CVFeb 16, 2023

Parallax-Tolerant Unsupervised Deep Image Stitching

arXiv:2302.08207v2112 citationsh-index: 44Has Code
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This addresses image stitching challenges for computer vision applications, offering a parallax-tolerant solution without manual feature design, though it is incremental as it builds on existing deep stitching methods.

The paper tackles the problem of image stitching in large-parallax cases by proposing UDIS++, an unsupervised deep learning technique that uses a robust warp model and iterative strategy for accurate alignment and generalization, achieving superior performance over state-of-the-art methods in experiments.

Traditional image stitching approaches tend to leverage increasingly complex geometric features (point, line, edge, etc.) for better performance. However, these hand-crafted features are only suitable for specific natural scenes with adequate geometric structures. In contrast, deep stitching schemes overcome the adverse conditions by adaptively learning robust semantic features, but they cannot handle large-parallax cases due to homography-based registration. To solve these issues, we propose UDIS++, a parallax-tolerant unsupervised deep image stitching technique. First, we propose a robust and flexible warp to model the image registration from global homography to local thin-plate spline motion. It provides accurate alignment for overlapping regions and shape preservation for non-overlapping regions by joint optimization concerning alignment and distortion. Subsequently, to improve the generalization capability, we design a simple but effective iterative strategy to enhance the warp adaption in cross-dataset and cross-resolution applications. Finally, to further eliminate the parallax artifacts, we propose to composite the stitched image seamlessly by unsupervised learning for seam-driven composition masks. Compared with existing methods, our solution is parallax-tolerant and free from laborious designs of complicated geometric features for specific scenes. Extensive experiments show our superiority over the SoTA methods, both quantitatively and qualitatively. The code is available at https://github.com/nie-lang/UDIS2.

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