An L1 Image
Transform for Edge-Preserving Smoothing and Sai Bi
Xiaoguang Han
Yizhou Yu The University of Hong Kong ACM Transactions on
Graphics (Proceedings of SIGGRAPH 2015) |
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Figure 1. Our
algorithm for piecewise image flattening facilitates both edge-preserving
smoothing and intrinsic decomposition. Two examples of edge-preserving
smoothing are shown in (a)-(d), and one example of intrinsic decomposition is
shown in (e)-(h). Intrinsic decomposition enables image editing, such as
re-texturing (i). Original images courtesy Flickr users 47765927@N06 (a),
132341054@N03 (c) and37213589@N08 (e). |
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Abstract |
Identifying sparse salient structures from
dense pixels is a longstanding problem in visual computing. Solutions to this
problem can benefit both image manipulation and understanding. In this paper,
we introduce an image transform based on the L1 norm for piecewise image
flattening. This transform can effectively preserve and sharpen salient edges
and contours while eliminating insignificant details, producing a nearly
piecewise constant image with sparse structures. A variant of this image
transform can perform edge-preserving smoothing more effectively than
existing state-ofthe-art algorithms. We further present a new method for
complex scene-level intrinsic image decomposition. Our method relies on the
above image transform to suppress surface shading variations, and perform
probabilistic reflectance clustering on the flattened image instead of the
original input image to achieve higher accuracy. Extensive testing on the
Intrinsic-Images-in-the-Wild database indicates our method can perform
significantly better than existing techniques both visually and numerically.
The obtained intrinsic images have been successfully used in two
applications, surface retexturing and 3D object compositing in photographs. |
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Comparison
Results of L1 smoothing
and Intrinsic decomposition |
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Figure
2 Comparison between our
piecewise flattening and existing edge-preserving smoothing methods on a 1D
signal. Figure
3 Comparison of intrinsic
image decomposition results from our method and other state-of-the-art
methods. |
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Acknowledgements |
We wish to thank Nicolas Bonneel for
sharing the binary code of [Bonneel et al. 2014] and the anonymous reviewers
for their valuable comments. This work was partially supported by Hong Kong
Research Grants Council under General Research Funds (HKU719313). |
Bibtex |
@article{BiHY15, |
Copyright © 2016 Xiaoguang Han