Quantized Signal Recovery with Interference via Parametrized Look-Up Tables
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Abstract (arXiv)
Efficient all-digital post-correction of low-resolution analog-to-digital converters can be achieved by using Look-Up Tables (LUTs). The performance of a LUT can be optimized by incorporating a parametric model for the expected input signal, noise level, and interference signals. We evaluate three analytical estimators for integration with parametrized LUTs, especially with applications to low-resolution, non-linear, or wideband quantizers. We also propose several approximations to improve tractability of the estimation problem for Phase-Shift Keyed input signals and Linear Frequency Modulated interference signals. Simulated results validate the ability of our estimator to recover the instantaneous value of the desired input signal in real-time with a high degree of accuracy. This includes cancellation of harmonic distortion that aliases into the desired signal bandwidth from front-end saturation due to high-power out-of-band interference. Our estimators are shown to achieve a significant gain over conventional linear-filtering techniques while also being robust to changes in input parameters, non-linear quantizers, and time-variant interference sources. For a tone input quantized to 3 bits and estimated with a fixed 12-tap model order we achieve >10 dB improvement in Mean Square Error and >20 dBc improvement in Spurious-Free Dynamic Range.
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5 of 41 references.
References · 5
- 2022The Cramer-Rao Bound for Signal Parameter Estimation from Quantized Datacited by 4
- 2017Quantized Spectral Compressed Sensing: Cramer-Rao Bounds and Recovery Algorithmscited by 2
- 2019Low-Resolution Quantization in Phase Modulated Systems: Optimum Detectors and Error Rate Analysiscited by 2
- 2024Linear and Nonlinear MMSE Estimation in One-Bit Quantized Systems under a Gaussian Mixture Priorcited by 2
- 2024Optimality of the Bussgang Linear MMSE Channel Estimator for MIMO Systems with 1-Bit ADCscited by 1
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- 2025Design and Implementation of Parametrized Look-Up Tables for Post-Correction of Oversampling Low-Resolution ADCs
- 2025Practical Modulo Sampling: Mitigating High-Frequency Components
- 2026Analytical Derivation of Quantization Error in Threshold Level Quantizers Using Bipolar PFM
- 2022On the Acquisition of Stationary Signals Using Uniform ADCs ↗
- 2024Short-time Fourier Transform-based Signal Recovery for Modulo Analog-to-Digital Converters
- 2025Modulo Sampling: Performance Guarantees in The Presence of Quantization
- 20251-Bit Unlimited Sampling Beyond Fourier Domain: Low-Resolution Sampling of Quantization Noise
- 2021Time Encoding Quantization of Bandlimited and Finite-Rate-of-Innovation Signals