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Molecules rotational spectra

The envelope of the Stark structure of the rotator in a constant orienting field, calculated quantum-mechanically in [17], roughly reproduces the shape of the triplet (Fig. 0.5(c)). The appearance of the Q-branch in the linear rotator spectrum indicates that the axis is partially fixed, i.e. some molecules perform librations of small amplitude around the field. Only molecules with high enough rotational energy overcome the barrier created by the field. They rotate with the frequencies observed in the... [Pg.9]

In the purely non-adiabatic limit the phase (5.52) coincides with that calculated in [203] and for very long flights (rt b,v" v) or high energies (.E e) it reduces to what can be obtained from the approximation of rectilinear trajectories. However, there is no need for these simplifications. The SCS method enables us to account for the adiabaticity of collisions and consider the curvature of the particle trajectories. The only demerit is that this curvature is not subjected to anisotropic interaction and is not affected by transitions in the rotational spectrum of the molecule. [Pg.168]

In addition, Winnewisser et al. [36] have demonstrated quantum monodromy for the NCNCS molecule, not only in the (vb, Ka) eigenvalues but also in the Bes = B + C)/2 rotational constant, which varies smoothly with Ka, at fixed Vb for Vb = 0-2, but shows a kink for Vb = 3-5. This observation is a key to the assignment of the extremely congested rotational spectrum of this interesting quasilinear molecule. [Pg.46]

Directly linked to the geometry and dipole moment of a molecule, the rotational spectrum is an unambiguous fingerprint that has enabled the radioastronomers community to identify more than a hundred species. Optimized geometries of C3H2calculated at increasing levels of theory (from RHF to MP4 [12]) are presented in Table 1. The rotational constants obtained for C3H2 and its deuterated isomers are presented in Table 2. [Pg.402]

The rotational spectrum of a molecule involves transitions between energy levels, say the R(8) transition / = 8 and J = 9, but if there are no molecules rotating in the J = 8 level then there can be no R(8) transition. The local thermal collisions will populate some of the higher J levels in a general principle called equipartition. The general expression is the Boltzmann Law, given by ... [Pg.70]

The chemistry of all of these molecules is fascinating but, concentrating on the origins of life, a detailed look at the organic species is appropriate to see what molecules are present and how they might have been formed. The only alkane detected directly in the ISM is methane but this is due to the problem of detection. All alkanes are non-polar and so do not have a pure rotation spectrum. However, there is one allowed vibration of methane that is infrared active and with the low moment of inertia of methane the vibration-rotation spectrum can be observed and a rotational progression identifies the molecule with confidence. [Pg.118]

Figure 4.20 Rotational spectrum of a linear triatomic molecule, according to Eq. (4.104). Figure 4.20 Rotational spectrum of a linear triatomic molecule, according to Eq. (4.104).
The rotation-vibration interaction of Section 4.32 produces different effects in nonlinear molecules than those discussed in the previous section. In nonlinear molecules the quantum numbers are vavhvcKJM >. The connection between the group quantum numbers Ico , co2> xi > 2 -A 3/ > and the usual quantum numbers is given by Eq. (4.85). The different effect can be traced to the different nature of the rotational spectrum. In lowest order, the spectrum of a bent molecule is given by Eq. (4.107) and Figure 4.21. The rotation-vibration interaction introduces terms with selection rules... [Pg.117]

The microwave spectra of 1//-benzotriazole and its N-D isotopomer have been studied in a heated cell. The molecule is planar. Due to the quadrupole coupling effects of the N nuclei, no hyperfine structures are observed. The dipole moment of benzotriazole obtained by microwave is 4.3 D, which is in agreement with the value determined in solution. The rotational spectrum is also assigned <93JSP(161)136>. [Pg.10]

The rotational spectrum of 1,2-dithiin was measured using a pulsed-beam microwave spectrometer in the 8-18 GHz range <1996JSP(180)139> by Stark effect measurements, the electric dipole moment was also determined (/ta = 1.85 D). The molecule proved to be of C2 symmetry with a twisted conformation about the S-S bond and a C-S-S-C dihedral angle of 53.9... [Pg.688]

Infrared radiation of frequencies less than about 100 cm-1 is absorbed and converted by an organic molecule into energy of molecular rotation. This absorption is quantized thus a molecular rotation spectrum consists of discrete lines. [Pg.71]

We previously found the selection rule A7 = 1 for a 2 diatomic-molecule vibration-rotation or pure-rotation transition. The rule (4.138) forbids A/ = 1 for homonuclear diatomics this gives us no new information as far as vibration-rotation spectra are concerned, since the absence of a dipole moment insures the absence of a vibration-rotation or pure-rotation spectrum, anyway. [Pg.97]


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Asymmetric molecules rotational spectra

Diatomic molecules rotational spectra

Diatomic molecules vibration-rotation spectra

Molecule rotating

Molecules rotation

Molecules spectra

Polyatomic molecules rotational spectra

Rotation spectrum

Rotation-Vibration-Electronic Spectra of Diatomic Molecules

Rotational Raman spectra of diatomic and linear polyatomic molecules

Rotational and vibration-rotation spectra of polyatomic molecules

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