Optimal Transformation Estimation With Semantic Cues

Danda Pani Paudel, Adlane Habed, Luc Van Gool; The IEEE International Conference on Computer Vision (ICCV), 2017, pp. 4658-4667

Abstract


This paper addresses the problem of estimating the geometric transformation relating two distinct visual modalities (e.g. an image and a map, or a projective structure and a Euclidean 3D model) while relying only on semantic cues, such as semantically segmented regions or object bounding boxes. The proposed approach differs from the traditional feature-to-feature correspondence reasoning: starting from semantic regions on one side, we seek their possible corresponding regions on the other, thus constraining the sought geometric transformation. This entails a simultaneous search for the transformation and for the region-to-region correspondences.This paper is the first to derive the conditions that must be satisfied for a convex region, defined by control points, to be transformed inside an ellipsoid. These conditions are formulated as Linear Matrix Inequalities and used within a Branch-and-Prune search to obtain the globally optimal transformation. We tested our approach, under mild initial bound conditions, on two challenging registration problems for aligning: (i) a semantically segmented image and a map via a 2D homography; (ii) a projective 3D structure and its Euclidean counterpart.

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[bibtex]
@InProceedings{Paudel_2017_ICCV,
author = {Pani Paudel, Danda and Habed, Adlane and Van Gool, Luc},
title = {Optimal Transformation Estimation With Semantic Cues},
booktitle = {The IEEE International Conference on Computer Vision (ICCV)},
month = {Oct},
year = {2017}
}