2002
DOI: 10.1109/tcsi.2002.802353
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On the jitter requirements of the sampling clock for analog-to-digital converters

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Cited by 99 publications
(46 citation statements)
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“…In this section we will derive the sampling clock PLL phase noise profile requirements based on in-band SNR specification of high sampling rate PSDMs under blocking conditions. For the sampling clock phase noise, we follow an analysis similar to [10], which is based on linear approximation of input signal at the sampling instant. Figure 5 shows time domain approximation of the sampling clock inaccuracy on the A/D input.…”
Section: Sampling Clock Phase Noise Impact On Blocking Dynamic Range mentioning
confidence: 99%
See 1 more Smart Citation
“…In this section we will derive the sampling clock PLL phase noise profile requirements based on in-band SNR specification of high sampling rate PSDMs under blocking conditions. For the sampling clock phase noise, we follow an analysis similar to [10], which is based on linear approximation of input signal at the sampling instant. Figure 5 shows time domain approximation of the sampling clock inaccuracy on the A/D input.…”
Section: Sampling Clock Phase Noise Impact On Blocking Dynamic Range mentioning
confidence: 99%
“…Equation 10 has several critical points that should be emphasized: (a) as oversampling frequency of the ADC increases, the impact of sampling clock phase noise on received signal decreases, (b) for a multi-tone including in-band blockers, the sampling clock phase noise scales with the blocker power and can 'spill-over' into baseband, reducing blocking dynamic range (BDR). For this analysis we assume a simplified synthesizer single-sided phase noise model of a type I PLL as follows:…”
Section: Sampling Clock Phase Noise Impact On Blocking Dynamic Range mentioning
confidence: 99%
“…Both assume a sinusoidal signal and zeromean gaussian jitter around fixed "perfect" sampling points. This latter assumption has been found experimentally to be reasonable (Shinagawa, 1990), although the spectrum is not white if a phase-locked loop is used to generate the clock (Da Dalt, 2002), or if the jitter is accumulative (Awad, 1998). The first formula assumes that 1 2 << n c f τ π , where f c is the carrier frequency of the sampled signal, i.e.…”
Section: Aperture Jittermentioning
confidence: 99%
“…As optical digital networks have been shown to transmit an aggregate of 10 Tb/s of data [2], they require low phase noise clocks for multiplexing the data streams on the entire network. Other applications requiring low phase noise clocks include sampling for analog to digital converters [3,4], clock recovery [5], and pulse sources [6]. The Optoelectronic Oscillator, heretofore referred to as the OEO, is a photonic system that can provide very low phase noise clock signals.…”
Section: Introductionmentioning
confidence: 99%