of chosen N2 coordination site, and irrespective of particular spin multiplicity. Other assumed coordinations (μ2 or μ3) relax towards μ1 coordination. This finding is the more important as μ2 or μ3 coordinated N2 would be weak or inactive in the IR. Any activation towards dinitride species was found vastly endothermic. The computed zero Kelvin adsorption enthalpies of N2 to Co13+ were found to range around 80 kJ mol−1 in case of all likely spin states (2S + 1 = 25, 27, 29 and 31), the Co–N distances round 1.890(2) Å. It thus takes two to three IR photons to induce the observed IRPD processes.
Standard ab initio calculations reveal force constants and subsequent normal mode analysis reveal harmonic vibrational frequencies. After appropriate lump sum scaling for anharmonicities (empirical factor 0.95) the thus obtained values compare to experimental data. We chose to document the case of [Co13(N2)1]+ in more detail (cf.Table 1) assuming an icosahedral Ih geometry of Co13+ (cf.Fig. 2). The IR inactive N–N stretching mode of free N2 at 2359 cm−1 redshifts through coordination with Co13+ to 2203 cm−1 (expt.) and 2221 cm−1 (calc. ν39) in [Co13(N2)1]+. The concomitant N–N–Co bending mode within [Co13(N2)1]+ is predicted to occur at 336 cm−1 which is outside of our experimental probing range. However, the experimental spectrum reveals weak sidebands to the N2 stretching mode which locate at νs(N2) + 15 cm−1, 35 cm−1 and (maybe) 68 cm−1. We assign these sidebands to combination modes (ν39 + ν1), (ν39 + ν2) and (ν39 + ν3), which is in qualitative agreement with the DFT computed ν1, ν2 and ν3 values of +32 cm−1, +44 cm−1 and +78 cm−1.
Despite all current effort the accordingly computed vibrational spectra of other clusters (as listed above) do not recover the subtle changes in the recorded experimental spectra. Obtained N2 stretching frequencies do indeed fall into the range of experimental values. There is, however, no further insight from calculations into the origin of the three experimental observations: general and steady increase of N2 redshift, sudden increase of N2 redshift when going from [Co8,9(N2)1]+ to [Co10(N2)1]+, and multiple strong vibrational peaks in the spectra of cluster [Co14(N2)1]+ and beyond.
It remains to be seen whether further calculations achieve more insight. Four improvements come to our minds. Broken symmetry DFT would allow to check for conceivable antiferromagnetic coupling.35–38 Variation of the DFT functional is mandatory and tedious. Dispersion interaction needs to be considered. Dynamic basin hopping/annealing calculations might retrieve otherwise overlooked geometries.
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