Multi-scale Spatial Error Concealment via Hybrid Bayesian Regression
In this paper, we propose a novel multi-scale spatial error concealment algorithm to combine the modeling strengthes of the parametric and nonparametric Bayesian regression. We progressively recover missing blocks in the scale space from coarse to fine so that the sharp edges and texture in the finest scale can be eventually recovered. On one hand, in each scale, the nonparametric part of the methodology is used to exploit the intra-scale correlation, which relies on the data itself to dictate the structure of the model. In this procedure, the non-local self-similarity property is utilized as a fruitful resource for abstracting a priori knowledge of images. On the other hand, the parametric part is used to explicitly model the inter-scale correlation, in which the local structure regularity is thoroughly explored to recover the sharp edges and major texture features of images. It is not respected if only the nonparametric modeling is considering. We achieve the best of both worlds within a multi-scale framework. Experimental results on benchmark test images demonstrate that the proposed method achieves very competitive performance with the state-of-the-art error concealment algorithms.