1990 37th IEEE International Conference on Solid-State Circuits 1990
DOI: 10.1109/isscc.1990.110191
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A monolithic CMOS 10 MHz DPLL for burst-mode data retiming

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Cited by 29 publications
(10 citation statements)
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“…Consequently, the maximum tolerable frequency error, referred to as frequency tolerance, directly depends on the maximum rate of phase change. It is easily calculated to be (1) where is the resolution of the phase interpolator, is the update period of the state machine, DF is the decimation factor used to reduce the dithering jitter to one phase step, and is the transition density defined with respect to a period of . Substituting typical parameters of , , , and , where is equal to the incoming bit period, results in a maximum frequency tolerance of about 490 parts per million (ppm).…”
Section: A Dual-loop Cdrmentioning
confidence: 99%
See 1 more Smart Citation
“…Consequently, the maximum tolerable frequency error, referred to as frequency tolerance, directly depends on the maximum rate of phase change. It is easily calculated to be (1) where is the resolution of the phase interpolator, is the update period of the state machine, DF is the decimation factor used to reduce the dithering jitter to one phase step, and is the transition density defined with respect to a period of . Substituting typical parameters of , , , and , where is equal to the incoming bit period, results in a maximum frequency tolerance of about 490 parts per million (ppm).…”
Section: A Dual-loop Cdrmentioning
confidence: 99%
“…As indicated by (1) and (2), both the frequency tolerance and the tracking bandwidth can be improved by increasing the step size of the interpolator. 1 This requirement contradicts the need for a smaller phase step to minimize dithering jitter. In addition to the conflicting requirements on the interpolator step size, the dual-loop CDR also requires additional hardware to generate multiple equally spaced clock phases.…”
Section: A Dual-loop Cdrmentioning
confidence: 99%
“…Throughout the paper, we will be using the CDR circuit [1,2] shown in Figure 1 to illustrate the stochastic model and the performance evaluation techniques. The framework we present here is by no means restricted to this particular circuit, and the general model we describe can be used for other discrete-time mixed-signal processing circuits.…”
Section: Modeling and Performance Evaluationmentioning
confidence: 99%
“…In other CDR architectures, the oversampling algorithm was applied. These usually adopt 1:N demultiplexing architectures for relaxing the processing speed after very high oversampling the input [5][6][7][8].…”
Section: Ntroductionmentioning
confidence: 99%