2006 13th IEEE International Conference on Electronics, Circuits and Systems 2006
DOI: 10.1109/icecs.2006.379738
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A 2nd Order 1-bit Complex Switched Capacitor Sigma-Delta ADC with 90dB SNDR in a 180kHz Bandwidth

Abstract: A complex switched capacitor sigma-delta ADC is described. The ADC is used in the VLIF RX path of a GSM/GPRS/EDGE phone and has an SNDR of 90dB in a 180kHz bandwidth, with the VLIF centered at 123kHz. The use of a complex noise transfer function allows for a more optimal use of noise shaping. The ADC is 2 nd order, 1-bit, with a sampling rate of 52MHz implemented in 90nm CMOS.

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Cited by 3 publications
(2 citation statements)
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“…In addition, complex transfer functions have been studied also for Sigma-Delta Modulator (SDM)-based ADCs which can be used in the intermediate frequency (IF) stage of a receiver (RX). Reference [13] presents a 2 nd order single-bit Complex SDM (CSDM) ADC to be used in a very low IF RX path in GSM/ GPRS/ EDGE phone applications for improved noise shaping (complex NTF), whereas only one integrator stage is complex. The coefficients of the architecture were obtained with a DSM specific design tool, because the custom complex zero is placed extremely close to the signal band (z = -0.02j), and has very little impact on the poles position.…”
Section: B Known Implementation Methods Of Asymmetric Ntfmentioning
confidence: 99%
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“…In addition, complex transfer functions have been studied also for Sigma-Delta Modulator (SDM)-based ADCs which can be used in the intermediate frequency (IF) stage of a receiver (RX). Reference [13] presents a 2 nd order single-bit Complex SDM (CSDM) ADC to be used in a very low IF RX path in GSM/ GPRS/ EDGE phone applications for improved noise shaping (complex NTF), whereas only one integrator stage is complex. The coefficients of the architecture were obtained with a DSM specific design tool, because the custom complex zero is placed extremely close to the signal band (z = -0.02j), and has very little impact on the poles position.…”
Section: B Known Implementation Methods Of Asymmetric Ntfmentioning
confidence: 99%
“…5), as it can be seen from the STF and NTF 12) (13) (14The differences between the transfer functions of the two architectures (highlighted in Eq. (10)(11) and (13)(14)) show the transition from a DSM to a CDSM by moving a zero from DC (z = 1) to a custom position (z = r -jc), without affecting the optimization of the poles, i.e. the denominators of the STF and NTF are equivalent for ax = a4 + r -1.…”
Section: A Cdsm With One Custom Complex Zeromentioning
confidence: 99%