A Tunable Despeckling Neural Network Stabilized via Diffusion Equation
Yi Ran, Zhichang Guo, Jia Li, Yao Li, Martin Burger, Boying Wu

TL;DR
This paper introduces a tunable neural network for despeckling SAR images, stabilized by a diffusion equation regularization, which improves robustness against adversarial attacks and outperforms existing methods.
Contribution
It proposes a novel end-to-end neural network framework unrolling a denoising block with a diffusion regularization, with a single hyperparameter controlling smoothness, and provides theoretical stability and convergence analysis.
Findings
Effective removal of high-frequency oscillations caused by adversarial attacks.
Superior denoising performance on simulated, adversarial, and real SAR images.
The model's hyperparameter allows dynamic adjustment of smoothness for improved flexibility.
Abstract
The removal of multiplicative Gamma noise is a critical research area in the application of synthetic aperture radar (SAR) imaging, where neural networks serve as a potent tool. However, real-world data often diverges from theoretical models, exhibiting various disturbances, which makes the neural network less effective. Adversarial attacks can be used as a criterion for judging the adaptability of neural networks to real data, since adversarial attacks can find the most extreme perturbations that make neural networks ineffective. In this work, the diffusion equation is designed as a regularization block to provide sufficient regularity to the whole neural network, due to its spontaneous dissipative nature. We propose a tunable, regularized neural network framework that unrolls a shallow denoising neural network block and a diffusion regularity block into a single network for end-to-end…
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Taxonomy
TopicsNeural Networks and Applications
MethodsDiffusion
