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Distribution intensity

The volume of defects is calculated using intensity evaluation. Considering the polychromatic radiation of microfocus X-ray tubes the X-ray beam is represented by an energy dependent intensity distribution Io(E). The intensity Ip behind a sample of thickness s is given by integrating the absorption law over all energies ... [Pg.489]

When the grey level dynamic range in the image processed is small, usually because of a poor illumination or a non uniform lighting, it s possible to increase this dynamic range by a histogram transformation. This transformation affect the intensity distributions and increase the contrast. [Pg.526]

Alternatively, in the gas phase one may be able to tell the direction of polarization in the molecular framework by looking at the intensity distribution among the rotational lines in a high-resolution spectrum. [Pg.1136]

The extension of the voxel in a radial direction gives infomiation on the lateral resolution. Since the lateral resolution has so far not been discussed in temis of the point spread function for the conventional microscope, it will be dealt with here for both conventional and confocal arrangements [13]. The radial intensity distribution in the focal plane (perpendicular to the optical axis) in the case of a conventional microscope is given by... [Pg.1670]

Zare R N 1964 Calculation of intensity distribution in the vibrational structure of electronic transitions the B... [Pg.2087]

In order to obtain descriptors with uniform length the intensity distribution i(s) is calculated for a fixed number of discrete values of the reciprocal distance s. [Pg.415]

The intensity distribution among rotational transitions in a vibration-rotation band is governed principally by the Boltzmann distribution of population among the initial states, giving... [Pg.151]

In 1925, before the development of the Schrodinger equation, Franck put forward qualitative arguments to explain the various types of intensity distributions found in vibronic transitions. His conclusions were based on an appreciation of the fact that an electronic transition in a molecule takes place much more rapidly than a vibrational transition so that, in a vibronic transition, the nuclei have very nearly the same position and velocity before and after the transition. [Pg.246]

Figure 7.21 illustrates a particular case where the maximum of the v = 4 wave function near to the classical turning point is vertically above that of the v" = 0 wave function. The maximum contribution to the vibrational overlap integral is indicated by the solid line, but appreciable contributions extend to values of r within the dashed lines. Clearly, overlap integrals for A close to four are also appreciable and give an intensity distribution in the v" = 0 progression like that in Figure 7.22(b). [Pg.248]

Figure 7.22 Typical vibrational progression intensity distributions... Figure 7.22 Typical vibrational progression intensity distributions...
The intensity distribution among the rotational transitions is governed by the population distribution among the rotational levels of the initial electronic or vibronic state of the transition. For absorption, the relative populations at a temperature T are given by the Boltzmann distribution law (Equation 5.15) and intensities show a characteristic rise and fall, along each branch, as J increases. [Pg.257]

Sketch potential energy curves for the following states of CdH, Br/ and CH, given their intemuclear distances r, and suggest qualitative intensity distributions in the v" = 0 progressions for transitions between the states observed in absorption ... [Pg.287]

In addition to qualitative identification of the elements present, XRF can be used to determine quantitative elemental compositions and layer thicknesses of thin films. In quantitative analysis the observed intensities must be corrected for various factors, including the spectral intensity distribution of the incident X rays, fluorescent yields, matrix enhancements and absorptions, etc. Two general methods used for making these corrections are the empirical parameters method and the fimdamen-tal parameters methods. [Pg.342]

Care must be taken in interpreting the intensity distribution, because the electron intensity depends not only on the local concentration of the element but on the topography also, because surface roughness can affect the inelastic background underneath the line. Therefore elemental maps are customarily presented as variations of the ratio of peak intensity divided by the magnitude of the background on both or one side of the line this can easily be performed by computer. [Pg.22]

The crater surfaces obtained in the LA-TOF-MS experiment on the TiN-TiAlN-Fe sample were remarkably smooth and clearly demonstrated the Gaussian intensity distribution of the laser beam. Fig. 4.45 shows an SEM image of the crater after 100 laser pulses (fluence 0.35 J cm ). The crater is symmetrical and bell-shaped. There is no significant distortion of the single layers. Fig. 4.45 is an excellent demonstration of the potential of femtosecond laser ablation, if the laser beam had a flat-top, rather than Gaussian, intensity profile. [Pg.239]

The similarity of velocity and of turbulence intensity is documented in Fig. 12.29. The figure shows a vertical dimensionless velocity profile and a turbulence intensity profile measured by isothermal model experiments at two different Reynolds numbers. It is obvious that the shown dimensionless profiles of both the velocity distribution and the turbulence intensity distribution are similar, which implies that the Reynolds number of 4700 is above the threshold Reynolds number for those two parameters at the given location. [Pg.1183]

Fig. 15 Relative intensity distribution of the radiation produced by a hydrogen and a deuterium lamp. Fig. 15 Relative intensity distribution of the radiation produced by a hydrogen and a deuterium lamp.
Fig. 16 Relative intensity distribution of a mercury NK 4/4 low pressure lamp (A) and of a mercury St 41 or St 48 lamp (B). Fig. 16 Relative intensity distribution of a mercury NK 4/4 low pressure lamp (A) and of a mercury St 41 or St 48 lamp (B).
The SAXS intensity distribution was measured with a rotating anode x-ray generator (Rigaku Denki, Rotaflex, RTP 300 RC) operated at 40 kV and 100 mA. The x-ray source was monochrolmatized to CuK (A = 0.154 nm) radiation. The SAXS patterns were taken with a fine-focused x-ray source using a flat plate camera (Rigaku Denki, RU-lOO). In the measurement of the solution sample, we used a glass capillary (< = 2.0 mm Mark-Rohrchen Ltd.) as a holder vessel. [Pg.603]

Figure 6 SAXS intensity distributions for MC2 film in the small-angle region. The arrows show the scattering maxima. The values in parentheses indicate the cubic packing (dl/di) [25],... Figure 6 SAXS intensity distributions for MC2 film in the small-angle region. The arrows show the scattering maxima. The values in parentheses indicate the cubic packing (dl/di) [25],...

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Airy formula, intensity distribution

Analysis fluorescence intensity distribution

Angular Intensity Distribution

Corrected intensity distributions

Corrected intensity distributions SAXS)

Distribution of intensities

FIDA (fluorescence intensity distribution

Fluorescence intensity distribution analysis FIDA)

Fluorescent intensity distribution analysis

Fluorescent intensity distribution analysis (FIDA

Fourier intensity distribution

Gaussian intensity distribution

Gaussian intensity distribution wavelengths

Intensity distribution function

Intensity distribution of light

Intensity distribution, light scattering

Intensity distribution, sunlight

Intensity-weighted distribution

Intensity-weighted particle size distribution

Products distribution intensive

Radial distribution functions from fluorescence intensities

Raman intensity distribution

Satellite intensity distributions

Satellite intensity distributions ionization

Scattering methods intensity distribution

Solar Spectral Distribution and Intensity in the Troposphere

Spectral intensities, fluctuations distribution

Spectral intensity distribution

Vibrational-intensity distribution

Wave intensity distribution

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