Abstract: Estimating $$360^{\circ }$$ depth information has attracted considerable attention due to the fast development of emerging $$360^{\circ }$$ cameras. However, most researches only focus on dealing with the distortion of $$360^{\circ }$$ images without considering the geometric information of $$360^{\circ }$$ images, leading to poor performance. In this paper, we conduct to apply indoor structure regularities for self-supervised $$360^{\circ }$$ image depth estimation. Specifically, we carefully design two geometric constraints for efficient model optimization including dominant direction normal constraint and planar consistency depth constraint. The dominant direction normal constraint enables to align the normal of indoor $$360^{\circ }$$ images with the direction of vanishing points. The planar consistency depth constraint is utilized to fit the estimated depth of each pixel by its 3D plane. Hence, incorporating these two geometric constraints can further facilitate the generation of accurate depth results for $$360^{\circ }$$ images. Extensive experiments illustrate that our designed method improves $$\delta _1$$ by an average of 4.82% compared to state-of-the-art methods on Matterport3D and Stanford2D3D datasets within 3D60.
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