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Intermediate frequency

Semiconductor devices ate affected by three kinds of noise. Thermal or Johnson noise is a consequence of the equihbtium between a resistance and its surrounding radiation field. It results in a mean-square noise voltage which is proportional to resistance and temperature. Shot noise, which is the principal noise component in most semiconductor devices, is caused by the random passage of individual electrons through a semiconductor junction. Thermal and shot noise ate both called white noise since their noise power is frequency-independent at low and intermediate frequencies. This is unlike flicker or ///noise which is most troublesome at lower frequencies because its noise power is approximately proportional to /// In MOSFETs there is a strong correlation between ///noise and the charging and discharging of surface states or traps. Nevertheless, the universal nature of ///noise in various materials and at phase transitions is not well understood. [Pg.346]

In the following sections, we first show the phonon dispersion relation of CNTs, and then the calculated results for the Raman intensity of a CNT are shown as a function of the polarisation direction. We also show the Raman calculation for a finite length of CNT, which is relevant to the intermediate frequency region. The enhancement of the Raman intensity is observed as a function of laser frequency when the laser excitation frequency is close to a frequency of high optical absorption, and this effect is called the resonant Raman effect. The observed Raman spectra of SWCNTs show resonant-Raman effects [5, 8], which will be given in the last section. [Pg.52]

Raman modes. Such a symmetry analysis will also be useful for identifying the chirality of CNTs. The spectral features in the intermediate frequency range may come from the finite length of CNTs. The resonant Raman intensity may reflect differences in the DOS between metallic and semiconducting CNTs. [Pg.61]

Carbon monoxide absorbs light at frequencies near 1.2 X 10n, near 6.4 X 1013, and near 1.5 X 1014 cycles per second. It does not absorb at intermediate frequencies. [Pg.251]

Optical parametric oscillator (OPO, see 20) is the real equivalent to the radio frequency shifter however OPO can be replaced by a simple addition of a local oscillator (e.g. laser) through a beam splitter. Multiplication takes place at the level of detectors. For sake of S5mimetry, detectors can be placed at both output of the beam splitter, the intermediate frequency is then the output of the differential amplifier. [Pg.368]

Precise knowledge of the critical point is not required to determine k by this method because the scaling relation holds over a finite range of p at intermediate frequency. The exponent k has been evaluated for each of the experiments of Scanlan and Winter [122]. Within the limits of experimental error, the experiments indicate that k takes on a universal value. The average value from 30 experiments on the PDMS system with various stoichiometry, chain length, and concentration is k = 0.214 + 0.017. Exponent k has a value of about 0.2 for all the systems which we have studied so far. Colby et al. [38] reported a value of 0.24 for their polyester system. It seems to be insensitive to molecular detail. We expect the dynamic critical exponent k to be related to the other critical exponents. The frequency range of the above observations has to be explored further. [Pg.216]

C (or 15N) NMR signals recorded by both CPMAS and DDMAS NMR, however, could be broadened or suppressed, when fluctuation motions with intermediate frequencies of 104-105 Hz interfere with... [Pg.5]

Solid-like portion Intermediate frequency motions... [Pg.10]

DDS(I). The signal is updated at a rate of 160 MHz. (C) The spectral decomposition of the signal. Either the fundamental wave at 20 MHz or the second-order image frequency at 180 MHz is used for the intermediate frequency. [Pg.361]

Figure 6 Liquid-state hi spectra in chloroform acquired in 11.7 T (A) on a Varian INOVA 500 MHz spectrometer, and (B) OPENCORE NMR spectrometer. The intermediate frequency was 180 MHz. In the transmitter, the 180-MHz DDS image was used, while super-Nyquist sampling was employed in the receiver. Figure 6 Liquid-state hi spectra in chloroform acquired in 11.7 T (A) on a Varian INOVA 500 MHz spectrometer, and (B) OPENCORE NMR spectrometer. The intermediate frequency was 180 MHz. In the transmitter, the 180-MHz DDS image was used, while super-Nyquist sampling was employed in the receiver.
The price to pay for getting the higher intermediate frequency in such a convenient way would be the less clock-jitter tolerance, so that the apparent resolution of the resonance line can be degraded compared with that obtained in the conventional detection scheme. For this reason, we demonstrated the high-resolution liquid-state NMR experiment, in which the resonance line width was on the order of Hz. In fact, we observed a drift of the peak position when we used a less stable clock... [Pg.365]

ADC sampling rate, and is producing the fundamental wave at a quarter (20 MHz) of the ADC sampling rate. In this very configuration can one extend the intermediate frequency in the simple way that was described above, by utilizing the DDS-image frequency and the super-Nyquist sampling scheme. [Pg.391]

Intermediate frequency (IF), 23 142 Intermediate heat exchanger (IHX), in fast reactors, 17 586... [Pg.482]


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See also in sourсe #XX -- [ Pg.28 , Pg.48 , Pg.62 ]

See also in sourсe #XX -- [ Pg.319 ]

See also in sourсe #XX -- [ Pg.407 ]




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