Alessandro Lupoli

most citedOn the reconstruction of bandlimited signals from random samples quantized via noise-shaping

1 citations · 1 across the 2 of their papers we have counts for

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cs.IT2026

Towards Digital Halftoning on Closed Manifolds--An Error Diffusion Scheme for the $2 D$ Torus based on Sigma-Delta Quantization along the Rank-one Lattice

Felix Krahmer, Alessandro Lupoli

Digital halftoning aims to represent continuous-tone images by binary patterns while preserving their visually relevant low-frequency content. Among the many available approaches,…

cs.IT2026

On Trajectory-Based Stability Analysis for $1$ -bit Sigma-Delta Quantization and its Application to the Second-Order Case

Rohan Joy, Felix Krahmer, Alessandro Lupoli

A state-of-the-art strategy for digitally representing a bandlimited signal $f$ is $ΣΔ$ quantization. $ΣΔ$ quantization schemes choose a bit sequence $(q_{n})$ representing the sampl…

cs.IT2023★ 1 cited

On the reconstruction of bandlimited signals from random samples quantized via noise-shaping

Rohan Joy, Felix Krahmer, Alessandro Lupoli +1

Noise-shaping quantization techniques are widely used for converting bandlimited signals from the analog to the digital domain. They work by ``shaping" the quantization noise so th…

Towards Digital Halftoning on Closed Manifolds--An Error Diffusion Scheme for the 2D Torus based on Sigma-Delta Quantization along the Rank-one Lattice

On Trajectory-Based Stability Analysis for 1-bit Sigma-Delta Quantization and its Application to the Second-Order Case

On the reconstruction of bandlimited signals from random samples quantized via noise-shaping

Towards Digital Halftoning on Closed Manifolds--An Error Diffusion Scheme for the $2 D$ Torus based on Sigma-Delta Quantization along the Rank-one Lattice

On Trajectory-Based Stability Analysis for $1$ -bit Sigma-Delta Quantization and its Application to the Second-Order Case