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Unlimited Dynamic Range Analog-to-Digital Conversion

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arxiv 1911.09371 v1 pith:WGJ4RSB4 submitted 2019-11-21 eess.SP

classification eess.SP
keywords rangedynamicinputsignalsadcsanalog-to-digitalfeaturemodulo
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Analog-to-digital converters (ADCs) provide the link between continuous-time signals and their discrete-time counterparts, and the Shannon-Nyquist sampling theorem provides the mathematical foundation. Real-world signals have a variable amplitude range, whereas ADCs, by design, have a limited input dynamic range, which results in out-of-range signals getting clipped. In this paper, we propose an unlimited dynamic range ADC (UDR-ADC) that is based on the modulo operation (self-reset feature) to alleviate the problem of clipping. The self-reset feature allows for wrapping of the input amplitudes, which preserves the input dynamic range. We present the signal model and a reconstruction technique to recover the original signal samples from the modulo measurements. We validate the operation of the proposed ADC using circuit simulations in 65 nm complementary metal-oxide-semiconductor (CMOS) process technology. The validation is supplemented by a hardware prototype designed using discrete components. A performance assessment in terms of area, power requirement, and the signal-to-quantization-noise ratio (SQNR) shows that the UDR-ADC outperforms the standard ones.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Practical Modulo Sampling: Mitigating High-Frequency Components

    eess.SP 2025-01 conditional novelty 6.0 of 10

    Mixing the modulo-folded signal with a periodic comb before low-pass filtering and sampling yields samples that match ideal modulo sampling, enabling modulo recovery with realistic ADCs.

  2. Modulo Sampling: Performance Guarantees in The Presence of Quantization

    eess.SP 2025-01 reject novelty 5.0 of 10

    The paper derives MSE guarantees for dithered modulo ADCs, claiming OF>3 and b>3 suffice for 1/OF^3 scaling, but the central proof omits a noise-leakage term.

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