单眼
计算机科学
人工智能
水准点(测量)
杠杆(统计)
推论
多边形网格
基本事实
参数统计
人工神经网络
概率逻辑
机器学习
差异(会计)
模式识别(心理学)
计算机视觉
算法
数学
统计
地质学
计算机图形学(图像)
大地测量学
会计
业务
作者
Georgi Dikov,Joris van Vugt
标识
DOI:10.1007/978-3-031-25085-9_3
摘要
Using self-supervised learning, neural networks are trained to predict depth from a single image without requiring ground-truth annotations. However, they are susceptible to input ambiguities and it is therefore important to express the corresponding depth uncertainty. While there are a few truly monocular and self-supervised methods modelling uncertainty, none correlates well with errors in depth. To this end we present Variational Depth Networks (VDN): a probabilistic extension of the established monocular depth estimation framework, MonoDepth2, in which we leverage variational inference to learn a parametric, continuous distribution over depth, whose variance is interpreted as uncertainty. The utility of the obtained uncertainty is then assessed quantitatively in a 3D reconstruction task, using the ScanNet dataset, showing that the accuracy of the reconstructed 3D meshes highly correlates with the precision of the predicted distribution. Finally, we benchmark our results using 2D depth evaluation metrics on the KITTI dataset.
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