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Composite frequencies

Table 16. Composition", frequency (co) beginning from which one may achieve coincidence of the G values and the shift factors b(c) at 190 °C [344]... Table 16. Composition", frequency (co) beginning from which one may achieve coincidence of the G values and the shift factors b(c) at 190 °C [344]...
The dielectric relaxation of bulk mixtures of poly(2jS-di-methylphenylene oxide) and atactic polystyrene has been measured as a function of sample composition, frequency, and temperature. The results are compared with earlier dynamic mechanical and (differential scanning) calorimetric studies of the same samples. It is concluded that the polymers are miscible but probably not at a segmental level. A detailed analysis suggests that the particular samples investigated may be considered in terms of a continuous phase-dispersed phase concept, in which the former is a PS-rich and the latter a PPO-rich material, except for the sample containing 75% PPO-25% PS in which the converse is postulated. [Pg.42]

The composite frequencies have been preserved in modulation experiments with two unharmonic frequencies (Fig. 10.18 Kikas et al., 2001). The coherence spectra are relatively immune to the presence of white noise, as is shown by the red spectrum in Fig. 10.18. No effect on information content was observed with flow rate or dilution up to seven times. [Pg.334]

Therefore, if no impact can be found in a plant community in terms of species composition, frequency, presence, total biomass, or quality of product after long term exposures to specific pollutants or pollutant complexes, the pollutant or pollutant complex is of no importance to the plant community at the ambient concentrations measured. Thus our final concern over air pollutants and their impact on vegetation should involve their effects on plant communities, whether simple or complex, domestic or natural. [Pg.133]

To give an example, we could measure the isotope shifts Af of two separate transitions such as 1S-2S and 2S-nS. By forming the linear combination 7Af(2S-nS)-(l-8/n3)-Af(lS-2S), we obtain a new composite frequency which no longer contains terms proportional to 1/n3. It is thus independent of nuclear size and can be calculated much more precisely than iis constituents. A CuSipniiSCii of experiment and theory can then yield an improved electron-proton mass ratio. [Pg.908]

The electrical output signal from a conventional scanning spectrometer usually takes the form of an amplitude-time response, e.g. absorbance vs. wavelength. All such signals, no matter how complex, may be represented as a sum of sine and cosine waves. The continuous fimction of composite frequencies is called a Fourier integral. The conversion of amplitude-time, t, information into amplitude-frequency, w, information is known as a Fourier transformation. The relation between the two forms is given by... [Pg.41]

The composition frequency dependencies for all observed phonon modes in p>-type MCT-system at the temperature of 300K is presented on Figure 10. It is seen that these dependencies are similar to that one obtained in (Kozyrev et al., 1998) but the APMs observed in the spectral region 104 - 116 cm-i are presented here also (are absented in work... [Pg.475]

Figure 9.34 The composites frequency dependence of reflection coefficient at different filler s amount PANI-PTSA/epoxy resin composites (a), PANI-PTSA/FCjOyepoxy resin hybrid composites (b), PANI-PTSA (15%)/Fe30 (10%)/epoxy resin hybrid composites at different thickness (c), and the comparison of measured and calctdated reflection coefficient for PANI-PTSA (15%)/Fe30 (10%)/epoxy resin hybrid composite (d). Reprinted from Ref. [61] with permission from Elsevier. Figure 9.34 The composites frequency dependence of reflection coefficient at different filler s amount PANI-PTSA/epoxy resin composites (a), PANI-PTSA/FCjOyepoxy resin hybrid composites (b), PANI-PTSA (15%)/Fe30 (10%)/epoxy resin hybrid composites at different thickness (c), and the comparison of measured and calctdated reflection coefficient for PANI-PTSA (15%)/Fe30 (10%)/epoxy resin hybrid composite (d). Reprinted from Ref. [61] with permission from Elsevier.
The classic Chou-Fasman technique (64) is a statistical or probabilistic one. It divides the compositional frequency of a particular amino acid type within a given secondary structural type by its composition within all the sequences of all the proteins in the data base considered. If the so-called "conformational preference" is above 1.00, the amino acid shows a structural bias for a given secondary structure below 1.00 indicates a structural avoidance and, of course, 1.00 displays neutrality. These 20 propensities over three structural states (a, coil or turn) are used to predict sequence spans if a cluster of consecutive preferences along the sequence consists of four or more residues and shows a mean preference greater than some threshold. [Pg.43]

Numerous methods for characterising the earliest stages of phase separation have been devised. All rely on sampling the data to make estimates of the local composition. The aim is to be able to identify statistically significant fluctuations in solute concentration which indicate the onset of phase separation. A comprehensive review of the key methods, composition frequency distribution, contingency table analyses, pan-correlation functions, spatial distribution mapping and the local chemistry approach is presented in Marquis and Hyde. Pair correlations. [Pg.238]

Significant reduction in species composition, frequency and herbage production in several native plants due to the contamination of the soil with petroleum hydrocarbons [2, 14, 39]. [Pg.151]

Glass Composition Frequency (Hz) Tangent Loss (tan 5) Temperature... [Pg.638]

The weak-field dielectric properties of a typical relaxor electrostrictor show a transition region above which electrostrictive properties predominate (correlated with low dielectric loss and reduced strain) and below which piezoelectric properties predominate (increased dielectric loss and reduced strain) (Figs. 3.37 and 3.38). The optimum tradeoff among maximum strain, minimum hysteresis, and minimum temperature dependence occurs within the transition zone ( fuzzy region) however, the position of the zone is dependent on composition, frequency, and likely drive conditions. [Pg.185]

AC impedance spectroscopy Potential, E Current /, or impedance Z Solution composition film composition, frequency Charge transfer and ion transport kinetics... [Pg.534]


See other pages where Composite frequencies is mentioned: [Pg.103]    [Pg.267]    [Pg.177]    [Pg.177]    [Pg.298]    [Pg.171]    [Pg.277]    [Pg.854]    [Pg.858]    [Pg.33]    [Pg.290]    [Pg.357]   
See also in sourсe #XX -- [ Pg.171 ]




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