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6, rotational constant characteristic molecule

The SAPT potential for the He-C02 complex was also used in the calculations of the rovibrational spectra of the He -CC clusters 366. High resolution experimental data were also reported in this paper. Comparison of the theoretical and experimental effective rotational constants B and other spectroscopic characteristics as functions of the cluster size N is shown on Figure 1-9. Again, the agreement between the theory and experiment is impressive showing that theory can describe with trust spectroscopic characteristics of small clusters He -CO This especially true for the effective rotational constant and the frequency shift of the C02 vibration due to the solvation by the helium atoms. One may note in passing that the clusters HeA,-C02 with the number of helium atoms N around 20 do not exhibit all the properties of the C02 molecule in the first solvation shell of the (quantum) liquid helium at very low temperatures. [Pg.100]

The values of p and T can now be used for the statistical mechanical calculations. In order to calculate the rotational characteristic temperature t with Eq. (20), use the literature value for the rotational constant Bo = 0.037315 cm [or calculate Bo from the internuclear distance in the molecule, rg = 0.2667 nm, with Eqs. (17) to (19)]. From the literature value of the molecular vibrational frequency in the gas phase, Tg = 213.3 cm , calculate the vibrational characteristic temperature vu, with Eq. (22). From the phonon dispersion data in Table 1, calculate the 12 vibrational characteristic temperatures , -. [Pg.535]

In a real molecule of course, the PES cannot be changed at will. Nevertheless, mixings are well known in spectroscopy and can be observed in quantities like rotational constants, intensities or any other characteristic feature of an absorption or emission spectrum. The external parameter is usually one of the rotational quantum numbers, J or K. The energy of a rovibrational state is approximately given by an expression for the symmetric top molecule, i.e.. [Pg.168]

Systematic and extensive attention has been paid to the high resolution electronic (vacuum ultraviolet) absorption spectra of X. .. x " and X. .. molecules, where X, Y are noble gas atoms. Measurements were performed in the 58-126 nm region with a 6.65 m vacuum spectrograph. The individual band systems were identified and very accurate characteristics were obtained for the ground states (the potential depths, number of stable vibrational levels, rotational constants and interatomic separations). [Pg.66]

Iy(t) can be calculated. Since we are interested in comparing simulated decays with observed ones, all the simulated decays presented were convoluted with a temporal response function characteristic of that of our experimental apparatus.42 In addition, all simulations pertain to the anthracene molecule. Thus, all rotational constants used, (B + C) and A - + C), were near 0.415... [Pg.336]

The results obtained from the measurement of the observed angle of rotation, ttobs/ are generally expressed in terms of specific rotation [a].The sign and magnitude of [a] are dependent on the specific molecule and are determined by complex features of molecular structure and conformation they cannot be easily explained or predicted. The specific rotation is a physical constant characteristic of a substance. The relationship of [a] to aobs is as follows ... [Pg.110]

The specific rotation of an optically active molecule is a physical constant characteristic of that molecule, just like its melting point, boihng point, and density. Four specific rotations are recorded in Table 5-1. [Pg.174]

Rotational transitions are very characteristic for molecules and, at the high resolution allowed by heterodyne techniques, precise molecular identiflcations can be made using laboratory measured rotational constants. Over a hundred different molecules have been detected in interstellar space (Table 1) and new ones are found at a rate of a few per year. Some of these species are very simple well-known molecules such as water and ammonia however, most are... [Pg.944]

It is characteristic of the technology of microwave spectroscopy that frequencies are measurable to very high precision. Until the introduction of infrared lasers, microwave spectroscopy far outran vibrational spectroscopy in the precision and accuracy of spectral measurements. The primary piece of information obtained from a microwave spectrum is the rotational constant, and given the precision available with this type of experiment, high-precision values of the rotational constant are obtained. This, in turn, implies that very precise values of the bond length of a diatomic molecule can be deduced from a microwave spectrum. In practice, measurement precision corresponding to a few parts in 10,000 is achieved. [Pg.274]

Figure 4.9 illustrates time-gated imaging of rotational correlation time. Briefly, excitation by linearly polarized radiation will excite fluorophores with dipole components parallel to the excitation polarization axis and so the fluorescence emission will be anisotropically polarized immediately after excitation, with more emission polarized parallel than perpendicular to the polarization axis (r0). Subsequently, however, collisions with solvent molecules will tend to randomize the fluorophore orientations and the emission anistropy will decrease with time (r(t)). The characteristic timescale over which the fluorescence anisotropy decreases can be described (in the simplest case of a spherical molecule) by an exponential decay with a time constant, 6, which is the rotational correlation time and is approximately proportional to the local solvent viscosity and to the size of the fluorophore. Provided that... [Pg.168]

Data from microwave spectra on the centrifugal effect of rotational transitions of selenophene and its deuterium-substituted derivatives have been determined experimentally and compared with the calculated theoretical values of the centrifugal stretching constants by means of the force constants determined from the solution of the inverse vibrational problem.26 The two sets of values show good agreement, indicating that the system of force constants obtained for selenophene correctly reflects the characteristic features of the force field of the molecule. [Pg.132]

Specific Rotation A polarized light when passed through an optically active substance, each molecule of it encountered by the light beam rotates the plane of polarization by a constant amount characteristic of the substance. Consequently, a measure of the rotary power of the individual molecule, irrespective of the two parameters, namely the path length and the concentration, is achieved by converting the measured rotation into a specific rotation by the help of the following expressions ... [Pg.278]

In a theoretical model, we considered the dynamics of bound water molecules and when they become free by translational and rotational motions. Two coupled reaction-diffusion equations were solved. The two rate constants, kbf and kjb, were introduced to describe the transition from bound (to the surface) to free (from the surface) and the reverse, respectively. We also took into account the effect of the bulk water re-entry into the layer—a feedback mechanism—and the role of orientational order and surface inhomogeneity on the observed decay characteristics. With this in mind, the expressions for the change in density with time were written defining the feedback as follows ... [Pg.15]

In Fig. 5b, which was obtained at 30°C, the powder pattern displays a severely distorted, intermediate rate line shape. This line shape is characteristic of both fast methyl group rotation and 2 fold molecular re-orientation about the carbonyl bond at a rate comparable to the reciprocal of the quadrupolar coupling constant ( 105 Hz). At room temperature, therefore, the acetone-d6 molecules in the microporous channels of sepiolite are able to undergo restricted re-orientations. [Pg.557]

FIGURE 6.18 The variation of the molar heat capacity of iodine vapor at constant volume. Translation always contributes rotation contributes except at very low temperature, and vibrations of the molecule contribute at very high temperatures. When the molecules dissociate, the heat capacity becomes very large, but then settles down to a value characteristic of 2 mol I atoms undergoing only translational motion. [Pg.410]


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