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Spectral optical conductance

The flux through a spectrometer within a small spectral region is appropriately described by Eq. 3.1-1. In this book, the optical properties are usually related to wavenumbers (Eq. 3.1-9) by the spectral radiance Lc, (radiance per wavenumber), by the spectral optical conductance Gy (optical conductance per wavenumber), and by Ai>, the bandwidth of the instrument (in wavenumber units) ... [Pg.67]

As early as 1954, Jacquinot pointed out that interferometers have a considerably higher optical conductance than prism or grating spectrometers. In order to quantify this relation we use Eqs. 3.1-33 and 3.1-39 and add G or / as a superscript to designate the spectral optical conductance of grating instruments and interferometers, respectively ... [Pg.75]

According to this equation, the ratio between the length of the slit h and the focal length of the collimator / is relevant for the spectral optical conductance of a grating spectrometer. It is usually on the order of 0.01 values of up to 0.2 aie only reached in very special cases (the old model 81 Cary Raman spectrometer with an image sheer , made in 1960 ). [Pg.75]

To compare this relation with the properties of an interferometer described by Eq. 3.1 -39, we choose the beam area of the interferometer F equal to the beam area at the grating The spectral optical conductance of an interferometer thus equals ... [Pg.76]

In conclusion it can be stated that the spectral optical conductance for a prism spectrometer, a grating spectrometer, and a Michelson interferometer are approximately as 1 10 1000. [Pg.76]

The radiant flux

thermal radiation source through a spectrometer is calculated by multiplying the spectral radiance by the spectral optical conductance, the square of the bandwidth of the spectrometer, and the transmission factor of the entire system (Eq, 3.1-9). Fig. 3.3-1 shows the Planck function according to Eq. 3.3-3. The absorption properties of non-black body radiators can be described by the Bouguer-Lambert-Beer law ... [Pg.99]

The spectral radiance determines the exchange of thennal radiation energy. The radiant flux exchanged by a spectrometer or any other optical system with a spectral optical conductance Gp between two thennal radiators, A and B, is given by... [Pg.100]

A large signal-to-noise ratio is an essential factor to enhance the precision of an analytical procedure. We have seen that the intensity of a signal in a spectrum is proportional to the spectral optical conductance of the instrument. This section describes how the parameters of the measurement affect the signal-to-noise ratio. [Pg.115]

Here the subscript V stand for per wavenumber . L, the spectral radiance, is a property of the radiation source, Gy the spectral optical conductance and Av the bandwidth of the instrument (in wavenumber units), r is the overall transmission factor of the entire instrument. [Pg.824]

The ratio of the spectral optical conductance of an interferometer, compared to a grating spectrometer (the Jacquinot advantage) is given by... [Pg.824]

Fig. 4. The reflectivity (a) and the optical conductivity (b) in the p direction are similar to the ones along the a directions (Fig. 3). However, the absence of data above 4 eV changes the high energy spectrum of the optical conductivity. These changes are not relevant for the low frequency spectral range. The Maxwell-Garnett (MG) fit is also displayed as well as the intrinsic reflectivity and conductivity calculated from the fit (see Table 2 for the parameters). Fig. 4. The reflectivity (a) and the optical conductivity (b) in the p direction are similar to the ones along the a directions (Fig. 3). However, the absence of data above 4 eV changes the high energy spectrum of the optical conductivity. These changes are not relevant for the low frequency spectral range. The Maxwell-Garnett (MG) fit is also displayed as well as the intrinsic reflectivity and conductivity calculated from the fit (see Table 2 for the parameters).
Abstract. The spectral dependence of photoluminescence and optical conductivity for the solid C6o and Cd-Q)0 films (with the admixture of C70 fullerenes) are studied under irradiation by argon ions with different doses. The fragmentation of the C6o molecules and the formation of the radiation defects, which are accompanied by appearance and increase in the intensity of the new component of the excitons emission, by decrease in the high-frequency optical conductivity spectral dependence to an analogous characteristic for the amorphous carbon films are observed with an increase in the radiation dose. This testifies that with the destruction of the molecules structure by ions the growth of the number of electrons, which are in the sp2 -hybridized state takes place. Furthermore, with the appearance of radiation defects the formation of the traps of the free charge carriers, which lead to a total decrease in the optical conductivity occurs. [Pg.111]

In this work the studies of optical characteristics, including photoluminescence and optical conductivity a(E) of the C6o and Cd-C6o films with different radiation doses by argon ions with the energy of 0,3 keV are carry ouied. The films of fullerenes C6o and Cd-C6o with the admixture of the C70 molecules ( 10 mass %) are precipitated out to the substrates from the stainless steel (temperature of the substrate was equal to 473 K) during the vacuum sublimation [7]. Photoluminescence was studied with the laser excitation with a wavelength of 514,5 nm [8], Optical conductivity was measured with the use of a method of spectral ellipsometry [9-10],... [Pg.112]

As one can see from Fig. 3 (the spectral dependence of optical conductivity u(e) in the interval of interband transitions) the greatest changes are observed for the high-frequency conductivity, caused by yi > q (/ > /, ) transition [9-10], This... [Pg.114]

Figure 3. Spectral dependence of the optical conductivity Figure 3. Spectral dependence of the optical conductivity <j(e) of the C6o films (with the dmixture of C70 fullerenes) under irradiation by the argon (Ar+) ions 1 - the initial, nonirradiated state 2 - the radiation dose is 8xl014 ion/cm2 3 - 27xl014 ion/cm2. The substrate is the stainless steel, d = 1200 nm, Tmelt = 473 K.
From the optical conductivity, we compute the spectral weight or partial sum rule defined in Eq.l. We show in Fig3-a and -b the temperature variation... [Pg.23]

We have measured with great accuracy the reflectivity of electron doped Pr2 sCe, Cu() at various Ce doping levels. An optical conductivity spectral weight analysis shows that a partial gap opens at low temperatures for Ce concentrations up to x = 0.15. A spin density wave model reproduces satisfactorily the data. [Pg.30]

Abstract. The spectral dependence of photoluminescence and optical conductivity for the solid C60 and Cd-C6o films (with the admixture of C70 fullerenes) are studied under irradiation by argon ions with different doses. The fragmentation of the C60 molecules and the formation of the radiation defects, which are accompanied by appearance and increase in the intensity of the new component of the excitons emission, by decrease in the high-frequency optical conductivity o e) and... [Pg.111]

During the 1960s further improvements made infrared spectroscopy a very useful tool used worldwide in the analytical routine laboratory as well as in many fields of science. Grating spectrometers replaced the prism instruments due to their larger optical conductance (which is explained in Sec. 3 of this book). The even larger optical conductance of interferometers could be employed after computers became available in the laboratory and algorithms which made Fourier transformation of interferograms into spectra a routine. The computers which became a necessary component of the spectrometers made new powerful methods of evaluation possible, such as spectral subtraction and library search. [Pg.3]

Fig. 6. Electron-boson model calculations (from Puchkov et al. 1996a). The top panel shows the bosonic spectral density, here a square spectrum the next panel shows the optical conductivity the third panel shows the scattering rate, and the bottom panel shows the mass renormalization. The coupling constant is equal to 1. Fig. 6. Electron-boson model calculations (from Puchkov et al. 1996a). The top panel shows the bosonic spectral density, here a square spectrum the next panel shows the optical conductivity the third panel shows the scattering rate, and the bottom panel shows the mass renormalization. The coupling constant is equal to 1.
A detailed comprehensive review described the spectral, optical, magnetic, and electrical properties of one-dimensional conducting polymer composites, as well as their applicability in electronic devices as chemical and biological sensors, gas sensors, electronie nanodevices, and energy devices (Lu et al. 2011). [Pg.289]


See other pages where Spectral optical conductance is mentioned: [Pg.77]    [Pg.124]    [Pg.828]    [Pg.77]    [Pg.124]    [Pg.828]    [Pg.258]    [Pg.233]    [Pg.321]    [Pg.235]    [Pg.22]    [Pg.23]    [Pg.27]    [Pg.28]    [Pg.200]    [Pg.204]    [Pg.112]    [Pg.75]    [Pg.78]    [Pg.118]    [Pg.132]    [Pg.874]    [Pg.447]    [Pg.471]    [Pg.521]    [Pg.538]    [Pg.184]    [Pg.205]    [Pg.239]   
See also in sourсe #XX -- [ Pg.67 ]




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