2012
DOI: 10.1587/nolta.3.258
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Recent advances in the analysis, design and optimization of Digital Delta-Sigma Modulators

Abstract: Digital Delta-Sigma Modulators (DDSMs) are almost univerally used in integrated circuits for wireless communications and digital audio, particularly in fractional-N frequency synthesizers and oversampled digital-to-analog converters (DACs). A DDSM is a nonlinear dynamical system which reduces the wordlength of an oversampled digital signal without significantly degrading the SNR in the signal band. DDSMs can exhibit a number of behaviors that are characteristic of nonlinear dynamical systems such as oscillatio… Show more

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Cited by 6 publications
(2 citation statements)
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“…Spur-free operation is guaranteed both before and after application of this nonlinearity if the quantizer is designed 4 We expect the quantizer to demonstrate spur-free operation for both the nonlinear mapping function, N : x → x 6 , and the linear mapping function L : x → x. Spur-free operation could be achieved with T = 2 if an accurate description of the transfer function was available in place of an estimate of the nonlinearity, but the solution presented here is robust to scaling inaccuracies in the nonlinearity estimate. 5 While it is entirely possible to implement a quantizer which produces an odd amplitude, for virtually all quantizers described in the literature the amplitude of t is even because the output, y, is full-scale. such that it implements P t (m− nα , n) values which produce a constant µ t [n] and µ tnl [n].…”
Section: B a Demonstration Of Optimum Spur-free Operation For An Arbitrary Known Nonlinearitymentioning
confidence: 99%
See 1 more Smart Citation
“…Spur-free operation is guaranteed both before and after application of this nonlinearity if the quantizer is designed 4 We expect the quantizer to demonstrate spur-free operation for both the nonlinear mapping function, N : x → x 6 , and the linear mapping function L : x → x. Spur-free operation could be achieved with T = 2 if an accurate description of the transfer function was available in place of an estimate of the nonlinearity, but the solution presented here is robust to scaling inaccuracies in the nonlinearity estimate. 5 While it is entirely possible to implement a quantizer which produces an odd amplitude, for virtually all quantizers described in the literature the amplitude of t is even because the output, y, is full-scale. such that it implements P t (m− nα , n) values which produce a constant µ t [n] and µ tnl [n].…”
Section: B a Demonstration Of Optimum Spur-free Operation For An Arbitrary Known Nonlinearitymentioning
confidence: 99%
“…Fractional spurs sometimes occur as a result of cycles that can arise during the normal operation of the quantizer. Advances in quantizer design over two decades, many of which are summarized in a recent review [5], have eliminated these intrinsic spurs. In this work, we will assume throughout that the output of the quantizer itself is spur-free.…”
Section: Introductionmentioning
confidence: 99%