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Optimizing Absorption Coefficient

Extensive structural, optical, and electronic studies on the chalcopyrite semiconductors have been stimulated by the promising photovoltaic and photoelectrochem-ical properties of the copper-indium diselenide, CuInSe2, having a direct gap of about 1.0 eV, viz. close to optimal for terrestrial photovoltaics, and a high absorption coefficient which exceeds 10 cm . The physical properties of this and the other compounds of the family can be modulated to some extent by a slight deviation from stoichiometry. Thus, both anion and cation deficiencies may be tolerated, inducing, respectively, n- and p-type conductivities a p-type behavior would associate to either selenium excess or copper deficiency. [Pg.43]

Useful for quantification of anthocyanins, the molar absorption coefficients of several anthocyanins have been reviewed." " However, these compilations reveal lack of uniformity between the reported values, most probably due to the unavailability of pure anthocyanins in sufficient quantities to allow reliable weighing under optimal conditions, and the lack of standardization of anthocyanin solvent used for measurements. [Pg.108]

The most time consuming parts of the forward model are the calculation of the absorption coefficients and the calculation of the radiative transfer. A spectral resolution of Av = 0.0005 cm 1 is considered necessary in order to resolve the shape of Doppler-broadened lines. To avoid repeated line-shape and radiative transfer calculations at this high resolution, two optimizations have been implemented ... [Pg.340]

In practice, this limitation is not seriously restrictive. Moderate electrolyte concentrations (t 0.5N) are required by solution IR drop concerns, yielding ds on the order of a few angstroms. Optimal semiconductor doping levels are dictated by developing H with the approximate value of a l, where a is the semiconductor absorption coefficient, and H is the depletion width. As a consequence, a typical order of magnitude for H is 1 micron (104 A). Thus the ratio H/ds... [Pg.313]

The cell has an optical capability of 2.5 m, using 12 transversals. When applied to CO2, however, the absorption coefficient (ac) is of sufficient size to allow measurements using an 0.5 m (4 transversals) path. Due to the magnitude of ac, a large difference in intensity develops as the beam passes through the cell. Maximum detection and amplification efficiency can only be achieved when the intensity levels of the sample and reference beams are approximately the same. To help balance the intensity levels, the mirror coatings (multi-layer silicon/silicon dioxide) have been optimized to pass the sample beam (99 percent reflectance at 4.3 pm) and partially attenuate the reference wavelength (95 percent... [Pg.223]

Because of the low absorption coefficient of amorphous and microcrystalline silicon, it is mandatory to optimize light scattering within thin film silicon solar cells by the use of suitably textured (rough) interfaces and surfaces. This paragraph comments about the ideal surface roughness for ZnO layers deposited by CVD, and used as front or back contacts within amorphous, microcrystalline (and micromorph) solar cells. [Pg.286]

Since radiative recombination is tied on one side to the absorption coefficient, which should be as large as possible to facilitate the absorption of solar radiation, and on the other side to the difference between the Fermi energies fc — fV) which is the free energy per electron-hole pair and should also be as large as possible, radiative recombination is quite unavoidable. On the contrary, in a solar cell, which does not emit photons under open-circuit conditions, non-radiative recombination is dominant and causes the difference between the Fermi energies pc — fv to be too small for a sizeable emission according to (4.52). In an optimal situation, all recombination is radiative. The efficiency for this situation is the maximum efficiency a 2-band solar cell can have [6,8-10]. [Pg.138]

The generation of photoexcited species at a particular position in the film structure has been shown in (6.19) and (6.20) to be proportional to the product of the modulus squared of the electric field, the refractive index, and the absorption coefficient. The optical electric field is strongly influenced by the mirror electrode. In order to illustrate the difference between single (ITO/polymer/Al) and bilayer (ITO/polymer/Ceo/Al) devices, hypothetical distributions of the optical field inside the device are indicated by the gray dashed line in Fig. 6.1. Simulation of a bilayer diode (Fig. 6.1b) clearly demonstrates that geometries may now be chosen to optimize the device, by moving the dissociation region from the node at the metal contact to the heterojunction. Since the exciton dissociation in bilayer devices occurs near the interface of the photoactive materials with distinct electroaffinity values, the boundary condition imposed by the mirror electrode can be used to maximize the optical electric field E 2 at this interface [17]. [Pg.259]

A kinetic method for determination of aromatic amines was proposed, based on measuring the development of azo dyes (134) resulting from coupling a diazonium ion derived from a PAA analyte and the chromophoric substrate 1 -(4-hydroxy-6-methylpyrimidin-2-yl)-3-methylpyrazolin-5-one (133), as shown in equation 22. After a short induction period initial rate kinetics can be measured when the process is quite advanced, absorbance reaches a maximum and starts to recede due to oxidation of the azo dye by excess nitrous acid. Each PAA has to be calibrated for its molar absorption coefficient and reaction rate, for optimal measurement. A tenfold excess of 133 over the analytes ensures a pseudo... [Pg.692]

XH NMR experiments show that the viologen residue interacts effectively with the CB7 host [53], Voltammetric and mass spectrometric data are also consistent with the formation of inclusion complexes between the dendronized viologens and CB7. As was the case with methylviologen, complexation by CB7 depresses the molar absorptivity coefficient for the viologen UV absorption band and this effect can be conveniently utilized to fit the absorbance data in titration experiments to 1 1 binding isotherms. From the optimization of these fittings we obtained the corresponding equilibrium association constants (Table 3). [Pg.224]

There are two possible explanations which could account for this observation. The first is that although the liquid height was always adjusted to the same multiple of the wavelength, it was not sure that matching of the system was optimized. It is also a fact that the liquids do not all have identical absorption coefficient, viscosity, or thermal conductivity [23]. It is thus quite clear that in the search for more accurate measurements and absolute values of sound intensity, further precautions should be taken. This may involve calibration using another method (e.g. heating coil, radiation forces). The method then becomes more lengthy, but is still useful. [Pg.29]

The experimental and computational study of bacterial thioredoxin, an E. coli protein, at THz frequencies is presented. The absorption spectrum of the entire protein in water was studied numerically in the terahertz range (0.1 - 2 THz). In our work, the initial X-ray molecular structure of thioredoxin was optimized using the molecular dynamical (MD) simulations at room temperature and atmospheric pressure. The effect of a liquid content of a bacterial cell was taken into account explicitly via the simulation of water molecules using the TIP3P water model. Using atomic trajectories from the room-temperature MD simulations, thioredoxin s THz vibrational spectrum and the absorption coefficient were calculated in a quasi harmonic approximation. [Pg.367]

Based on information on the linear absorption coefficients (found in the International Tables for Crystallography), the optimal thickness of the filter can be calculated. Table 2.2 shows this data in the case of a molybdenum anode and a zirconium filter. [Pg.53]

Fig. 3a shows etch depth per pulse versus absorption coefficient for PMMA/pyrene at various laser fiuences at 308 nm. As clearly seen, there exists an optimal dopant concentration for a given fluence. It should be noted that the high photoetching yield of PMMA/pyrene of 2.4 fi per pulse at F 1.2 J/cm obtained at 308 nm is not easily achievable at 193 nm on undoped PMMA, even at very high laser fiuences (19). The strong dependence of etch rates on absorption coefficients, with optimum values between 10 cm- and 10 cm-, is also found for PMGI/pyrene, and PMGI/ABH systems, as... [Pg.450]

Various additional information can be used. An optimal fact is to know all the absorption coefficients of the components participating in the reaction. This can be achieved if the reaction is interrupted at least n times and the solution analysed to determine quantitatively the concentrations of all the components. In this case concentrations a and the absorbances E are known at these times. For this reason e can be determined according to eq. (5.44). Qualitative analysis has to prove that only n components take part in the reaction. Using the absorbance coefficients for each reaction time the concentrations can be calculated according to eq. (4.9). One can proceed according to Section 5.3.1 in the following way. Because of the errors it is recommended first to use absorbances according to Section 5.3 for evaluation. Since interruption of the reaction and the determination of the concentrations... [Pg.392]

The thickness of sample cell holders is optimally given by the reciprocal of the absorption coefficient. While the scattered intensity increases linearly with thickness, the sample absorption, however, increases exponentially. The scattered intensity reaches its maximum value when the incident beam is weakened to /e = 0.37, and this means that 1 mm thick samples are usual in X-ray and neutron work in H2O buffers. For neutron work in H20 buffers, 2 mm thick samples are usual, even though the optimal thickness is now greater than 10 mm. Samples that are too thick may lead to curve artefacts from multiple scattering events. Allowance for... [Pg.184]


See other pages where Optimizing Absorption Coefficient is mentioned: [Pg.115]    [Pg.420]    [Pg.486]    [Pg.46]    [Pg.51]    [Pg.433]    [Pg.314]    [Pg.328]    [Pg.32]    [Pg.153]    [Pg.163]    [Pg.100]    [Pg.796]    [Pg.193]    [Pg.259]    [Pg.133]    [Pg.84]    [Pg.455]    [Pg.1119]    [Pg.3657]    [Pg.350]    [Pg.304]    [Pg.43]    [Pg.49]    [Pg.104]    [Pg.1118]    [Pg.350]    [Pg.9]    [Pg.40]    [Pg.213]    [Pg.323]   
See also in sourсe #XX -- [ Pg.100 ]

See also in sourсe #XX -- [ Pg.100 ]




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Absorption coefficient

Absorption coefficient coefficients

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