1. Introduction
B2 species, comprising electron-precise B-B bonds, have witnessed swift developments in the past twenty years, in which B2Xn (X = F, Cl, Br, n = 2,4) molecules are important precursors for synthesizing boron-containing compounds, which garnered much attention from scientists [1]. As for B2F4, Trefonas and Lipscomb showed that B2F4 has a planar structure in the solid phase by X-ray diffraction [2], while several earlier Raman and infrared spectroscopic studies suggested a staggered structure [3,4,5]. In 1977, Danielson, Patton, and Hedberg confirmed that the gaseous B2F4 molecule has a D2h symmetry by electron diffraction [6]. Fan and Li also found that the ground state of B2F4 has an eclipsed conformation (in D2h symmetry) [6]. Later, Danielson, Patton, and Hedberg demonstrated that the experimental difficulties in determining the structure of B2F4 were probably due to its very low internal rotation barrier around the B-B bond (0.42 kcal⋅mol) [7]. For F2B2, the linear singlet structure FBBF (D∞h, 3Σ−) is a second-order stationary point at MBPT(2), and it could convert into a bent structure (C2h, 1Ag), which is 5.0 kcal/mol higher in energy than a linear structure at MBPT(2) [8]. The double-bond character for the bent structure is suggested by the NBO analysis (WBI-[BB] = 1.432 Å), involving two highest occupied ag and bu MO’s, which can be visualized as a donor-acceptor complex formed by the delocalization of σ lone pairs into empty pπ orbitals lying in the molecular plane. The association of two ground-state BF molecules into the C2h bent structure has a very low barrier (<1.0 kcal/mol) via a loose C2h symmetric transition state (RBB = 2.434 Å) [8]. Recently, our assignment of the experimentally observed B-F stretching frequencies at 1327 cm−1 to the trans-bent isomer FBBF is therefore very tentative due to similarity in the calculated anti-symmetric B-F stretching frequencies of the linear and bent isomers [9].
Although B2F4 and B2F2 have already been known well, there seems to be no relevant report on the B2F3 molecule. As we know, B2F3 should possesse FB2 and FB fragments, having significant differences from B2F4 and B2F2 molecules, but its structure and properties have not yet been understood. Boron is the main group element in the periodic table, and bonding between boron and main group elements has also been an attractive subject [10,11,12,13,14]. For example, by laser vaporization of a mixed B/Bi target, the Bi ≡ B and Bi = B multiple bonds in BiB2O2− and Bi2B− are observed and are characterized by photoelectron spectroscopy and ab initio calculations [15]. Several years ago, we reported some boryl complexes F2BMF (M = C, Si, Ge, Sn, Pb) [14], and DFT and CCSD(T) calculations demonstrate that triplet F2BCF is the most stable isomer with two singly occupied molecular orbitals, while singlet F2BMF (M = Si, Ge, Sn and Pb) molecules possess a near right angle B-M-F moiety with lone pair electrons on the M atom. In this paper, the laser-ablated B and Al were demonstrated to react with BF3 to produce the fluoroboryl complexes F2BBF and F2BAlF, which have been identified by boron isotopic substitution and theoretical frequency calculations. The bonding formation for B-B as well as B-Al in fluoroboryl complexes of F2BMF was investigated by EDA-NOCV and CASSCF calculations. The active molecular orbital and NBO analysis, and the bonding difference, were analyzed in detail.
2. Results and Discussion
The assignment of absorptions was based on the behavior of the products’ absorptions upon stepwise annealing and photolysis behavior and will be discussed below. The typical infrared spectra in the selected regions and the absorption bands are shown in Figure 1, Figure 2 and Figure 3 and Table 1, respectively. In addition, the calculated frequencies based on DFT are listed in the same tables for comparison.
2.1. F2BBF
In the reaction of laser-ablated 11B with 11BF3 in excess neon, as shown in the Figure 1, the new product absorptions upon co-deposition appeared at 1336.9 and 1202.4 cm−1. These two bands decreased slightly after annealing to 8 K and 12 K. These two bands shifted to 1370.6 and 1241.6 cm−1 in the reaction of 10BF3 with the 10B target, which showed the similar behavior to that of the counterparts produced with 11B + 11BF3.
The 1336.9 cm−1 appeared at the BF2 stretching region and shifted to 1370.6 cm−1 with 10BF3 + 10B, giving the 1.0252 10B/11B isotopic frequency ratio, which are in good agreement with the isotopic frequency ratio of 1.0280 in the B2F4 molecule [3]. The 1202.4 cm−1 shifted to 1241.6 cm−1, giving the 10B/11B isotopic frequency ratio of 1.0326 that was close to the calculated ratio of 1.0350 and fit in the previously reported values of the F-B-F vibration mode [16]. Unfortunately, the BBF stretching mode was covered by precursor bands in our experiments. These bands are appropriate for the F2B-BF molecule based on the isotopic shifts and photochemical behavior.
In the reaction of 11BF3 with 10B target (Figure 2a–d), two new bands appeared at 1338.7 and 1200.8 cm−1 in the BF2 stretching region, which decreased slightly after annealing to 8 K and λ > 300 nm photolysis, and decreased obviously after λ > 220 nm irradiation. In addition, the other new group bands appeared at 1369.4 and 1223.8 cm−1 after λ > 220 nm irradiation. In the reaction of 10BF3 with 11B (Figure 2e–h), 1369.4 and 1223.8 cm
It is very interesting to observe that in the reaction of 11BF3 with 10B (Figure 2a–d), F211B10BF was produced at first, but decreased with the emergence of F210B11BF on >220 nm irradiation. Similarly, in Figure 2e–h, F210B11BF was observed firstly and then F211B10BF appeared accompanied with no obvious change of F210B11BF on the >220 nm irradiation. Apparently, α-F transfer happened between the two species due to the photo irradiation.
This assignment is supported by our DFT frequency calculations (Table 1). The F2BBF molecule is predicted to have Cs symmetry with 2A ground state (Figure 4). The anti-symmetric and symmetric B-F stretching modes of the F211B(10B)-11BF molecule were predicted at 1332.3 (1378.8) and 1188.9 (1221.3) cm−1 using the B3LYP functional, very close to our observed values of 1336.9 (1369.4) and 1202.4 (1223.8) cm−1. Furthermore, the anti-symmetric and symmetric B-F stretching modes of the F211B(10B)-10BF molecule were predicted at 1332.3 (1378.9) and 1192.3 (1226.3) cm−1, which are in good agreement with our observed values at 1338.7 (1370.6) and 1200.8 (1241.6) cm−1. The results of BPW91 and CCSD(T) are consistent with that of B3LYP.
2.2. F2BAlF
As shown in Figure 3 and Table 1, the new product absorptions located at 1281.5, 1180.8 and 819.6 cm−1 in the reaction of 11BF3 with laser-ablated Al atoms, increased on annealing to 8 K, but decreased sharply on the λ = 450 nm irradiation and increased again on annealing to 12 K. These bands shifted to 1324.6, 1217.1 and 819.6 cm−1 in the reaction of 10BF3 with Al atoms, which showed a similar response to kinds of photolysis and annealing.
The absorption bands at 1281.5 and 1180.8 cm−1 shifted to 1324.6 and 1217.1 cm−1, giving 1.0336 and 1.0307 of 10B/11B isotopic frequency ratio, which match very well with the F-B-F radical vibration mode [16]. The absorption bands at 819.6 cm−1 showed no 10B/11B isotopic frequency ratio shift, indicating that only Al and F are involved in this mode. It is most likely that this absorption arises from terminal Al–F stretching vibrations. All these indicate that this group band is attributable to the F2BAlF molecular.
The B3LYP calculations predict the F2BAlF molecule to have CS symmetry with 2A ground state. The calculated BF2 anti-symmetric and symmetric mode using B3LYP is 1312.0 and 1172.2 cm−1, being overestimated by about 2.3% and underestimated by about 0.7%, respectively. The calculated Al-F stretching vibration is overestimated by about 1.6%, which fits the observed values very well.
3. Reaction Product Comparison and Bonding Consideration
Two stable complexes, F2BBF and F2BAlF, were calculated by the B3LYP functional and parameters are illustrated in Figure 4. The reaction of laser-ablated B atoms with BF3 to produce inserted complex F2BBF is exothermic by 54.0 kcal/mol at CCSD(T) level. The subsequent α-F transfer reaction to give FBBF2 requires an energy barrier of 31.7 kcal/mol. In our experiments of 11BF3 with 10B or 10BF3 with 11B, only one inserted species was observed first and then α-F transfer occurs upon 220 nm photolysis. In the reaction of BF3 with Al atom, the F2BAlF molecule is produced with an exothermic 15.5 kcal/mol−1 reaction at the CCSD(T) level. However, the FB-AlF2 produced by a-F transfer from F2B-AlF is endothermic by 6.8 kcal/mol−1, which could not be observed in our experiments (Figure 5).
The bond angle of B-B-F for the F2B-BF molecule is 142°, which is quite different from the 116° of B-Al-F angle for F2B-AlF (Figure 4). As shown in Figure 6a, for the F2BBF molecule, the B = B bond is composed of one σ bond with an occupation of 1.94 e and one (p-p) π bond with an occupation of 1.00 e in the plane, which leads to a larger B-B-F bond angle. The effective bond order (EBO) of B-B bond is 1.32 calculated by natural bond orbital (NBO) population analysis. The calculated 1.644 Å of B = B bond length is shorter than that of B-B single bond between 1.819 and 1.859 Å, but longer than 1.561 and 1.590 Å of the B = B double bond length in R(H)B = B(H)R (R = :C{N(2,6- Pri2C6H3)CH}2) [17], and in OC(H)B = B(H)CO [18], respectively, affirming that B-B bond order in F2B-BF is between one and two. Notice that for the F2BAlF molecule, the effective bond order (EBO) of B-Al is 0.96 with an occupation of 1.93 e in the σ character (Figure 6b). The Al atom possesses a single electron (mostly from the s orbital) which does not participate in bonding. Although B and Al atom are in the same group, their bonding situation is very different. As shown in Table S1, for the F2BBF molecule, both boron atoms have a good hybridization with the s and p orbital, while little hybridization occurs between the s and p orbital for the B-Al σ bond in the F2BAlF molecule.
The energy decomposition analysis (EDA) can be used in quantitative interpretation of chemical bonds’ formation in terms of three major components (Table 2) [19]. For the F2BBF molecule, the EDA shows that the total interaction energy of −148.3 kcal/mol between the F2B and BF fragments consists of an attractive electrostatic energy of −53.0 kcal/mol, an orbital interaction energy of −193.9 kcal/mol and a large Pauli repulsion of 97.5 kcal/mol. This interaction energy is bigger than that of the H-H single bond (−112.9 kcal/mol), but smaller than the N-N triple bond’s (−232.2 kcal/mol) [19]. Surprisingly, this interaction between B and B is bigger than that of the triple bond between B and heavier transition metal atom that we observed previously [20]. It is possible to breakdown the orbital term ΔEorb into pairwise orbital contributions of the interacting fragments by EDA–Natural Orbitals for the Chemical Valence (NOCV) method [21,22,23]. Figure 6c clearly depicted the natural orbitals for the chemical valence of F2BBF. The σ bond between B and B is mainly caused by the outflow of electrons (most 2s electron of B) from FB to B of BF2 and then the (p-p) π bond is formed by the outflow of one 2p electrons of B of BF2 to 2p vacant orbital of B of BF. The decomposition of the orbital interaction shows that 42.7% (−82.8 kcal/mol) come from the σ bond, while 53.6% (−104.0 kcal/mol) come from the π bonds, respectively.
For the F2BAlF molecular, only one σ bond existed between B and Al and both B and Al atom contribute to this σ bond together (Figure 6d). From Figure 6b, we can observe that the occupation of the σ bond is 1.93 e. Moreover, the Al atom possesses a single electron (most from the s orbital) which did not participate in bonding. Although B and Al atoms are in the same group, their bonding situation is very different. In Table S1, for the F2BBF molecule, both two boron atoms have good hybridization with the s and p orbital. While for the B-Al σ bond, the bonding electron is either from the s orbital or from the p orbital of the Al atom in a different phase and little hybridization happening between the s and p orbital. Thus, the 3s electrons of aluminum barely participates in bonding with other atoms and no π bond formed in the F2BAlF molecule.
Although the FBAlF2 molecule was not observed in the experiment by the α-F transfer, a similar bonding composition could be demonstrated to that of FBBF2 (Figure S1). The B-Al is also caused by the outflow of electrons (most 2s electron of B) from FB to Al, and then the (p-p) π bond is formed by the inflow of one 3p electrons of Al to the 2p vacant orbital of B. The total interaction energy of −122.0 kcal/mol between BF and AlF2 is very strong, and 29.3% (−39.5 kcal/mol) come from the σ bond and 68.3% (−91.9 kcal/mol) from π bond; thus, compounds with σ-donor and π-acceptor bonding modes formed [20].
For further analyzing the bond character, the atoms in the molecule theory (AIM) analysis were performed (Figure S2). The negative value of local energy density H(r) = −0.12656 and −0.02651 for B-B and B-Al was obtained, respectively. The bond critical point between the B and B atom locates in the negative value of the Laplacian value (∇2ρcp = −0.426); however, this value is slightly positive (∇2ρcp = 0.058) and close to zero between the B and Al atom. Figure S3 displayed the color-filled maps of the localized orbital locator (LOL) on the F2BM (B, Al) plane. It demonstrated that there are high electron localization regions between boron and metal (B and Al), which indicates the covalent bond character. From B to Al, the BF2 antisymmetric and symmetric stretch mode can red-shift from 1336.9 and 1202.4 cm−1 to 1281.5 and 1180.8 cm−1.
4. Experimental and Computational Methods
Laser-ablated B and Al atoms react with 11BF3 and 10BF3 in excess neon during condensation at 4 K using a closed-cycle helium refrigerator (Sumitomo Heavy Industries Model SRDK-408D2, Japan). A Nd:YAG laser fundamental (1064 nm, 10 Hz repetition rate with 10 ns pulse width) was focused onto the rotating B, or Al target, and typically 20–30 mJ/pulse was used. The laser-ablated enriched 10B (Eagle Pitcher, America, 93.8% 10B, 6.2% 11B), enriched 11B (Eagle Pitcher, 97.5% 11B, 2.5% 10B), and Al (Alfa Aesar, America, 99.999%) atoms were reacted with 11BF3 and 10BF3 purchased from Jinglin (Shanghai, China) Chemical Industry Limited Liability Company (Shanghai, China, chemical purity, ≥99.99%) in excess neon spread uniformly onto the CsI window. Infrared spectra were recorded at a resolution of 0.5 cm−1 between 4000 and 400 cm−1 using a HgCdTe range B detector. Selected samples were irradiated by a mercury lamp (175 W, without globe) with the aid of glass filters to permit the allowed wavelengths to pass.
All structures were optimized at the BPW91/def2-TZVPP and B3LYP/def2-TZVPP [24,25] basis set via the Gaussian 09 program [26] and CAS(9e, 11o)/def2-TZVP [27,28] and CCSD(T)/def2-TZVP(-f) [29,30,31] basis set via the ORCA 4.0.1 program [32,33]. The single point energy calculations were performed with the correlated molecular orbital theory coupled cluster CCSD(T) [29,30,31] theory. Transition states were optimized with the Rational Function Optimization (RFO) method and were verified to link the desired reactant and product through the intrinsic reaction coordinate (IRC) calculations. Atoms in molecules’ (AIM) [34] analysis was performed to elicit detailed information on the bonding characters with the Multiwfn code [35]. The orbital composition and effective bond order and Wiberg bond order were calculated by a natural bond orbital (NBO) population analysis [26,36]. In addition, ab initio calculations based on the high-level multi-configurational wavefunction method were also performed to obtain the accurate electronic structure information of BF2-MF compounds by the ORCA 4.0.1 program [32,33]. CASSCF [27] calculations including three active electrons in eight active orbitals [CAS(3e, 8o)], and NEVPT2 [37,38,39] calculations including three active electrons in four active orbitals [CAS(3e, 4o)] were performed with the def2-TZVP [28] basis set for all atoms. The effect of the dynamic correlation was taken into account by NEVPT2 [37,38,39] on top of the wavefunctions at CASSCF level to obtain more accurate energies. The energy decomposition analysis with the natural orbitals of the chemical valence (EDA-NOCV) method [21,22,23] were carried out with the ADF 2017 program [40] package to study the chemical bonding between the B and Al atoms with the B atom.
5. Conclusions
The reaction of laser-ablated B and Al atoms with BF3 has been studied by the matrix isolation infrared spectrum and theoretical calculations. The structure and properties of the B2F3 molecule, which can be drawn as F2B-BF, have been investigated. The F-B-F stretching mode was located at 1336.9 and 1202.4 cm−1. For comparison, the F2BAlF molecule was also investigated and the F-B-F stretching mode was at 1281.5 and 1180.8 cm−1. The CASSCF analysis, EDA-NOCV calculation, the theory of atoms-in-molecules (AIM) and localized orbital locator (LOL) are applied to investigate the bonding characters of the B-B and B-Al bond in F2BBF and F2BAlF molecules. The B-B bond in F2BBF favors the one and half bond order, in which two boron atoms have a good hybridization between s and p orbital. Meanhile, due to little hybridization between s and p orbital, 3s electrons of aluminum barely participate in bonding with other atoms, thus one bond order is formed for the B-Al bond.
Conceptualization, B.X. and X.W.; methodology, J.C.; software, Z.P.; validation, J.C., L.C. and B.X.; formal analysis, B.X.; investigation, B.X.; resources, B.X and X.W. All authors have read and agreed to the published version of the manuscript.
Not applicable.
Not applicable.
If you interested in our article and could not find some other data, please contact us from email.
The authors have declared no conflict of interest.
Footnotes
Disclaimer/Publisher’s Note: The statements, opinions and data contained in all publications are solely those of the individual author(s) and contributor(s) and not of MDPI and/or the editor(s). MDPI and/or the editor(s) disclaim responsibility for any injury to people or property resulting from any ideas, methods, instructions or products referred to in the content.
Figure 1. Infrared spectra of the laser-ablated B atoms’ reactions with BF3 in excess solid neon. (a) co-deposition of 11B + 1.0% 11BF3 for 60 min; (b) after annealing to 8 K; (c) after λ > 300 nm irradiation for 6 min; (d) after annealing to 12 K; (e) co-deposition of 10B + 0.5% 10BF3 for 60 min; (f) after annealing to 8 K; (g) after λ > 300 nm irradiation for 6 min; (h) after annealing to 12 K.
Figure 2. Infrared spectra of the laser-ablated B react with BF3 in excess solid neon. (a) co-deposition of 10B + 1.0% 11BF3 for 60 min; (b) after annealing to 8 K; (c) after λ > 300 nm irradiation for 6 min; (d) λ > 220 nm irradiation for 6 min; (e) co-deposition of 11B + 0.5% 10BF3 for 60 min; (f) after annealing to 8 K; (g) after λ > 300 nm irradiation for 6 min; (h) λ > 220 nm for irradiation for 6 min.
Figure 3. Infrared spectra of the laser-ablated Al atoms reactions with BF3 in excess solid neon. (a) co-deposition of Al + 0.5% 11BF3 for 60 min; (b) after annealing to 8 K; (c) after λ = 450 nm irradiation for 6 min; (d) after annealing to 12 K; (e) co-deposition of Al + 0.5% 10BF3 for 60 min; (f) after annealing to 8 K; (g) after λ = 450 nm irradiation for 6 min; (h) after annealing to 12 K.
Figure 4. Structures of the product F2BMF (M = B, Al) optimized using the CCSD(T)/def2-TZVP(-f) (bold and italic), CAS(9e, 11o)/def2-TZVP, BPW91/def2-TZVPP (italic) and B3LYP/def2-TZVPP (bold) functionals/basis set. The def2-TZVP(-f), def2-TZVP and def2-TZVPP basis are set for all atoms. Bond lengths are in Å and angles in degrees. The energies are in kcal/mol and relative to corresponding M + BF3 calculated by CCSD(T)/def2-TZVPP.
Figure 5. Potential energy surface of group 13 atoms (B and Al) and BF3 reaction products calculated at CCSD (T)/def2-TZVPP level. Energies were given in kcal/mol.
Figure 6. (a) The active molecular orbitals of F2BBF at CASSCF (3e, 8o)/def2-TZVP level. The isosurface value is 0.04 a.u. MO occupation numbers are given with each orbital; (b) The active molecular orbitals of F2BAlF at CASSCF (3e, 8o)/def2-TZVP level. The isosurface value is 0.04 a.u. MO occupation numbers are given with each orbital; (c) Plot of the deformation densities Δρ of the F2B→BF σ donation and BF→BF2 π back-donation in F2BBF with the associated interaction energy ∆Eorb and charge eigenvalues |νn|(in e). The charge flow is from red → blue; (d) Plot of the deformation densities Δρ of the F2B→AlF σ donation and AlF→BF2 σ back-donation in F2BAlF with the associated interaction energy ∆Eorb and charge eigenvalues |νn|(in e). The charge flow is from red → blue.
Observed and calculated fundamental frequencies of F2BBF and F2AlBF isotopomers in the ground 2A state.
Approximate Description | Obs(Ne) | Cal(int) a | Cal(int) b | Cal(int) c | Obs(Ne) | Cal(int) a | Cal(int) b | Cal(int) c |
---|---|---|---|---|---|---|---|---|
BBFantisymstr | / | 1491.2(52) | 1461.7(50) | 1466.2 | / | 1501.4(41) | 1471.7(37) | 1477.8 |
BF2antisymstr | 1336.9 | 1332.3(294) | 1286.7(265) | 1376.3 | 1369.4 | 1378.8(317) | 1331.6(284) | 1425.1 |
BF2symstr | 1202.4 | 1188.9(465) | 1150.9(427) | 1213.6 | 1223.8 | 1221.3(505) | 1182.6(465) | 1245.4 |
F211B10BF | F210B10BF | |||||||
BBFantisymstr | / | 1538.6(70) | 1508.0(63) | 1511.4 | / | 1546.82(56) | 1516.6(49) | 1520.8 |
BF2antisymstr | 1338.7 | 1332.3(294) | 1286.7(265) | 1376.3 | 1370.6 | 1378.90(324) | 1331.6(284) | 1425.1 |
BF2symstr | 1200.8 | 1192.3(462) | 1154.2(424) | 1217.9 | 1241.6 | 1226.32(505) | 1187.3(463) | 1251.9 |
F211BAlF | F210BAlF | |||||||
BF2antisymmstr | 1281.5 | 1312.0(277) | 1270.9(257) | 1342.1 | 1324.6 | 1357.4(299) | 1314.9(275) | 1389.1 |
BF2symstr | 1180.8 | 1172.2(320) | 1133.9(309) | 1190.3 | 1217.1 | 1208.2(378) | 1168.8(336) | 1227.4 |
AlFstr | 819.6 | 806.7(106) | 780.1(98) | 814.5 | 819.6 | 806.8(106) | 780.2(98) | 814.6 |
The vibrational frequencies (cm−1) and intensities (km/mol, in parentheses) are calculated using: a B3LYP/def2-TZVPP; b BPW91/def2-TZVPP; c CCSD(T)/def2-TZVP(-f) functionals/basis set.
The results of EDA-NOCV theory for F2BMF at B3LYP/TZ2P.
Orbitals | F2BBF (2A) | Orbitals | F2BAlF (2A) |
---|---|---|---|
ΔEint | −148.3 | ΔEint | −28.84 |
ΔEPauli | 97.5 | ΔEPauli | 111.5 |
ΔEelstat | −53.0 (21.5%) | ΔEelstat | −60.4 (42.8%) |
ΔEorb | −193.9 (78.5%) | ΔEorb | −80.7 (57.2%) |
ΔEσ | −82.82 (42.7%) | ΔEσ | −29.9 (37.1%) |
ΔEπ | −104.0 (53.6%) | ΔEσ | −42.2 (52.3%) |
ΔEorb(rest) | −7.1 (3.7%) | ΔEorb(rest) | −8.6 (15.6%) |
ΔEdist | 1.1 | ΔEdist | 0.76 |
Energy values are given in kcal/mol.
Supplementary Materials
The following supporting information can be downloaded at:
References
1. Borthakur, R.; Saha, K.; Kar, S.; Ghosh, S. Recent advances in transition metal diborane(6), diborane(4) and diborene(2) chemistry. Coord. Chem. Rev.; 2019; 399, 213021. [DOI: https://dx.doi.org/10.1016/j.ccr.2019.213021]
2. Trefonas, L.; Lipscomb, W.N. Crystal and Molecular Structure of Diboron Tetrafluoride, B2F4. J. Chem. Phys.; 1958; 28, pp. 54-55. [DOI: https://dx.doi.org/10.1063/1.1744079]
3. Nimon, L.A.; Seshadri, K.S.; Taylor, R.C.; White, D. Infrared Spectra and Geometry of Matrix-Isolated Diboron Tetrachloride and Tetrafluoride; Raman Spectra of the Liquids. J. Chem. Phys.; 1970; 53, pp. 2416-2427. [DOI: https://dx.doi.org/10.1063/1.1674341]
4. Finch, A.; Hyams, I.; Steele, D. The vibrational spectra of diboron compounds—I. Infrared spectra of diboron tetrafluoride. Spectrochim. Acta; 1965; 21, pp. 1423-1431. [DOI: https://dx.doi.org/10.1016/0371-1951(65)80053-4]
5. Gayles, J.N.; Self, J. Infrared Spectrum of Diboron Tetrafluoride in the Gaseous and Solid States. J. Chem. Phys.; 1964; 40, pp. 3530-3539. [DOI: https://dx.doi.org/10.1063/1.1725048]
6. Li, Z.H.; Fan, K.N. B2F4 molecule: A challenge for theoretical calculations. J. Phys. Chem. A; 2002; 106, pp. 6659-6664. [DOI: https://dx.doi.org/10.1021/jp0258715]
7. Danielson, D.D.; Patton, J.V.; Hedberg, K. The effect of Temperature on Structure of Gaseous Molecules. 3. Molecular-Structure and Barrier to Internal-Rotation for Diboron Tetrafluoride. J. Am. Chem. Soc.; 1977; 99, pp. 6484-6487. [DOI: https://dx.doi.org/10.1021/ja00462a002]
8. Korkin, A.A.; Balkova, A.; Bartlett, R.J.; Boyd, R.J.; Schleyer, P.v.R. The 28-Electron Tetraatomic Molecules: N4, CN2O, BFN2, C2O2, B2F2, CBFO, C2FN, and BNO2. Challenges for Computational and Experimental Chemistry. J. Phys. Chem.; 1996; 100, pp. 5702-5714. [DOI: https://dx.doi.org/10.1021/jp960125j]
9. Xu, B.; Beckers, H.; Ye, H.Y.; Lu, Y.; Cheng, J.J.; Wang, X.F.; Riede, l.S. Cleavage of the N identical withN Triple Bond and Unpredicted Formation of the Cyclic 1,3-Diaza-2,4-Diborete (FB)2N2 from N2 and Fluoroborylene BF. Angew. Chem. Int. Ed. Engl.; 2021; 60, pp. 17205-17210. [DOI: https://dx.doi.org/10.1002/anie.202106984]
10. Andrews, L.; Lanzisera, D.V.; Hassanzadeh, P. Reactions of Laser-Ablated Boron Atoms with Ethylene and Ethane. Infrared Spectra and DFT Calculations for Several Novel BC2Hx (x = 1, 2, 3, 4, 5) Molecules. J. Phys. Chem. A; 1998; 102, 3259. [DOI: https://dx.doi.org/10.1021/jp980437h]
11. Lanzisera, D.V.; Andrews, L. Reactions of laser-ablated boron atoms with methylamines. Matrix infrared spectra and MP2 frequency calculations for isotopic product molecules. J. Phys. Chem. A; 1997; 101, pp. 824-830. [DOI: https://dx.doi.org/10.1021/jp962772g]
12. Lanzisera, D.V.; Andrews, L. Reactions of laser-ablated boron atoms with methanol. Infrared spectra and ab initio calculations of CH3BO, CH2BOH, and CH2BO in solid argon. J. Phys. Chem. A; 1997; 101, pp. 1482-1487. [DOI: https://dx.doi.org/10.1021/jp963749y]
13. Lanzisera, D.V.; Andrews, L. Reactions of Laser-Ablated Boron Atoms with Methyl Halides in Excess Argon. Infrared Spectra and Density Functional Theory Calculations on CH3BX, CH2BX, and CHBX (X = F, Cl, Br). J. Phys. Chem. A; 2000; 104, pp. 9295-9301. [DOI: https://dx.doi.org/10.1021/jp0017689]
14. Xu, B.; Li, L.; Yu, W.J.; Huang, T.F.; Wang, X.F. Matrix Infrared Spectra and Theoretical Calculations of Fluoroboryl Complexes F2B-MF (M = C, Si, Ge, Sn and Pb). J. Phys. Chem. A; 2018; 122, pp. 7301-7311. [DOI: https://dx.doi.org/10.1021/acs.jpca.8b04437]
15. Apeloig, Y.; Pauncz, R.; Karni, M.; West, R.; Steiner, W.; Chapman, D. Why Is Methylene a Ground State Triplet while Silylene Is a Ground State Singlet?. Organometallics; 2003; 22, pp. 3250-3256. [DOI: https://dx.doi.org/10.1021/om0302591]
16. Hassanzadeh, P.; Andrews, L. Reaction of halogens with laser-ablated boron: Infrared spectra of BXn (X = F, Cl, Br, I; n = 1, 2, 3) in solid argon. J. Phys. Chem.; 1993; 97, pp. 4910-4915. [DOI: https://dx.doi.org/10.1021/j100121a008]
17. Wang, Y.; Quillian, B.; Wei, P.; Wannere, C.S.; Xie, Y.; King, R.B.; Schaefer, H.F., 3rd; Schleyer, P.V.; Robinson, G.H. A stable, neutral diborene containing a B=B double bond. J. Am. Chem. Soc.; 2007; 129, pp. 12412-12413. [DOI: https://dx.doi.org/10.1021/ja075932i]
18. Wang, Z.X.; Chen, Z.F.; Jiao, H.J.; Schleyer, P.V. Isolobal boron carbonyl carbocation analogs. J. Theor. Comput. Chem.; 2005; 4, pp. 669-688. [DOI: https://dx.doi.org/10.1142/S0219633605001714]
19. Zhao, L.; von Hopffgarten, M.; Andrada, D.M.; Frenking, G. Energy decomposition analysis. WIREs Comput. Mol. Sci.; 2017; 8, e1345. [DOI: https://dx.doi.org/10.1002/wcms.1345]
20. Xu, B.; Li, W.J.; Yu, W.J.; Pu, Z.; Tan, Z.; Cheng, J.J.; Wang, X.F.; Andrews, L. Boron-Transition-Metal Triple-Bond FB identical with MF2 Complexes. Inorg. Chem.; 2019; 58, pp. 13418-13425. [DOI: https://dx.doi.org/10.1021/acs.inorgchem.9b02318]
21. Mitoraj, M.P.; Michalak, A.; Ziegler, T. A Combined Charge; Energy Decomposition Scheme for Bond Analysis. J. Chem. Theory Comput.; 2009; 5, pp. 962-975. [DOI: https://dx.doi.org/10.1021/ct800503d] [PubMed: https://www.ncbi.nlm.nih.gov/pubmed/26609605]
22. Mitoraj, M.; Michalak, A. Donor–Acceptor Properties of Ligands from the Natural Orbitals for Chemical Valence. Organometallics; 2007; 26, pp. 6576-6580. [DOI: https://dx.doi.org/10.1021/om700754n]
23. Michalak, A.; Mitoraj, M.; Ziegler, T. Bond Orbitals from Chemical Valence Theory. J. Phys. Chem. A; 2008; 112, pp. 1933-1939. [DOI: https://dx.doi.org/10.1021/jp075460u] [PubMed: https://www.ncbi.nlm.nih.gov/pubmed/18266342]
24. Becke, A.D. Density-Functional Thermochemistry. III. The Role of Exact Exchange. J. Chem. Phys.; 1993; 98, pp. 5648-5652. [DOI: https://dx.doi.org/10.1063/1.464913]
25. Lee, C.T.; Yang, W.T.; Parr, R.G. Development of the Colle-Salvetti Correlation-Energy Formula into a Functional of the Electron-Density. Phys. Rev. B; 1988; 37, pp. 785-789. [DOI: https://dx.doi.org/10.1103/PhysRevB.37.785]
26. Frisch, M.J.; Trucks, G.W.; Schlegel, H.B.; Scuseria, G.E.; Robb, M.A.; Cheeseman, J.R.; Scalmani, G.; Barone, V.; Mennucci, B.; Petersson, G.A. Gaussian 09; Carnegie Mellon University: Pittsburgh, PA, USA, 2009.
27. Roos, B.O. Advances in Chemical Physics. Ab Initio Methods in Quantum Chemistry-II; Lawley, K.P. John Wiley & Sons Ltd.: New York, NY, USA, 1987; Chapter 69 pp. 399-445.
28. Weigend, F.; Ahlrichs, R. Balanced basis sets of split valence, triple zeta valence and quadruple zeta valence quality for H to Rn: Design and assessment of accuracy. Phys. Chem. Chem. Phys.; 2005; 7, pp. 3297-3305. [DOI: https://dx.doi.org/10.1039/b508541a]
29. Purvis, G.D.; Bartlett, R.J. A Full Coupled-Cluster Singles and Doubles Model-the Inclusion of Disconnected Triples. J. Chem. Phys.; 1982; 76, pp. 1910-1918. [DOI: https://dx.doi.org/10.1063/1.443164]
30. Raghavachari, K.; Trucks, G.W.; Pople, J.A.; Head-Gordon, M. A Fifth-Order Perturbation Comparison of Electron Correlation Theories. Chem. Phys. Lett.; 1989; 157, 479. [DOI: https://dx.doi.org/10.1016/S0009-2614(89)87395-6]
31. Bartlett, R.J.; Musial, M. Coupled-Cluster Theory in Quantum Chemistry. Rev. Mod. Phys.; 2007; 79, pp. 291-352. [DOI: https://dx.doi.org/10.1103/RevModPhys.79.291]
32. Neese, F. Software update: The ORCA program system, version 4.0. Wiley Interdiscip. Rev.-Comput. Mol. Sci.; 2018; 8, e1327. [DOI: https://dx.doi.org/10.1002/wcms.1327]
33. Neese, F. The ORCA program system. Wiley Interdiscip. Rev.-Comput. Mol. Sci.; 2012; 2, pp. 73-78. [DOI: https://dx.doi.org/10.1002/wcms.81]
34. Bader, R.F.W. Atoms in Molecules. Acc. Chem. Res.; 1985; 18, pp. 9-15. [DOI: https://dx.doi.org/10.1021/ar00109a003]
35. Lu, T.; Chen, F. Multiwfn: A multifunctional wavefunction analyzer. J. Comput. Chem.; 2012; 33, pp. 580-592. [DOI: https://dx.doi.org/10.1002/jcc.22885]
36. Reed, A.E.; Weinstock, R.B.; Weinhold, F. Natural-Population Analysis. J. Chem. Phys.; 1985; 83, pp. 735-746. [DOI: https://dx.doi.org/10.1063/1.449486]
37. Angeli, C.; Cimiraglia, R.; Malrieu, J.P. N-electron valence state perturbation theory: A spinless formulation and an efficient implementation of the strongly contracted and of the partially contracted variants. J. Chem. Phys.; 2002; 117, pp. 9138-9153. [DOI: https://dx.doi.org/10.1063/1.1515317]
38. Angeli, C.; Cimiraglia, R.; Malrieu, J.P. N-electron valence state perturbation theory: A fast implementation of the strongly contracted variant. Chem. Phys. Lett.; 2001; 350, pp. 297-305. [DOI: https://dx.doi.org/10.1016/S0009-2614(01)01303-3]
39. Pastore, M.; Angeli, C.; Cimiraglia, R. A multireference perturbation theory study on the vertical electronic spectrum of thiophene. Theor. Chem. Acc.; 2007; 118, pp. 35-46. [DOI: https://dx.doi.org/10.1007/s00214-006-0239-5]
40. ADFSCM. Theoretical Chemistry; Vrije Universiteit: Amsterdam, The Netherlands, 2017.
You have requested "on-the-fly" machine translation of selected content from our databases. This functionality is provided solely for your convenience and is in no way intended to replace human translation. Show full disclaimer
Neither ProQuest nor its licensors make any representations or warranties with respect to the translations. The translations are automatically generated "AS IS" and "AS AVAILABLE" and are not retained in our systems. PROQUEST AND ITS LICENSORS SPECIFICALLY DISCLAIM ANY AND ALL EXPRESS OR IMPLIED WARRANTIES, INCLUDING WITHOUT LIMITATION, ANY WARRANTIES FOR AVAILABILITY, ACCURACY, TIMELINESS, COMPLETENESS, NON-INFRINGMENT, MERCHANTABILITY OR FITNESS FOR A PARTICULAR PURPOSE. Your use of the translations is subject to all use restrictions contained in your Electronic Products License Agreement and by using the translation functionality you agree to forgo any and all claims against ProQuest or its licensors for your use of the translation functionality and any output derived there from. Hide full disclaimer
© 2023 by the authors. Licensee MDPI, Basel, Switzerland. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license (https://creativecommons.org/licenses/by/4.0/). Notwithstanding the ProQuest Terms and Conditions, you may use this content in accordance with the terms of the License.
Abstract
Reactions of laser-ablated B and Al atoms with BF3 have been explored in the 4 K excess neon through the matrix isolation infrared spectrum, isotopic substitutions and quantum chemical calculations. The inserted complexes F2BMF (M = B, Al) were identified by anti-symmetric and symmetric stretching modes of F-B-F, and the F-11B-F stretch modes are at 1336.9 and 1202.4 cm−1 for F211B11BF and at 1281.5 and 1180.8 cm−1 for F211BAlF. The CASSCF analysis, EDA-NOCV calculation and the theory of atoms-in-molecules (AIM) are applied to investigate the bonding characters of F2BBF and F2BAlF molecules. The bonding difference between boron and aluminum complexes reveals interesting chemistries, and the FB species stabilization by a main group atom was first observed in this article.
You have requested "on-the-fly" machine translation of selected content from our databases. This functionality is provided solely for your convenience and is in no way intended to replace human translation. Show full disclaimer
Neither ProQuest nor its licensors make any representations or warranties with respect to the translations. The translations are automatically generated "AS IS" and "AS AVAILABLE" and are not retained in our systems. PROQUEST AND ITS LICENSORS SPECIFICALLY DISCLAIM ANY AND ALL EXPRESS OR IMPLIED WARRANTIES, INCLUDING WITHOUT LIMITATION, ANY WARRANTIES FOR AVAILABILITY, ACCURACY, TIMELINESS, COMPLETENESS, NON-INFRINGMENT, MERCHANTABILITY OR FITNESS FOR A PARTICULAR PURPOSE. Your use of the translations is subject to all use restrictions contained in your Electronic Products License Agreement and by using the translation functionality you agree to forgo any and all claims against ProQuest or its licensors for your use of the translation functionality and any output derived there from. Hide full disclaimer