Abstract

This paper proposes a novel method for stereo matching which is based on image features to produce a dense disparity map through two different expansion phases. It can find denser point correspondences than those of the existing seed-growing algorithms, and it has a good performance in short and wide baseline situations. This method supposes that all pixel coordinates in each image segment corresponding to a 3D surface separately satisfy projective geometry of 1D in horizontal axis. Firstly, a state-of-the-art method of feature matching is used to obtain sparse support points and an image segmentation-based prior is employed to assist the first region outspread. Secondly, the first-step expansion is to find more feature correspondences in the uniform region via initial support points, which is based on the invariant cross ratio in 1D projective transformation. In order to find enough point correspondences, we use a regular seed-growing algorithm as the second-step expansion and produce a quasi-dense disparity map. Finally, two different methods are used to obtain dense disparity map from quasi-dense pixel correspondences. Experimental results show the effectiveness of our method.

Highlights

  • Stereo matching is an international research focus of computer vision [1]

  • We introduce how to establish a sparse set of feature correspondences as initial support points

  • We introduce two different processes to compute dense disparity map from quasi-dense point correspondences

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Summary

Introduction

Stereo matching is an international research focus of computer vision [1]. It can produce a disparity map from stereo images which are captured by cameras in different viewpoints. This technology is important in 3D reconstruction, virtual view rendering, and automatic navigation. There is much excellent research to solve this problem. It still has some inherent challenges, such as unavoidable light variations, textureless regions, occluded areas, and nonplanar surface, that make the disparity estimation difficult [2,3,4]

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