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Jorge Bacca

6 accepted papers

2025

Generalized Recorrupted-to-Recorrupted: Self-Supervised Learning Beyond Gaussian Noise

CVPR 2025poster

Recorrupted-to-Recorrupted (R2R) has emerged as a methodology for training deep networks for image restoration in a self-supervised manner from noisy measurement data alone, demonstrating equivalence in expectation to the supervised squared loss in the case of Gaussian noise. However, its effectiven…

2024

Plug-And-Play Algorithm Coupled with Low-Rank Quadratic Envelope Regularization for Compressive Spectral Imaging

ICASSP 2024accepted

This paper introduces a plug-and-play algorithm for enhancing compressive spectral imaging (CSI) through the integration of both a quadratic envelope (QE) regularizer and a deep prior. Our method employs the QE-based regularizer to foster a low-rank structure in conjunction with deep priors, synergi…

Cited by 0SourceScholar
2023

Deep Adaptive Superpixels For Hadamard Single Pixel Imaging In Near-Infrared Spectrum

ICASSP 2023accepted

Hadamard single-pixel imaging (HSI) is a promising sensing approach for acquiring spectral images in the near-infrared spectrum with high spatial resolution and fast recovery times due to the efficient invertible properties of the Hadamard matrix. The potential of the HSI system is diminished becaus…

Cited by 2SourceScholar
2021

Transmittance Regularizer for Binary coded Aperture Design in a Computational Imaging end-to-end Approach

ICASSP 2021accepted

Deep learning End-to-End (E2E) approaches have emerged as alternative optical design models, which jointly train the optical parameters of the sensing protocol, and the parameters of the deep neural network to achieve a specific task. This E2E model is particularly useful in the design of coding opt…

Cited by 0SourceScholar
2018

Phase Retrieval via Smoothing Projected Gradient Method

ICASSP 2018accepted

Phase retrieval is a kind of ill-posed inverse problem, which is present in various applications, such as optics, astronomical imaging, and X-ray crystallography. Mathematically this inverse problem consists on recovering an unknown signal x ∈ R <sup xmlns:mml="http://www.w3.org/1998/Math/MathML" xm…

Cited by 0SourceScholar