Title :
Automatic Parameter Selection for Denoising Algorithms Using a No-Reference Measure of Image Content
Author :
Zhu, Xiang ; Milanfar, Peyman
Author_Institution :
Dept. of Electr. Eng., Univ. of California, Santa Cruz, CA, USA
Abstract :
Across the field of inverse problems in image and video processing, nearly all algorithms have various parameters which need to be set in order to yield good results. In practice, usually the choice of such parameters is made empirically with trial and error if no “ground-truth” reference is available. Some analytical methods such as cross-validation and Stein´s unbiased risk estimate (SURE) have been successfully used to set such parameters. However, these methods tend to be strongly reliant on restrictive assumptions on the noise, and also computationally heavy. In this paper, we propose a no-reference metric Q which is based upon singular value decomposition of local image gradient matrix, and provides a quantitative measure of true image content (i.e., sharpness and contrast as manifested in visually salient geometric features such as edges,) in the presence of noise and other disturbances. This measure 1) is easy to compute, 2) reacts reasonably to both blur and random noise, and 3) works well even when the noise is not Gaussian. The proposed measure is used to automatically and effectively set the parameters of two leading image denoising algorithms. Ample simulated and real data experiments support our claims. Furthermore, tests using the TID2008 database show that this measure correlates well with subjective quality evaluations for both blur and noise distortions.
Keywords :
gradient methods; image denoising; matrix algebra; singular value decomposition; SVD; Stein unbiased risk estimation; TID2008 database; automatic parameter selection; blur distortions; cross-validation; image content; image denoising algorithms; image processing; local image gradient matrix; no-reference measure; noise distortions; singular value decomposition; video processing; visually salient geometric features; Distortion measurement; Gaussian noise; Image denoising; Inverse problems; Matrix decomposition; Noise measurement; Noise reduction; Q measurement; Risk analysis; Singular value decomposition; Denoising; no-reference metric; parameter optimization; sharpness; singular value decomposition; Algorithms; Computer Simulation; Databases, Factual; Image Enhancement;
Journal_Title :
Image Processing, IEEE Transactions on
DOI :
10.1109/TIP.2010.2052820