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Nyquist rate

Gratton et. al. in [34] describes a least squares regression method to model heartbeat artifacts and to filter it out adaptively. Since the heartbeat rate is approximately 1 Hz, it is necessary that data is sampled at a sufficiently high rate (e.g. above the Nyquist rate) so as to represent and filter the artifacts out correctly and have minimal impact on the signal of interest itself [98]. [Pg.352]

Figure 8.8 Frequency response of at linear interpolation sample rate converter with L = 4 showing better stopband rejection around 0.5n (or at the original Nyquist rate) but increased rolloff in the passband below 0.25tc of almost -7 dB. Figure 8.8 Frequency response of at linear interpolation sample rate converter with L = 4 showing better stopband rejection around 0.5n (or at the original Nyquist rate) but increased rolloff in the passband below 0.25tc of almost -7 dB.
Aliasing Refers to an often detrimental phenomenon associated with the sampling of continous-time waveforms at a rate below the Nyquist rate. Frequencies greater than one-half the sampling rate become indistinguishable from frequencies in the fundamental bandwidth, that is, between DC and one-half the sampling rate. [Pg.2241]

Nyquist rate To obey the Nyquist sampling theorem, a bandhmited waveform should be sampled at a rate which is at least twice the Nyquist frequency. This minimum sampling rate is known as the Nyquist rate. Failure to follow this restriction results in ahasing. [Pg.2242]

Recent high-speed ADC applications. (From Song, B.-S., Nyquist-rate ADC and DAC, in The VLSI Handbook, Chen, W.-K., Ed., CRC Press, Boca Raton, FL, 2000, p. 54-5.)... [Pg.224]

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]

The effect of DP-2) is to produce a virtual pulse whose length is the width of the central lobe. Of course, this is never completely perfect since it does have side-lobes, but waveforms have been described for which the performance in this respect is excellent. DP-3) means that the Doppler frequency shift is being sampled at a discrete set of time points. If the sampling rate is faster than the Nyquist of the Doppler frequency shift, then the Doppler can be unambiguously extracted. [Pg.274]

Figure 3.13 (a) Values of charge-transfer resistance of different systems based on carbon, using the redox probe Fe(CN)6 . (b) Nyquist plot of different carbon nanotube composites in the presence of the redox couple, (c) Table with the electron-transfer rate constants calculated from cyclic voltammet data by using Nicholson method. Adapted with permission from Ref [103]. Copyright, 2008, Elsevier. [Pg.140]


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