Papers:Texture:Bonet-NonPara-Stat-Model
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A Non-parametric Multi-Scale Statistical Model for Natural Images
- J. S. De Bonet and P. Viola.
- NIPS (1997)
- <Download from NIPS online>
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Summary
- The paper presents a non-parametric generative model of images based on Laplacian pyramid. It extends Heeger and Bergen's work by explicitly modeling the relation cross different resolutions.
- The paper's contributions mainly lie in the following three aspect:
- Subband decomposition using Laplacian Pyramid. (This idea is derived from fromo Heeger and Bergen's work)
- Filter bands are applied to acquire localized features.
- Parent vector - unify the representation in different scales together.
- Markov tree - Model the cross-level(scale) relation with localized conditional distribution.
- The paper discusses several applications of the proposed model
- Compare textures - use generative likelihood as the measure of similarity
- Denoising - use Monte Carlo averaging
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My Comments
- This work is an important improvement over Heeger and Bergen's work. The authors convincingly showed that the cross-resolution relations play crucial roles in texture modeling with spatial structures.
- Using localized dependency instead of global histograms makes it more effective in modeling inhomoegeneous images.
- The sampling strategy used in the paper is heuristic rather than rigorous. It simply looks for the locations with similar parent structures and randomly draw one from them. Is MCMC a better choice?
- Really nice work. What if combine it with texton models?
- The model is examplar-based - the sampling is directly done in input image. Is it possible to derive some example-independent representation so that we need not to store all examples in the model, while retain the advantages of nonparametric sampling?
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