Publication | Closed Access
Isophote-Constrained Autoregressive Model With Adaptive Window Extension for Image Interpolation
22
Citations
41
References
2016
Year
EngineeringIsophote CurveMulti-resolution MethodImage AnalysisMulti-resolution ModelingComputational ImagingVideo Super-resolutionComputational PhotographyComputational GeometryVideo RestorationApproximation TheoryAr InterpolationGeometric ModelingMachine VisionInterpolation SpaceInverse ProblemsImage StitchingJoint Ar ModelImage EnhancementComputer VisionRobust ModelingNatural SciencesComputer Stereo VisionAdaptive Window Extension
The autoregressive (AR) model is widely used in image interpolations. Traditional AR models consider utilizing the dependence between pixels to model the image signal. However, they ignore the valuable patch-level information for image modeling. In this paper, we propose to integrate both the pixel-level and patch-level information to depict the relationship between high-resolution and low-resolution pixels and obtain better image interpolation results. In particular, we propose an isophote-constrained AR (ICAR) model to perform AR-flavored interpolation within an identified joint stable region and further develop an AR interpolation with an adaptive window extension. Considering the smoothness along the isophote curve, the ICAR model searches only several successive similar patches along the isophote curve over a large region to construct an adaptive window. These overlapped patches, representing the patch-level structure similarity, are used to construct a joint AR model. To better characterize the piecewise stationarity and determine whether a pixel is suitable for AR estimation, we further propose pixel-level and patch-level similarity metrics and embed them into the ICAR model, introducing a weighted ICAR model. Comprehensive experiments demonstrate that our method can effectively reconstruct the edge structures and suppress jaggy or ringing artifacts. In the objective quality evaluation, our method achieves the best results in terms of both peak signal-to-noise ratio and structural similarity for both simple size doubling (two times) and for arbitrary scale enlargements.
| Year | Citations | |
|---|---|---|
Page 1
Page 1