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Fundamentals of Sigma-Delta ADCs PDF

45 Pages·2008·0.83 MB·Dutch
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Fundamentals of Sigma-Delta ADCs Jinseok Koh, Ph.D. Texas Instruments Inc. Dallas, TX IEEE SSCS Dallas Chapter, June 2007 Jinseok Koh ([email protected]) Why Analog to Digital Conversion? (cid:252) Naturally occurring signals are analog signal (cid:252) Human beings perceive and retain information in analog form (cid:252) BUT, Analog signal is more sensitive to noise than digital signal Jinseok Koh ([email protected]) How Analog to Digital Conversion? 110 101 101 101 101 101 100 100 100 011 010 010 010 010 001 000 t t t t t t t t t 1 2 3 4 5 6 7 8 9 1. Sample analog signal 2. Quantize sampled analog signal(cid:224) Quantization noise 3. Faster sampling time, better accuracy 4. Higher quantization levels, better accuracy Jinseok Koh ([email protected]) Continuous Time Signal e d u t i l p m A Time f , band of B interest Signal r e w o P 0 f f C B Frequency Signal frequency, f = band of interest, f (Maximum frequency of the signal) C B Jinseok Koh ([email protected]) Jinseok Koh ([email protected]) Typical Architecture for Analog to Digital Conversion ADC Continuous Sampled Digital Analog Time Signal Analog Signal Signal Signal Anti Aliasing Quantization DSP S/H Filter Jinseok Koh ([email protected]) Nyquist Rate vs. Oversampled Jinseok Koh ([email protected]) Modeling of Quantizer • Quantizer is non-linear building block – Need modeling for simplifying the analysis • White additive noise assumptions – It is not fulfilled in many applications, However – It makes analysis easy and makes possible the use of z-tansformation Jinseok Koh ([email protected]) Quantization Noise • Quantity of in-band noise depends on the over-sampling ratio – SNR = 10log(s 2) -10log(s 2) +3.01r(dB), where x n – s 2 and s 2 are input signal power and in-band noise power respectively, and x n – r is defined by over-sampling ratio, f /2f =2r s b PervezM. Aziz, “An overview of sigma-delta converters,”IEEE Signal processing Magazine, pp 61-84, Jan. 1996 Jinseok Koh ([email protected]) Over-sampling and Noise Shaping Every doubling of sampling frequency 1RLVH leads approximately 3 dB enhancement in SNR %DQG(cid:3)RI(cid:3),QWHUHVW I I I V V V Noise shaping pushes quantization noise to higher frequency resulting in suppressing Q. noise in the band of interest Jinseok Koh ([email protected])

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Fundamentals of Sigma-Delta ADCs . Sigma-delta ADC provide trade-offs between: Sigma-Delta ADC converts 75 MHz IFA output to 37.5 MHz digital words.
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