首页 | 本学科首页   官方微博 | 高级检索  
相似文献
 共查询到20条相似文献,搜索用时 15 毫秒
1.
The Fourier transform infrared spectrum of monoisotopic SC80Se has been investigated in the ν2, ν3, 2ν2, 2ν3, and ν1 regions with a resolution between 3 and 4 × 10−3 cm−1. In addition, the millimeter-wave spectrum has been studied in the region 150 to 320 GHz, and ground and ν2 = 1 excited state transitions have been measured. Ground state constants, B0 = 2043.285 4(4) MHz and D0 = 146.53(5) Hz, have been determined from a merge of millimeter-wave data and ground state combination differences spanning J values up to 77 and 143, respectively. The band centers ν2 = 352.341 075(9) cm−1 and ν3 = 505.480 06(5)cm−1 have been determined. The rovibrational parameters of numerous overtone and combination levels (ν1νl22ν3) = 0200, 0220, 0310, 0330, 0400, 0420, 0002, and 0003 have been obtained from polynomial analyses whose standard deviations ranged from 0.7 to 3.5 × 10−4 cm−1. The 1000 level, νeff 1435.840 cm−1, is anharmonically perturbed by the 0400 level, with an avoided crossing at J = 55, and W12222 = 0.963 09(1) cm−1. Transitions to both the upper (E+) and lower (E) sublevels of the dyad were observed for 1 ≤ J′ ≤ 117 and 4 ≤ J′ ≤ 171, respectively, and the deperturbed wavenumbers ν1 = 1435.542 76(2) and 4ν02 = 1432.725 00(3) cm−1 were derived. Furthermore, a local crossing of the E and 0420 levels involving l-type resonance was observed at J = 91.  相似文献   

2.
Using a Fourier transform spectrometer, we have recorded the spectra of ozone in the region of 4600 cm−1, with a resolution of 0.008 cm−1. The strongest absorption in this region is due to the ν1+ ν2+ 3ν3band which is in Coriolis interaction with the ν2+ 4ν3band. We have been able to assign more than 1700 transitions for these two bands. To correctly reproduce the calculation of energy levels, it has been necessary to introduce the (320) state which strongly perturbs the (113) and (014) states through Coriolis- and Fermi-type resonances. Seventy transitions of the 3ν1+ 2ν2band have also been observed. The final fit on 926 energy levels withJmax= 50 andKmax= 16 gives RMS = 3.1 × 10−3cm−1and provides a satisfactory agreement of calculated and observed upper levels for most of the transitions. The following values for band centers are derived: ν01+ ν2+ 3ν3) = 4658.950 cm−1, ν0(3ν1+ 2ν2) = 4643.821 cm−1, and ν02+ 4ν3) = 4632.888 cm−1. Line intensities have been measured and fitted, leading to the determination of transition moment parameters for the two bands ν1+ ν2+ 3ν3and ν2+ 4ν3. Using these parameters we have obtained the following estimations for the integrated band intensities,SV1+ ν2+ 3ν3) = 8.84 × 10−22,SV2+ 4ν3) = 1.70 × 10−22, andSV(3ν1+ 2ν2) = 0.49 × 10−22cm−1/molecule cm−2at 296 K, which correspond to a cutoff of 10−26cm−1/molecule cm−2.  相似文献   

3.
A search for νμ → νe oscillations has been conducted at the Los Alamos Meson Physics Facility (LAMPF) using νμ from π+ decay in flight. An excess in the number of beam-related events from the νe Ce X inclusive reaction is observed. The excess is too large to be explained by normal νe contamination in the beam at a confidence level greater than 99%. If interpreted as an oscillation signal, the observed oscillation probability of (2.6 ± 1.3 ± 0.5) × 10−3 is consistent with the previously reported oscillation evidence from LSND.  相似文献   

4.
Millimeter-wave spectra of HSiF3 and DSiF3 in the v3 = 1 excited state have been measured from 100 to 490 GHz. Infrared spectra have been recorded in the ν3 regions, ν0 424.0301 and 420.9320 cm−1 in HSiF3 and DSiF3, respectively, with a resolution of 2.4 × 10−3 cm−1. Since in both species the parameters αB3 and αC3 have very similar values, no K structure could be resolved in the QP and QR clusters for low-to-medium K values. For high J the effect of the ground state DJK term more and more dominates and spreads the J clusters into opposite directions such that medium-to-high K components, particularly those with K = 3p, are resolved. Rotational and infrared data have been fitted together using a model up to sextic centrifugal distortion constants. No perturbations were indicated. Hot bands (ν3 + nν6)–nν6 with n = 1, 2, and 3 have been detected and analyzed.  相似文献   

5.
The high-resolution infrared spectrum of HCF3 was studied in the ν6 fundamental (near 500 cm−1) and in the 2ν6 overtones (near 1000 cm−1) regions. The present study reports on the analysis of the hot bands in the ν6 region, as well as the first observation and assignment of the 2ν62 perpendicular band. Using ν6, 2ν6±2ν6±1 and 2ν62 experimental wavenumbers, accurate coefficients C0 and DK0 of the K-dependent ground-state energy terms were obtained, using the so-called “loop method.” Ground-state energy differences Δ(K,J)=E0(K,J)−E0(K−3,J) were obtained for K=3–30. A least-squares fit of 81 such differences gave the following results (in cm−1): C0=0.1892550(15); DK0=2.779(26) × 10−7.  相似文献   

6.
Using 0.002 cm−1 resolution Fourier transform absorption spectra of an 17O-enriched ozone sample, an extensive analysis of the ν3 band together with a partial identification of the ν1 band of the 17O16O17O isotopomer of ozone has been performed for the first time. As for other C2v-type ozone isotopomers [J.-M. Flaud and R. Bacis, Spectrochim. Acta, Part A 54, 3–16 (1998)], the (001) rotational levels are involved in a Coriolis-type resonance with the levels of the (100) vibrational state. The experimental rotational levels of the (001) and (100) vibrational states have been satisfactorily reproduced using a Hamiltonian matrix which takes into account the observed rovibrational resonances. In this way precise vibrational energies and rotational and coupling constants were deduced and the following band centers ν03) = 1030.0946 cm−1 and ν01) = 1086.7490 cm−1 were obtained for the ν3 and ν1 bands, respectively.  相似文献   

7.
The overtone band 2ν08 of CH3CN around 720 cm−1 has been measured on a Bruker Fourier transform spectrometer at a resolution of 0.003 cm−1. Only the parallel band was observed, but due to the l(2, 2) resonance, ΔK = −2 lines leading to the v8 = 2, l8 = −2 levels with K = 1-3 could be seen. More information for the l8 = ±2 component of the vibrational state v8 = 2 was evaluated from the hot band 2ν±28 - ν±18. Altogether more than 1000 lines were assigned. In the fit pure rotational lines from literature were also combined. Among the results the anomalous A0 - A′ values 4.6722(13) × 10−3 cm−1 for the 2ν08 band and 7.0324(32) × 10−3 cm−1 for the 2ν±28 band are striking.  相似文献   

8.
The CHORUS experiment is designed to search for νμ → ντ oscillation with a hybrid detector system containing 800 kg nuclear emulsions as target and vertex detector. Run I (320 000 recorded νμCC in 1994/5) and more than half of the run II (460 000 νμCC in 1996/7) data taking have been successfully completed. Approximately 80 000 events have been analyzed so far, searching for and τh (nπ0) ντ decays. No candidate has been found, leading to a limit sin2μτ ≤ 4.5 10−3 for large Δm2.  相似文献   

9.
In the numerical calculation of f(t), the inverse Laplace transform of F(p), where f(′) = (1/2πi) °cic+i ept F(p)dp, sufficient accuracy is usually obtainable when p3F(p), s > 0, is replaced by an interpolating polynomial in 1/p. From the values of F(p) with F′(p), or with F′(p) and F″(p), for p at points equally spaced on the real axis, an osculatory or hyperosculatory interpolation polynomial for p8F(p), namely L2n−1(x) or L3n−1(x), where x = 1/p, is obtained in barycentric form. Then f(t) is calculated by a Gaussian-type quadrature formula employing complex values of L2n−1 or L3n−1 and instead of psF(p) which may be unknown or more difficult to compute. For calculating L2n−1 and L3n−1, auxiliary coefficients, suitable for economical storage in the program, are given exactly for n = 2(1)11 and n = 2(1)7, furnishing up to 21st and 20th degree accuracy, respectively.  相似文献   

10.
Oxalyl chloridefluoride (COCl)(COF) exhibits moderately strong discrete absorption in the 3050–3540Å region. The band spectrum has been analyzed as an allowed electronic transition of the planar trans molecule. The most active vibrations are the carbonyl stretching modes ν1′ and ν2′ and the in-plane bending mode ν9. Various other fundamental frequencies in the combining electronic states have been identified. The 000 band is at 28 724.5 cm−1; partial rotational analysis confirms that this band is type C. The appearance of “line” structure in the wings of the band is discussed and an explanation offered. The vibrational and rotational analyses confirm that the transition is under the Cs point group, as expected for a singlet-singlet n → π* type of excitation.  相似文献   

11.
The vibration-rotation bands of all the fundamentals and several overtone and combination vibrations of F12CP have been recorded. The C-F stretching fundamental ν3 was observed in strong Fermi resonance with the overtone 2ν20; a similar resonance was also observed between ν1 + ν3 and ν1 + 2ν10. The spectral analysis gave fundamental wavenumbers: ν1 = 1670.842 (9), ν2 = 375.428 (6), and ν3 = 780.10 (22) cm−1. The value of the equilibrium rotational constant Be was found to be 0.1758943 (81) cm−1. The harmonic force field for this molecule was derived from the wavenumbers of the three fundamentals and the l-doubling constant.  相似文献   

12.
The temperature dependence of ρxx is studied in the vicinity of the quantum Hall to quantum Hall insulator transition (ν=1→0) in InSb/InAlSb based 2DESs. ρxx displays a symmetric temperature dependence about the transition with on the QH side and on the insulating side. A plot of 1/T0 for successive ν displays power-law divergence with 1/T0∝|ν−νc|−γ,2 with γ=2.2±0.3. This critical behavior in addition to the behavior expected of the quantum transport regime confirms that the QH/QHI transition is indeed a good quantum phase transition.  相似文献   

13.
Fourier transform measurements with an apodized apparatus function up to 0.002 cm−1 are reported for the ν9 band (ρu) of ethane in the 12-μm region, together with an integrated band strength obtained from intensity measurements on selected Q-branch lines recorded using a diode laser spectrometer. Since the ν9 band falls in an atmospheric window, these data may be useful in studies of the ethane concentration in the atmosphere of Jupiter and other outer planets. Torsional splittings in the ν9 level caused by a higher-order Coriolis interaction with the close lying 3ν4 state (a1u) have been analyzed in a global least squares fit of 2206 Fourier transform lines and 58 diode splittings to a molecular Hamiltonian containing 20 parameters, with a standard deviation of 0.35 × 10−3 cm−1. Rotational levels of one component of the torsionally split 3ν4 state cross interacting rotational levels of the ν9 state for K = 17, and the spectrum is followed to K = 19 on the pP subband side to permit inclusion of ν9 levels beyond this crossing. No transitions to 3ν4 levels were observed. The theoretical treatment presented here makes use of standard symmetric top formalism and of the G36 double-group formalism for ethane.  相似文献   

14.
The Fourier transform infrared spectrum of gaseous 1,3,4-oxadiazole, C2H2N2O, has been recorded in the 800–1600 cm−1 wavenumber region with a resolution around 0.0030 cm−1. The four fundamental bands ν9(B1; 852.5 cm−1), ν14(B2; 1078.5 cm−1), ν4(A1; 1092.6 cm−1), and ν2(A1; 1534.9 cm−1) are analyzed by the standard Watson model. Ground state rotational and quartic centrifugal distortion constants are obtained from a simultaneous fit of ground state combination differences from three of these bands and previous microwave transitions. Upper state spectroscopic constants are obtained for all four bands from single band fits using the Watson model. The ν4 and ν14 bands form a c-Coriolis interacting dyad, and the two bands are analyzed simultaneously by a model including first and second order Coriolis resonance using the ab initio predicted Coriolis coupling constant . An extended local resonance in ν2 is explained as higher order b-Coriolis type resonance with ν6 + ν10, which is further perturbed globally by the ν15 + ν10 level. A fit of selected low-J transitions to a triad model including ν2(A1), ν6 + ν10(B1), and ν15 + ν10(A2) using an ab initio calculated Coriolis coupling constant is performed.The rotational constants, ground state quartic centrifugal distortion constants, anharmonic frequencies, and vibration–rotational constants (α-constants) predicted by quantum chemical calculations using a cc-pVTZ and TZ2P basis with B3LYP methodology, are compared with the present experimental data, where there is generally good agreement. A complete set of anharmonic frequencies and α-constants for all fundamental levels of the molecule is given.  相似文献   

15.
The semirigid bender Hamiltonian [Bunker and Landsberg, J. Mol. Spectrosc. 67, 374–385 (1977)] is used to fit the rotation-vibration energy level separations in the carbon suboxide molecule C3O2. We allow the CC bond lengths and CCO bond angles to change with the CCC bending angle ρ. A very good fit to the energy levels is obtained and, in particular, the B values are systematically fitted better than when the rigid bender is used. The dependence of the effective CCC bending potential function on the vibrations ν2, ν3, and ν4 is determined, and we find that excitation of ν3 or ν4 raises the barrier to linearity whereas excitation of ν2 lowers it. These results can be understood by considering the ρ dependence of the G-matrix elements. We determine that the barrier to CCC linearity in the zero-point vibrational state is 28 cm−1 but until more data are available for the ν1, ν5, and ν6 vibrations we cannot precisely determine the true barrier. However, it has been previously shown that the barrier is little affected by excitation of ν1 or ν5, and that it is reduced by 10–15 cm−1 by excitation of ν6. From these results we deduce that the barrier to CCC linearity in the true bending potential function is 33 cm−1 with an uncertainty of about 5 cm−1. Thus the equilibrium structure is bent at the central carbon atom; the equilibrium CCC angle is 157°.  相似文献   

16.
This paper is devoted to the third part of the analysis of the very weak absorption spectrum of the 18O3 isotopologue of ozone recorded by CW-Cavity Ring Down Spectroscopy between 5930 and 6900 cm−1. In the two first parts [A. Campargue, A. Liu, S. Kassi, D. Romanini, M.-R. De Backer-Barilly, A. Barbe, E. Starikova, S.A. Tashkun, Vl.G. Tyuterev, J. Mol. Spectrosc. (2009), doi: 10.1016/j.jms.2009.02.012 and E. Starikova, M.-R. De Backer-Barilly, A. Barbe, Vl.G. Tyuterev, A. Campargue, A.W.Liu, S. Kassi, J. Mol. Spectrosc. (2009) doi: 10.1016/j.jms.2009.03.013], the effective operators approach was used to model the spectrum in the 6200–6400 and 5930–6080 cm−1 regions, respectively. The analysis of the whole investigated region is completed by the present investigation of the 6490–6900 cm−1 upper range. Three sets of interacting states have been treated separately. The first one falls in the 6490–6700 cm−1 region, where 1555 rovibrational transitions were assigned to three A-type bands: 3ν2 + 5ν3, 5ν1 + ν2 + ν3 and 2ν1 + 3ν2 + 3ν3 and one B-type band: ν1 + 3ν2 + 4ν3. The corresponding line positions were reproduced with an rms deviation of 18.4 × 10−3 cm−1 by using an effective Hamiltonian (EH) model involving eight vibrational states coupled by resonance interactions. In the highest spectral region – 6700–6900 cm−1 – 389 and 183 transitions have been assigned to the ν1 + 2ν2 + 5ν3 and 4ν1 + 3ν2 + ν3 A-type bands, respectively. These very weak bands correspond to the most excited upper vibrational states observed so far in ozone. The line positions of the ν1 + 2ν2 + 5ν3 band were reproduced with an rms deviation of 7.3 × 10−3 cm−1 by using an EH involving the {(054), (026), (125)} interacting states. The coupling of the (431) upper state with the (502) dark state was needed to account for the observed line positions of the 4ν1 + 3ν2 + ν3 band (rms = 5.7 × 10−3 cm−1).The dipole transition moment parameters were determined for the different observed bands. The obtained set of parameters and the experimentally determined energy levels were used to generate a complete line list provided as Supplementary Materials.The results of the analyses of the whole 5930–6900 cm−1 spectral region were gathered and used for a comparison of the band centres to their calculated values. The agreement achieved for both 18O3 and 16O3 (average difference on the order of 1 cm−1) indicates that the used potential energy surface provides accurate predictions up to a vibrational excitation approaching 80% of the dissociation energy. The comparison of the 18O3 and 16O3 band intensities is also discussed, opening a field of questions concerning the variation of the dipole moments and resonance intensity borrowing by isotopic substitution.  相似文献   

17.
The far-infrared spectrum of acrolein, CH2CHCHO, is studied in the 100–360 cm−1 region using continuum radiation from a synchrotron source. The combination of a very high resolution spectrometer, a long absorption path, and a low sample pressure, yields observed line widths of less than 0.0008 cm−1. Observation of the ν18 (157.9 cm−1), and ν13 (323.8 cm−1) fundamental bands, together with six hot bands in the same regions, gives information on eight low-lying vibrational states of the molecule, including the Fermi and Coriolis interactions among them. Combining the present assignments with previous data on the ν12 (564.34 cm−1) and ν17 (593.08 cm−1) fundamental bands, all ten excited vibrational levels below 700 cm−1 are analyzed in terms of one 1-state fit, two 2-state fits, and one 5-state fit.  相似文献   

18.
The vibration-rotation spectrum of methyl isocyanide (CH3NC) has been recorded with the aid of a high-resolution Fourier transform spectrometer in the region 1370 to 1560 cm−1 containing the perpendicular band of the fundamental vibration ν6 (species E), the weaker parallel band of the ν3 (A1) fundamental, and the perpendicular combination band ν7 + ν8 (E) enhanced by Fermi resonance with ν6. Sixteen hundred seventy well-resolved lines were assigned to 15 subbands of ν6, 6 subbands of ν3, and 3 subbands of ν7 + ν8. A strong x, y-Coriolis resonance between ν3 and ν6 and Fermi resonance between ν±6 and the E component ν7 + ν8, as well as between ν3 and the A1,2 components ν±7 + ν8, greatly affects the spectrum. Additional weaker anharmonic interaction of ν6 with the ν4 + 2ν28 combination and higher-order rotational interactions connecting the various states were also detected in the spectrum. All of these interactions have been incorporated into a 9 × 9 Hamiltonian matrix used for modeling the upper states of the observed transitions. A set of spectroscopic constants is reported for the upper states of the bands ν3, ν6, and ν7 + ν8 and for ν4 + 2ν28 which reproduces the observed lines with an overall standard deviation of 0.0012 cm−1.  相似文献   

19.
New sharp bands of formic acid have been observed in the near ultraviolet at the long wave-length end of the previously observed diffuse band system (2250–2500 Å) by considerably extending the absorption path length. Both the diffuse and sharp bands belong to the same vibrational system which is assigned to the π*n electronic transition in the carbonyl group. Extensive progressions are observed in the carbonyl stretching frequency which is greatly reduced in the excited state (fundamental ν3′ ≈ 1080 cm−1) and many intervals of about 400 cm−1 are assigned to the OCO bending frequency ν7′.A band contour analysis of the 2593 Å band shows that the molecule is nonplanar in the excited state because of the magnitude and sign of the inertial defect. From this analysis, the rotational constants for the excited state are S=1.8755, B0.4042, C=0.3378cm−1 By the plausible assumption that the important changes in the molecule are in the C=0 bond length, the OCO angle, and the nonplanarity due to the formyl hydrogen, the following excited state parameters are derived.rC=0 = 1.407A.The changes in formic acid are closely analogous to the changes in formyl fluoride as a result of the π*n transition.  相似文献   

20.
We consider the renormalization of the twist two, dimension four gauge invariant operator Oμν(1) = − FμσFνσgμν 0. By using the general theory of renormalization of gauge invariant operators, we find the gauge noninvariant operator O(2) with which it mixes. We construct a finite combination of O(1) and O(2) and show that it is an acceptable energy momentum tensor for gauge theories. We compare our energy momentum tensor with that constructed by Freedman, Muzinich, and Weinberg.  相似文献   

设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号