Robust super-resolution by minimizing a Gaussian-weighted L2 error norm

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Abstract

Super-resolution restoration is the problem of restoring a high-resolution scene from multiple degraded low-resolution images under motion. Due to imaging blur and noise, this problem is ill-posed. Additional constraints such as smoothness of the solution via regularization is often required to obtain a stable solution. While adding a regularization term to the cost function is a standard practice in image restoration, we propose a restoration algorithm that does not require this extra regularization term. The robustness of the algorithm is achieved by a Gaussian-weighted L2-norm in the data misfit term that does not response to intensity outliers. With the outliers suppressed, our solution behaves similarly to a maximum-likelihood solution in the presence of Gaussian noise. The effectiveness of our algorithm is demonstrated with super-resolution restoration of real infrared image sequences under severe aliasing and intensity outliers. © 2008 IOP Publishing Ltd.

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Pham, T. Q., Vliet, L. J. V., & Schutte, K. (2008). Robust super-resolution by minimizing a Gaussian-weighted L2 error norm. In Journal of Physics: Conference Series (Vol. 124). Institute of Physics Publishing. https://doi.org/10.1088/1742-6596/124/1/012037

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