Qijun Wu*ac,
Hongyan Zhanga,
Xun Gong*b and
Fengjun Zhangc
aSchool of Chemical Engineering, Guizhou Institute of Technology, Guiyang 550003, China. E-mail: wuqijun1981@mail.bnu.edu.cn
bSchool of Light Industry, Guizhou Institute of Technology, Guiyang 550003, China. E-mail: gongxunplmm@163.com
cSchool of Chemical Engineering, Guizhou University of Engineering Science, Bijie 551700, China
First published on 29th April 2015
1-Alkoxy and its cyclohexyl substituted variants play an important role in atmospheric chemistry. Spectroscopic and conformational studies can provide convenient methods to monitor these species and help to understand the reaction mechanism in the atmosphere. In this work, we report the LIF excitation spectrum following photolysis of cyclohexylmethyl and 2-cyclohexylethyl nitrites. The rotationally resolved LIF formaldehyde spectrum appeared in the narrow wavelength region of 28290 to 28
350 cm−1 in the photolysis precursor cyclohexylmethyl and 2-cyclohexylethyl nitrites. Furthermore, for the first time, a nicely resolved vibrational structure LIF spectrum of 2-cyclohexylethoxy was acquired in the wavelength region of 28
800 to 29
800 cm−1. This spectrum was assigned preliminarily to G1G2 and G1G′2 conformers of 2-cyclohexylethoxy. The spectrum of 2-cyclohexylethoxy was similar to 1-propoxy that no ν >1 C–O stretch was observed in the jet-cooled spectrum. By a combination of experimental spectrum and computational results, we can learn the stabilization effects depending on molecular geometry, due to the substitution of the α H of CH3O and β H of CH3CH2O by the big cyclohexyl group.
Cyclohexane exists the possibility of chair and boat conformer.11 However, X-ray and electron diffraction experiments clearly prove the cyclohexane exists almost exclusively in the chair conformation, which is devoid of any kind of strain.12 Several pathways is also possible in which the chair can undergo inversion is through a planar cyclohexane ring. Our approach, studying the jet-cooled LIF spectrums of cyclohexylmethoxy and 2-cyclohexylethoxy are important to reveal the stereodynamic effect of cyclohexyl, which substitute α H atom of methoxy and β H atom of ethoxy, respectively. The result will contribute to the fundamental chemical and structure investigation of 1-alkoxy derived from cyclohexyl.
In this work, we obtained the jet-cooled LIF spectrum of cyclohexylmethoxy and 2-cyclohexylethoxy radical and analyzed the spectrum assisted by theoretical calculations using B3LYP/6-31+G(d) and CASSCF/6-31+G(d) methods. The conformation identity of the spectrum was discussed, and the spectral and chemical property of cyclohexylmethoxy and 2-cyclohexylethoxy radical was compared with primary ethoxy and 1-propoxy radicals.
Two dyes, Pyridine 2 and Pyridine 1 (Exciton, USA), were used to provide the tunable excitation laser source for cyclohexylmethoxy and 2-cyclohexylethoxy LIF spectra. Lasers were operated at 10 Hz rate and sequentially controlled by a Digital Pulse Generator (Stanford Research, DG535). The output of the photomultiplier was digitized on an oscilloscope (Tektronics, TBS3032B) and the gated signal was integrated by a LabVIEW program. LIF spectra were obtained by recording the integrated fluorescence signal while continuously scanning the excitation laser wavelength. The dye laser wavelength was scanned at 0.01 nm per step and all spectra were corrected by subtracting the background obtained with the photolysis laser off.
The geometry optimizations and frequency analysis were performed to identify the minima and transition states. The transition structures for possible decomposition and isomerization reaction of the corresponding radical were further optimized by the synchronous transit-guided quasi-Newton (STQN) method, and intrinsic reaction coordinate (IRC) calculations were conducted to find the respective the reactant and first guess product on the potential energy surface to which the transition state connected. All calculations were performed using Gaussian 03 program.
The cyclohexylmethoxy and 2-cyclohexylethoxy radical were generated by replacing the hydrogen atom on the α, β carbon of methoxy and ethoxy with cyclohexyl group, respectively. The relative energies of cyclohexylmethoxy and 2-cyclohexylethoxy (the three lowest energy conformers following the detailed conformational analysis section) radicals, transition states, and products are given in Table 1. The calculation results showed the barriers of the transition structure and ground state of cyclohexylmethoxy radical in C–C bond fission is favor to 1.8 kcal mol−1 lower in energy than 2-cyclohexylethoxy radical, in a B3LYP/6-31+G(d) calculation level. As for our experiment and calculation result, the big cyclohexyl group substituent the α carbon of methoxy suggested to be the cause of the reduced barrier to decomposition compare to β carbon of ethoxy.
Species | E + ZPE (ref)a (kcal mol−1) | |
---|---|---|
a Relative energies with zero-point energy (ZPE) corrections. | ||
C6H11CH2CH2O˙ (G1G2) | 0.0 | |
isom.(C3–H⋯O) | TS | 15.6 |
Product | 3.9 | |
Decomp. | TS | 13.6 |
Product | 9.6 | |
C6H11CH2CH2O˙ (G1G′2) | 0.22 | |
isom.(C4–H⋯O) | TS | 9.92 |
Product | 0.42 | |
Decomp. | TS | 13.72 |
Product | 9.62 | |
C6H11CH2CH2O˙ (T1G2) | 0.45 | |
Decomp. | TS | 14.25 |
Product | 9.65 | |
C6H11CH2O˙ | 0.0 | |
Decomp. | TS | 11.7 |
Product | 8.2 |
The general method for analytically determining the number of conformers of primary alkoxy radicals has already been described in 1-butoxy paper,9 and can be extended to 2-cyclohexylethoxy. In 2-cyclohexylethoxy, cyclohexyl in a chair-e conformation has a Cs symmetry, there are two pairs of three-bond sets, that is, C2–C1–O with C1–C2–C3 and C1–C2–C3 with C2–C3–C4 or C2–C3–C′4 (C3–C4 and C3–C′4 bond of cyclohexyl on adjacent C2 atom) that can form two dihedral angles Φ1 and Φ2 (Φ′2). As cyclohexyl in a chair-e conformation has a Cs symmetry, the Φ2 and Φ′2 are their mirror images, we consider the only one of the Φ2 and Φ′2. The two dihedral angles Φ2 and Φ′2 are illustrated in the Newman diagrams of Fig. 2(a). If we consider the first structure shown in Fig. 2(a), which has Cs symmetry as a reference structure, then rotation about the C1–C2 bond changes the value of the angle Φ1 with three values expected to correspond to staggered minima, as shown in the first row of Fig. 2(a). The three structures are designated T1, G1, and G′1, respectively, for trans, gauche clockwise, and gauche counterclockwise for the C1–C2 torsion. We can also rotate about the C2–C3 bond to obtain different values of the angle Φ2 with again three staggered minima expected, as shown in the second row of Fig. 2(a). These are analogously designated T2, G2, and G′2 for the C2–C3 torsion. Because the values of Φ1 and Φ2 are independent, they can be combined to form a total of nine conformers. The conformer corresponding to T1T2 has Cs symmetry and is unique. Of the remaining eight conformers, four are unique and the others are their mirror images (indicated in parentheses), that is, T1G2 (T1G′2), G1T2 (G′1T2), G1G2 (G′1G′2), and G1G′2 (G′1G2). The unique conformers are pictured in Fig. 2(b).
The G1G2, G1G′2 and T1G2 conformers, rotation about the C1–C2 bond changes the value of the angle Φ1 with three values expected to correspond to staggered minima, as the minima relative ground energies of 2-cyclohexylethoxy radical below 0.45 kcal mol−1. The three relative energies of conformers and barriers between conformers of 2-cyclohexylethoxy radical at the ground state were calculation at the B3LYP/6-31+G(d) level, as shown in the Fig. 3.
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Fig. 3 Potential energy curve of interconversion between G1G2, G1G′2 and T1G2 conformers of 2-cyclohexylethoxy at the ground state. |
The G1G′2 and T1G2 conformers are 0.22 and 0.45 kcal mol−1 higher in the Zero-Point Energies (ZPE) than the minimal energy G1G2 conformers respectively. The barrier from the G1G′2 to the G1G2 conformer are 3.30 kcal mol−1, while the barriers from G1G2 conformers to G1G′2 conformer are 3.52 kcal mol−1. The same, the barriers from the T1G2 to the G1G2 conformer are 1.74 kcal mol−1, while the barriers from G1G2 conformers to T1G2 conformers are 2.19 kcal mol−1. The energy barrier between G1G′2 and T1G2 conformers is lower than 1.80 kcal mol−1. Thus, G1G2 conformers are easy to convert to T1G2, then convert to G1G′2, while the high barriers make the interconversion direct from G1G2 conformer to G1G′2 conformer difficult. These calculation results suggest that G1G2 conformers are the first favor present under the jet-cooled experimental condition.11,22 Therefore, we can analyze the LIF spectrum using calculated results of chair conformers.
However the existence of the very different rotational structures in ref. 22 confirms the presence of multiple species contributing to the spectrum. As for the 2-cyclohexlethoxy radical, we will ordinal favor to the lowest energy of G1G2, G1G′2 and T1G2 conformers for assigning the observed vibrational bands, under the jet conditions.
The CASSCF (9,7)/6-31+G(d) calculations show that the vibrational modes and their frequencies are very similar for the G1G2, G1G′2 and T1G2 conformers of 2-cyclohexlethoxy radical. Table 2 lists calculated lowest 20 vibrational frequencies of the three conformers (in lower symmetry C1). The B3LYP/6-31+G(d) and CASSCF (9,7)/6-31+G(d) calculations both show C–O stretch vibrations (below ν47) at over 900 cm−1 for the G1G2, G1G′2 and T1G2 conformers on the ground state. In the excited state, significantly low C–O stretch frequencies, 570 cm−1 (ν54) for G1G2 conformer, 555 cm−1 (ν54) for G1G′2 conformer, and 622 cm−1 (ν54) for T1G2 conformer, were predicted (Table 2). Moreover, the G conformer of 1-propoxy was assigned at 596 cm−1 above the original band as likely corresponding predominantly to the excitation of the C–O stretch.8 This value is quite consistent with ω0 of 603 cm−1 for the C–O stretch in C2H5O.26
Vibration mode | G1G2 | G1G′2 | T1G2 | ||||||
---|---|---|---|---|---|---|---|---|---|
CASSCF(9,7)b | B3LYP | CASSCF(9,7)b | B3LYP | CASSCF(9,7)b | B3LYP | ||||
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a All calculations employed the 6-31+G(d) basis set.b A uniform scale factor of 0.9 was used for CASSCF frequencies. | |||||||||
ν66 | 39 | 41 | 51 | 22 | 51 | 62 | 67 | 73 | 76 |
ν65 | 83 | 80 | 85 | 114 | 104 | 98 | 71 | 77 | 81 |
ν64 | 158 | 153 | 162 | 120 | 122 | 123 | 114 | 116 | 122 |
ν63 | 203 | 197 | 199 | 217 | 203 | 220 | 173 | 180 | 188 |
ν62 | 220 | 221 | 230 | 231 | 219 | 228 | 217 | 218 | 227 |
ν61 | 298 | 299 | 313 | 248 | 276 | 282 | 269 | 282 | 301 |
ν60 | 316 | 313 | 325 | 321 | 323 | 334 | 307 | 311 | 322 |
ν59 | 384 | 390 | 350 | 368 | 386 | 400 | 331 | 340 | 354 |
ν58 | 410 | 405 | 413 | 402 | 409 | 427 | 418 | 424 | 441 |
ν57 | 427 | 419 | 430 | 429 | 426 | 444 | 426 | 427 | 444 |
ν56 | 469 | 429 | 447 | 471 | 475 | 491 | 441 | 453 | 472 |
ν55 | 518 | 510 | 522 | 518 | 517 | 536 | 536 | 552 | 572 |
ν54 | 570 | 566 | 550 | 555 | 735 | 770 | 622 | 671 | 678 |
ν53 | 730 | 742 | 776 | 752 | 774 | 797 | 747 | 759 | 788 |
ν52 | 776 | 775 | 800 | 774 | 788 | 831 | 774 | 775 | 798 |
ν51 | 800 | 805 | 848 | 797 | 818 | 844 | 779 | 818 | 852 |
ν50 | 816 | 813 | 849 | 815 | 833 | 860 | 818 | 832 | 856 |
ν49 | 867 | 853 | 897 | 860 | 860 | 889 | 858 | 864 | 900 |
ν48 | 883 | 870 | 908 | 881 | 886 | 919 | 867 | 896 | 928 |
ν47 | 888 | 896 | 933 | 886 | 906 | 938 | 903 | 905 | 935 |
The results of the assignment of experimental vibronic bands A through I of 2-cyclohexylethoxy in Table 3 establish the presence of two different conformers and identify the bands by theoretical computational method. A similar behavior was observed that for both of the G and T conformers of 1-propoxy the LIF spectrum abruptly terminates at ≤700 cm−1 above its origin with only one quantum of C–O stretch observed. Thus, the spectrum can be considered to be established that bands A, B, C, F, H and I correspond to the G1G2 conformer and bands D, E, G, J and K to the G1G′2 conformer of 2-cyclohexylethoxy.
Band | Expt freq | Δexp | Predicted, G1G2 | Predicted, G1G′2 | |||
---|---|---|---|---|---|---|---|
Δexpa | Δexpb | Freqc | Assign | Freqc | Assign | ||
a Observed band maxima (cm−1) relative to G1G2 νB−X00 at 28![]() ![]() |
|||||||
A | 28![]() |
0 | 0 | νB−X00 | |||
B | 28![]() |
51 | 39 | ν66 | |||
C | 29![]() |
106 | 83 | ν65 | |||
D | 29![]() |
116 | (0) | 0 | νB−X00 | ||
E | 29![]() |
132 | (17) | 22 | ν66 | ||
F | 29![]() |
188 | 203 | ν63 | |||
G | 29![]() |
225 | (109) | 114 | ν65 | ||
H | 29![]() |
280 | 298 | ν61 | |||
I | 29![]() |
553 | 570 | ν54 C–O | |||
J | 29![]() |
633 | (517) | 518 | ν55 | ||
K | 29![]() |
660 | (545) | 555 | ν54 C–O |
Let us first consider the vibrational structure of spectrum of G1G2 conformer. The origin band (band A) is at 28935.6 cm−1, which is blue-shifted compared to the origin band of 1-propoxy (28
634.2 cm−1). Band I, 553 cm−1 above the origin band in the experiment spectrum, fits well with the predicted C–O stretch vibration frequency (ν = 570 cm−1) of the G1G2 conformer. The weaker band B, C, F, and H can be assigned as ν66 (torsion between C2–C1–O and cyclohexyl), ν65 (bend between C2–C1–O and cyclohexyl), ν63 (whole C–C–O backbone deformation, CH2 rock in α carbon), ν61 (whole C–C–O backbone stretch), respectively (Table 3).
Bands D (116 cm−1), J (633 cm−1) and K (660 cm−1), above the origin band A, whose intensity are higher compared to the C–O stretch vibration for band I. These bands were not predicted by G1G2 conformer calculations. Therefore, the spectral observation leads to the possibility of coexistence of other conformers in the experimental condition. If band D is assigned as the origin of the G1G′2 conformer, the high intensity band K in the spectrum can be assigned as ν54 (C–O stretch) of G1G′2 conformer with the discrepancy ∼2%. Bands E, G and J can be assigned as ν66 (torsion between C2–C1–O and cyclohexyl), ν65 (whole C–C backbone bend), ν55 (whole C–C backbone stretch) of the G1G′2 conformer, respectively. On the other hand, combinations vibrational mode of band C and band I (C–O stretch) of the G1G2 conformer is located at band J position. Thus, band J have a higher intensity in C–C backbone stretch of G1G′2 conformer for the Fermi Resonance Effect. Calculated vibrational frequencies are shown in Fig. 4 for comparing with the experimental data. Detail assignments are listed in Table 3.
The CASSCF (9,7) adiabatic excitation energy between and
states of G1G′2 conformer was 31
156 cm−1, which was 106 cm−1 in high frequency direction of G1G2 conformer. It was a little difference for 6 cm−1 by the CIS method. This difference of the two chair conformers in vertical excitation was 567 cm−1 as calculated by TDDFT method. Although the uncertainty of the calculated excitation energy is probably the magnitude of several hundred wavenumbers,27 the general conclusion we can draw from the calculation results is that the origin band of G1G′2 conformer should appear to the high frequency side of G1G2 origin if G1G′2 conformer is present in the jet. This calculation result supports our assignment in Table 4. Coexistence of multiple conformers was observed previously by rotationally resolved spectroscopy study in the non-equilibrium jet-cooled experimental condition of chain alkoxy radicals, for example, gauche (G) and trans (T) conformers of 1-propoxy,8 G1T2, T1T2 and T1G2 conformers of 1-butoxy.9 At current stage, the two-conformer assignment of 2-cyclohexlethoxy spectrum has best agreement between experimental and calculation results. An unambiguous assignment requires further studies of rotationally resolved spectroscopy.
Conformer | TDDFT/6-31+G(d) | CIS/6-31+G(d) | CASSCF(9,7)/6-31+G(d) | ||
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à − ![]() |
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à − ![]() |
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G1G2 | 2519 | 27![]() |
1863 | 33![]() |
31![]() |
G1G′2 | 3033 | 28![]() |
1794 | 33![]() |
31![]() |
The lower C1 symmetry for G1G2 conformers of 2-cyclohexlethoxy give rise to the ground and a low-lying à state. For a given 1-alkoxy conformer, T1 or G1 near the oxygen atom, increasing the alkyl chain decreases the à −
separation.28 Experimental and calculated à −
energy separation of 1-propoxy are 214 and 8 cm−1, respectively.28 The à −
separation of isopropoxy is ∼60 cm−1 using new electronic structure calculations and rotational contour analyses.29 A weaker band a (Fig. 4) is 26.7 cm−1 to the low frequency side of band A in our experimental spectrum, which we attributed to transitions to the
state from the low-lying à electronic state for G1G2 conformers. The vertical and adiabatic à −
energy separation were calculated by the TDDFT and CIS methods, respectively. Table 4 gives the calculated energies of the G1G2 and G1G′2 conformers in
, Ã and
electronic states. The disagreement between the experimental and the theoretical values is especially large, but this calculation result also supports the 2-cyclohexlethoxy lies the closely energy between
and à electronic states.
According to the experimental spectrum and the assignment above, we can conclude that for both of the G1G2 and G1G′2 conformers the LIF spectrum abruptly terminates at ≤600 cm−1 above its origin with only one quantum of C–O stretch observed. This is in remarkable contrast to the previous reported spectra of methoxy, ethoxy, 2-propoxy and t-butoxy.4,6,30 In each of these cases, the excitation spectra contained at least 5 quanta of C–O stretch excitation and extend for ≥30000 cm−1 above the origin. This may because the methoxy, ethoxy, 2-propoxy and t-butoxy have only one conformer, while there is more than one conformer for 2-cyclohexlethoxy due to the ring structure. In the case of 2-cyclohexlethoxy, which have multiple conformers, the abrupt termination of the spectrum was attributed to rapid internal conversion to the
state that occurs upon vibrational excitation, an explanation that likely accounts for the similar behavior in 1-propoxy. There are two other possible nonradiative paths that 2-cyclohexlethoxy can occur C–C bond fission and nonclassical C–H⋯O hydrogen bonding of the O atom to one of γ or δ H which are possible in G1G2, G1G′2 and T1G2 conformers. As the calculation results are showed in Table 1, the barriers of C–C bond fission of the three conformers are closely 13.6 kcal mol−1 with the little discrepancy 0.2 kcal mol−1. The G1G2 conformer is easy to obtain C–C bond fission that is 2.0 kcal mol−1 lower in energy than that for isomerization via a 1, 4 H-shift. However, the G1G′2 isomerization in a 1, 5 H-shift is favor to consider, because the barrier is 3.8 kcal mol−1 lower than that for C–C bond fission. In our LIF experiment, photolysis of the primary cyclohexylmethyl and 2-cyclohexyethyl nitrites both acquired corresponding 1-alkoxy that undergone decomposition to produce formaldehyde. The energy of band K frequency or a higher frequency in excitation laser is at least 4.0 kcal mol−1 higher than that for photolysis laser. Therefore, we can sure formaldehyde will inevitably be produced in scanning excitation wavelength above band K frequency for 1-alkoxy. According to our LIF spectrum and calculation results, the assigning G1G2 and G1G′2 conformers undergone isomerization or decomposition with a compete reactive, which will lead to nonradiative mechanism of 1-alkoxy on the
excited state that no ν′ > 1 C–O stretch was observed in the jet-cooled spectrum.
2-Cyclohexlethoxy was generated by replacing the H atom on β carbon of ethoxy with cyclohexyl, while a methyl substituted became 1-propoxy. If we use the origin (29210 cm−1) of ethoxy as a reference, then the origins of T and G 1-propoxy are shifted by +9 cm−1 and −576 cm−1. The implication would be that adding an additional CH2 to ethoxy shifts the
and
states almost exactly equally so long as Cs symmetry is maintained. However by rotating the O out-of-plane in the G conformer the
state is stabilized with respect to the T conformer by nearly 600 cm−1. The G1G2 and G1G′2 of 2-cyclohexlethoxy in which the oxygen atom is rotated out of plane are both C1 symmetry, then the origin of both conformers in our assignment are shifted by −280 cm−1 and −165 cm−1 compared to the origin of ethoxy. Our computations using the CASSCF (9,7) method for the
state, are consistent with spectrum assignment that the origin of G1G2 is about 100 cm−1 below the G1G′2 conformer. If we consider conformer G1G′2 as a reference, then this implies that the
state of G1G2 conformer is stabilized by ≥100 cm−1. We can rationalize this observation as follows. In the case of conformer G1G2 and G1G′2, the stabilization compared to the origin of ethoxy may be attributed to a nonclassical C–H⋯O hydrogen bond, which is more important in the
state because of the larger volume of the doubly occupied ρ-orbitals on the oxygen atom. A similar observation was made in the analogous gauche conformer of 1-propoxy. It is another probable that G1G′2 conformer relative to G1G2 of 2-cyclohexlethoxy is destabilized because of steric repulsion between the O atom and δ H atom.
For the first time, a nicely resolved vibrational structure LIF spectrum of 2-cyclohexylethoxy was acquired in the wavelength region of 28800 to 29
800 cm−1. This spectrum was assigned preliminarily to G1G2 and G1G′2 conformers of 2-cyclohexylethoxy. Compared to the previous work of 1-ethoxy and 1-propoxy, the LIF spectrum of 1-ethoxy has been observed a long C–O stretch progressions, while spectrum of 1-propoxy is similar behavior to 2-cyclohexylethoxy that no ν > 1 C–O stretch was observed in the jet-cooled spectrum. By a combination of experimental electronic origins and computational results, we can learn a considerable amount about subtle stabilization effects depending on molecular geometry. In each conformer the highest energy vibrational band observed corresponds to one quanta of C–O stretch excitation. It is speculated that the quantum yield for emission from higher vibrational levels falls dramatically due to internal conversion between cyclohexyl and C–C backbone. Furthermore, dissociation in C–C bond fission and isomerization induced by H transfer via a ring configuration might also play an important role in the relaxation process of 2-cyclohexylethoxy on the β excited state. However, further experimental and theoretical studies are required to fully understand the relaxation mechanism of the β excited state and verify the spectral assignment of 2-cyclohexylethoxy radicals.
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