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Transition energy ranges

Although similar transitional energy ranges occur in IR and Raman spectroscopies, different selection rules govern the intensities in Raman... [Pg.310]

TABLE 17.3. C (Is) NEXAFS Approximate Transition Energy Ranges and Assignments of Primary Absorption Peaks... [Pg.744]

Most of the tabulated values for the X-ray energies trace back to measurements older than 40 years or are, in several cases, obtained from interpolation of neighboring elements [1], The errors given for the K-transition energies range from a few ppm up to about 50 ppm. For this reason, a redetermination is going on with various methods [2,3]. [Pg.500]

Electronic transitions assigned to the dir manifold produce the brilliant colors which characterize M(CO)(RC=CR)(B—B)2 complexes. A study of 20 dithiocarbamate derivatives reported transition energies ranging from 13,500 to 17,500 cm-1 with e between 70 and 120 Af-1 cm"1 for molybdenum while tungsten absorption maxima ranged from 15,800 to... [Pg.64]

When the intra-facet variation of the In composition is emphasized, a broadband emission should be realized. Herein, a multiwavelength (rainbow color) luminescence from a 1122 microfacet QW is demonstrated. The sample was a microfacet single quantum well (SQW). A STEM observation confirmed that an InGaN well with a thickness of 2 0.2 nm was successfully and uniformly formed within the (1122) facet. On the contrary, the In composition estimated by EDS equipped with the STEM system monotonously increased from 25% on the (1120) side to 40% on the (0001) side. Considering a 2 nm uniform well width and an internal electric field due to the polarization effects, the estimated QW transition energy ranged from 2.43 (510 nm) to 2.79 eV (444 nm). [Pg.395]

Typically, the ratio of this to the incident flux detennines the transition probability. This infonnation will be averaged over the energy range of the initial wavepacket, unless one wants to project out specific energies from the solution. This projection procedure is accomplished using the following expression for the energy resolved (tune-independent) wavefunction in tenns in tenns of its time-dependent counterpart ... [Pg.981]

A strong point of EELS is that it detects losses in a very broad energy range, which comprises the entire infrared regime and extends even to electronic transitions at several electron volts. EELS spectrometers have to satisfy a number of stringent requirements. First, the primary electrons should be monochromatic. Second,... [Pg.1865]

Computations have shown that in the quantum region it is possible to have various most probable transition paths (ranging from the classical minimum energy path (MEP) to the straight-line one-dimensional tunneling of early models), depending on the PES geometry. [Pg.7]

VEELS spectra are limited in practice to tbe relatively narrow energy range of about 30 eV over wbicb plasmons or interband transitions can occur. In contrast to AES, XPS, or even CEELS, where excitations can occur over hundreds of eV, the probability of spectral overlap is much higher for VEELS. It is fortunate that most... [Pg.329]

Z values are obtained from Eq. (8-76) for solvents having Z in the approximate range 63-86. In more polar solvents the CT band is obscured by the pyridinium ion ring absorption, and in nonpolar solvents l-ethyl-4-carbomethoxy-pyridinium iodide is insoluble. By using the more soluble pyridine-1-oxide as a secondary standard and obtaining an empirical equation between Z and the transition energy for pyridine-1-oxide, it is possible to measure the Z values of nonpolar solvents. The value for water must be estimated indirectly from correlations with other quantities. Table 8-15 gives Z values for numerous solvents. [Pg.437]

Firstly, we focus on cofacial dimers formed by stilbene molecules in such conformations, the amplitude of interchain interactions is expected to be maximized [57], Table 4-1 collects the INDO/SCl-calculated transition energies and intensities of the lowest two excited states of stilbene dimers for an interchain distance ranging from 30 to 3.5 A. [Pg.60]

Table II must be used with care in anomalous cases in which the transition probability for ionization of the molecule is very low in some energy ranges (e.g., acetylene, benzene, methylamine). In such cases higher RE s, not included in the table and normally of small importance, may be responsible for the charge exchange processes although with small cross-sections (cf. 9, 13). Table II must be used with care in anomalous cases in which the transition probability for ionization of the molecule is very low in some energy ranges (e.g., acetylene, benzene, methylamine). In such cases higher RE s, not included in the table and normally of small importance, may be responsible for the charge exchange processes although with small cross-sections (cf. 9, 13).
This is, beyond all doubt, the most important process and the only one which has been already tackled with theoretically. Nevertheless, the prediction given by the classical overbarrier transition model is not correct for this collision [9] and the modified multichaimel Landau-Zener model developed by Boudjema et al. [34] caimot explain the experimental results for collision velocities higher than 0.2 a.u.. With regard to the collision energy range, we have thus performed a semi-classical [35] collisional treatment... [Pg.341]

Figure 3 Crystal field states (left-hand panel) and potential energy surfaces (right-hand panel) for an octahedral complex of nickel(II) in the 3Tig/1Eg energy range. Calculated spectra for the transition to each electronic state are shown in the central panel. Lines with markers connect electronic states and their corresponding calculated spectra. The total calculated spectrum (calc.) is obtained as the sum of the four individual spectra and is compared to the experimental spectrum of Ni(H20)62+ measured at 5K336 (reprinted with permission from ref. 336 1998, American Chemical Society). Figure 3 Crystal field states (left-hand panel) and potential energy surfaces (right-hand panel) for an octahedral complex of nickel(II) in the 3Tig/1Eg energy range. Calculated spectra for the transition to each electronic state are shown in the central panel. Lines with markers connect electronic states and their corresponding calculated spectra. The total calculated spectrum (calc.) is obtained as the sum of the four individual spectra and is compared to the experimental spectrum of Ni(H20)62+ measured at 5K336 (reprinted with permission from ref. 336 1998, American Chemical Society).
Fig. 3.8. Transition matrix of move proposal probabilities for the Lennard-Jones fluid at p = 0.88 and N = 110. The energy range of —700 to —500 in Lennard-Jones units has been discretized into 100 bins. Due to the adjustment of the random displacement moves to achieve 50% acceptance, the transition probabilities are highly banded. The tuned moves change the potential energy by only a small amount, and as a result, each energy level is effectively only connected to a few neighbors... Fig. 3.8. Transition matrix of move proposal probabilities for the Lennard-Jones fluid at p = 0.88 and N = 110. The energy range of —700 to —500 in Lennard-Jones units has been discretized into 100 bins. Due to the adjustment of the random displacement moves to achieve 50% acceptance, the transition probabilities are highly banded. The tuned moves change the potential energy by only a small amount, and as a result, each energy level is effectively only connected to a few neighbors...

See other pages where Transition energy ranges is mentioned: [Pg.1429]    [Pg.1429]    [Pg.1307]    [Pg.1835]    [Pg.326]    [Pg.59]    [Pg.151]    [Pg.171]    [Pg.50]    [Pg.71]    [Pg.40]    [Pg.5]    [Pg.134]    [Pg.138]    [Pg.178]    [Pg.254]    [Pg.349]    [Pg.403]    [Pg.479]    [Pg.514]    [Pg.295]    [Pg.17]    [Pg.417]    [Pg.308]    [Pg.30]    [Pg.107]    [Pg.208]    [Pg.371]    [Pg.122]    [Pg.321]    [Pg.112]    [Pg.124]    [Pg.240]   


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