| Literature DB >> 26799548 |
Eduardo Carrascosa1, Tim Michaelsen1, Martin Stei1, Björn Bastian1, Jennifer Meyer1, Jochen Mikosch2, Roland Wester1.
Abstract
Ion-molecule reactions of the type X(-) + CH3Y are commonly assumed to produce Y(-) through bimolecular nucleophilic substitution (SN2). Beyond this reaction, additional reaction products have been observed throughout the last decades and have been ascribed to different entrance channel geometries differing from the commonly assumed collinear approach. We have performed a crossed beam velocity map imaging experiment on the F(-) + CH3I reaction at different relative collision energies between 0.4 and 2.9 eV. We find three additional channels competing with nucleophilic substitution at high energies. Experimental branching ratios and angle- and energy differential cross sections are presented for each product channel. The proton transfer product CH2I(-) is the main reaction channel, which competes with nucleophilic substitution up to 2.9 eV relative collision energy. At this level, the second additional channel, the formation of IF(-) via halogen abstraction, becomes more efficient. In addition, we present the first evidence for an [FHI](-) product ion. This [FHI](-) product ion is present only for a narrow range of collision energies, indicating possible dissociation at high energies. All three products show a similar trend with respect to their velocity- and scattering angle distributions, with isotropic scattering and forward scattering of the product ions occurring at low and high energies, respectively. Reactions leading to all three reaction channels present a considerable amount of energy partitioning in product internal excitation. The internally excited fraction shows a collision energy dependence only for CH2I(-). A similar trend is observed for the isoelectronic OH(-) + CH3I system. The comparison of our experimental data at 1.55 eV collision energy with a recent theoretical calculation for the same system shows a slightly higher fraction of internal excitation than predicted, which is, however, compatible within the experimental accuracy.Entities:
Year: 2016 PMID: 26799548 PMCID: PMC4947974 DOI: 10.1021/acs.jpca.5b11181
Source DB: PubMed Journal: J Phys Chem A ISSN: 1089-5639 Impact factor: 2.781
Figure 1Time-of-flight spectrum and branching ratio of the product masses formed in F– + CH3I reactive scattering. Top: exemplary time-of-flight mass spectrum for the F– + CH3I reaction at 2.3 eV collision energy. The four observed masses stem from a nucleophilic displacement reaction forming I–, a proton transfer reaction that leads to CH2I– products, a halogen abstraction mechanism forming IF–, and a hydrogen–dihalide complex, [FHI]−. The red solid line represents a fit to all product peaks. The upper x-axis depicts the corresponding mass-to-charge ratio. The blue and green solid lines illustrate the individual contributions of the two dihalide species. The inset shows the dihalide anions at the highest studied collision energy of 2.9 eV. Bottom: branching ratio of the different product channels as a function of collision energy. The contribution of each product is determined by Gaussian fitting the area under each time-of-flight distribution. Statistical errors were determined for each point; however, in all cases, these error bars are hidden by the markers.
Standard Enthalpies of Reaction for the Different Products in F– + CH3I Calculated from Enthalpies of Formation at 0 K
| products | Δr |
|---|---|
| F– + CH3I | 0 |
| I– + CH3F | –1.84 |
| CH2I– + HF | 0.6 ± 0.1 |
| 0.73 | |
| IF– + CH3 | 0.7
± 0.3 |
| FHI– + CH2 | 0.9 ± 0.2 |
Calculated using tabulated electron affinities and gas phase standard formation enthalpies.[40]
Calculated using the tabular reaction enthalpies for CH3I → CH2I– + H+ and H+ + F– → HF.[40]
Taken from ref (37).
Calculated using the electron affinity of iodine[40] and an electron affinity of IF of 2.5 eV
Calculated taking the reaction enthalpies for HF + I– → FH-I– from ref (41), the electron affinities of iodine and fluorine,[40] and the tabulated gas phase standard enthalpies of formation for CH3I, HF and CH2.[41]
Figure 2Experimental reactive scattering results for the reaction of F– + CH3I → HF + CH2I–. Left column: 3D velocity distributions, mapped onto 2D histograms, of the product CH2I– ion in the center of mass frame for a series of increasing collision energies. Central column: velocity-integrated angular distributions for the product CH2I– ion as a function of collision energy, illustrating the evolution toward strongly dominant forward scattering. Right column: internal energy distributions of the reaction products. The y-axes of all scattering angle and internal energy histograms represent normalized counts.
Average Experimental and Simulated Fraction of Energy Partitioned into Product Internal Excitation as a Function of Relative Collision Energya
| F– + CH3I→ HF + CH2I– | 1.1 | 0.41 ± 0.08 | - |
| 1.55 | 0.56 ± 0.10 | 0.39 ± 0.07 | |
| 0.48 ± 0.10 | |||
| 1.9 | 0.51 ± 0.10 | - | |
| 2.3 | 0.47 ± 0.11 | - | |
| 2.6 | 0.41 ± 0.12 | - | |
| 2.9 | 0.35 ± 0.13 | - | |
| OH– + CH3I → H2O + CH2I– | 0.5 | 0.48 ± 0.14 | 0.51 ± 0.04 |
| 1.0 | 0.53 ± 0.09 | 0.46 ± 0.02 | |
| 1.5 | 0.44 ± 0.05 | - | |
| 2.0 | 0.40 ± 0.04 | 0.29 ± 0.03 |
The data for the OH– + CH3I reaction stems from ref (36). The experimental errors for both systems were obtained by convoluting the collision energy uncertainties with the root mean square of the respective mean internal energy. The theoretical value for F– + CH3I at 1.55 eV is taken from ref (37).
Obtained using the exothermicity value given in ref (37) (see text for details).
Figure 3Experimental reactive scattering results for the reaction of F– + CH3I → CH3 + IF–. The three columns describe the data in the same manner as in Figure . Due to the low signal intensity at 1.1 eV, a detailed analysis has only been performed for the five higher relative collision energies.
Figure 4Experimental reactive scattering results for the reaction of F– + CH3I →CH3 + FHI–. The three columns describe the data in the same way as in Figures and 3