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Deep Image Homography Estimation (1606.03798v1)

Published 13 Jun 2016 in cs.CV

Abstract: We present a deep convolutional neural network for estimating the relative homography between a pair of images. Our feed-forward network has 10 layers, takes two stacked grayscale images as input, and produces an 8 degree of freedom homography which can be used to map the pixels from the first image to the second. We present two convolutional neural network architectures for HomographyNet: a regression network which directly estimates the real-valued homography parameters, and a classification network which produces a distribution over quantized homographies. We use a 4-point homography parameterization which maps the four corners from one image into the second image. Our networks are trained in an end-to-end fashion using warped MS-COCO images. Our approach works without the need for separate local feature detection and transformation estimation stages. Our deep models are compared to a traditional homography estimator based on ORB features and we highlight the scenarios where HomographyNet outperforms the traditional technique. We also describe a variety of applications powered by deep homography estimation, thus showcasing the flexibility of a deep learning approach.

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Summary

  • The paper introduces two CNN architectures that bypass traditional corner detection for direct homography estimation.
  • It employs a novel 4-point parameterization to uniformly handle rotation and translation during optimization.
  • Experimental results show lower mean average corner errors compared to ORB with RANSAC, demonstrating superior performance.

Deep Image Homography Estimation

In the paper "Deep Image Homography Estimation," the authors introduce a novel approach employing deep convolutional neural networks (CNNs) for the task of homography estimation between image pairs. Traditional methods for this task often rely on detecting sparse 2D feature points, such as corners, and subsequently applying robust estimation techniques, including RANSAC. However, these conventional pipelines can be error-prone due to the intrinsic unreliability of corner detection and the inherent complexity of managing both rotational and translational aspects in homography estimation.

The authors propose two CNN architectures, named HomographyNet, that bypass the need for discrete feature detection. One architecture is a regression network that directly estimates the eight parameters defining a homography. The other is a classification network that outputs a distribution over quantized homographies, providing a confidence measure alongside the homography estimation. Both networks leverage a VGG-style architecture, containing eight convolutional layers, which process stacked grayscale image pairs to produce the required homography or its probability distribution.

Central to this work is the adoption of a 4-point parameterization instead of the conventional 3x3 matrix approach. This method represents homography through displacement values of four corner points of the images, thus ensuring rotational and translational terms are handled uniformly, facilitating the optimization process within the deep learning model.

The authors describe a comprehensive data generation process essential for training deep networks, whereby they synthetically generate vast quantities of labeled data using projective transformations on real-world image datasets like MS-COCO. This automated and extensive data generation is critical for overcoming the scarcity of labeled training data for homography estimation, thereby allowing the neural networks to learn effectively from scratch.

In their experimental evaluations, the HomographyNet demonstrates superior performance in terms of mean average corner error compared to a traditional ORB feature-based method followed by RANSAC. The classification variant of the network, in addition to providing robust homography estimates, offers insight into the confidence of predicted transformations, a feature advantageous in scenarios demanding validation of model predictions.

The paper underlines several practical applications of deep homography estimation. These include enhanced performance in vision-based SLAM systems, particularly in environments where traditional corner detection supply insufficient data. The approach's suitability for diverse and challenging application scenarios, such as those involving occlusions, camera blur, or domain-specific training, accentuates the versatility afforded by employing deep learning techniques.

In conclusion, this paper marks an advancement in leveraging deep learning for core geometric vision tasks, illustrating that homography estimation—an historically geometrical problem—can be effectively recast and solved within a comprehensive learning framework. As such, it opens up future research directions in the application of deep networks to other geometric tasks in computer vision, emphasizing the potential for developing tailored, robust solutions adaptable across varied contexts.

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