Deep Convolutional Denoising of Low-Light Images

01/06/2017
by   Tal Remez, et al.
0

Poisson distribution is used for modeling noise in photon-limited imaging. While canonical examples include relatively exotic types of sensing like spectral imaging or astronomy, the problem is relevant to regular photography now more than ever due to the booming market for mobile cameras. Restricted form factor limits the amount of absorbed light, thus computational post-processing is called for. In this paper, we make use of the powerful framework of deep convolutional neural networks for Poisson denoising. We demonstrate how by training the same network with images having a specific peak value, our denoiser outperforms previous state-of-the-art by a large margin both visually and quantitatively. Being flexible and data-driven, our solution resolves the heavy ad hoc engineering used in previous methods and is an order of magnitude faster. We further show that by adding a reasonable prior on the class of the image being processed, another significant boost in performance is achieved.

READ FULL TEXT

page 2

page 6

page 7

page 8

page 9

research
09/27/2018

Image Reconstruction Using Deep Learning

This paper proposes a deep learning architecture that attains statistica...
research
03/01/2018

Poisson Image Denoising Using Best Linear Prediction: A Post-processing Framework

In this paper, we address the problem of denoising images degraded by Po...
research
10/16/2018

DN-ResNet: Efficient Deep Residual Network for Image Denoising

A deep learning approach to blind denoising of images without complete k...
research
06/02/2012

Poisson noise reduction with non-local PCA

Photon-limited imaging arises when the number of photons collected by a ...
research
05/22/2017

Unrolled Optimization with Deep Priors

A broad class of problems at the core of computational imaging, sensing,...
research
06/03/2022

LenslessPiCam: A Hardware and Software Platform for Lensless Computational Imaging with a Raspberry Pi

Lensless imaging seeks to replace/remove the lens in a conventional imag...

Please sign up or login with your details

Forgot password? Click here to reset