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Deep Ordinal Regression Network for Monocular Depth Estimation

机译:用于单眼深度估计的深度序数回归网络

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摘要

Monocular depth estimation, which plays a crucial role in understanding 3D scene geometry, is an ill-posed problem. Recent methods have gained significant improvement by exploring image-level information and hierarchical features from deep convolutional neural networks (DCNNs). These methods model depth estimation as a regression problem and train the regression networks by minimizing mean squared error, which suffers from slow convergence and unsatisfactory local solutions. Besides, existing depth estimation networks employ repeated spatial pooling operations, resulting in undesirable low-resolution feature maps. To obtain high-resolution depth maps, skip-connections or multilayer deconvolution networks are required, which complicates network training and consumes much more computations. To eliminate or at least largely reduce these problems, we introduce a spacing-increasing discretization (SID) strategy to discretize depth and recast depth network learning as an ordinal regression problem. By training the network using an ordinary regression loss, our method achieves much higher accuracy and faster convergence in synch. Furthermore, we adopt a multi-scale network structure which avoids unnecessary spatial pooling and captures multi-scale information in parallel. The proposed deep ordinal regression network (DORN) achieves state-of-the-art results on three challenging benchmarks, i.e., KITTI [], Make3D [], and NYU Depth v2 [], and outperforms existing methods by a large margin.
机译:单眼深度估计在理解3D场景几何中起着至关重要的作用,是一个不适定的问题。通过探索来自深度卷积神经网络(DCNN)的图像级别信息和层次特征,最近的方法已取得了显着改进。这些方法将深度估计建模为一个回归问题,并通过最小化均方误差来训练回归网络,均方误差受收敛速度慢和局部解不能令人满意的困扰。此外,现有的深度估计网络采用重复的空间池化操作,从而导致不良的低分辨率特征图。为了获得高分辨率的深度图,需要跳过连接或多层反卷积网络,这会使网络训练变得复杂,并消耗更多的计算量。为了消除或至少很大程度上减少这些问题,我们引入了间距增加离散化(SID)策略,以将深度离散化并重铸深度网络学习作为序数回归问题。通过使用普通回归损失训练网络,我们的方法可以获得更高的准确性和更快的同步收敛性。此外,我们采用了多尺度网络结构,避免了不必要的空间池化,并并行捕获了多尺度信息。拟议的深层序数回归网络(DORN)在三个具有挑战性的基准(即KITTI [],Make3D []和NYU Depth v2 [])上实现了最新的结果,并且在很大程度上优于现有方法。

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