A Linear N-Point Solver for Structure and Motion from Asynchronous Tracks
Hang Su, Yunlong Feng, Daniel Gehrig, Panfeng Jiang, Ling Gao, Xavier Lagorce, Laurent Kneip

TL;DR
This paper introduces a linear solver for structure and motion estimation from asynchronous point correspondences across multiple views, applicable to various camera types including rolling shutter and event cameras, improving efficiency and robustness.
Contribution
It presents a novel linear formulation for structure and motion estimation from asynchronous data, unifying different sensor modalities and handling arbitrary timestamps.
Findings
Effective on simulated and real-world data
Improves over recent approaches across modalities
Handles diverse sensing modalities including event cameras
Abstract
Structure and continuous motion estimation from point correspondences is a fundamental problem in computer vision that has been powered by well-known algorithms such as the familiar 5-point or 8-point algorithm. However, despite their acclaim, these algorithms are limited to processing point correspondences originating from a pair of views each one representing an instantaneous capture of the scene. Yet, in the case of rolling shutter cameras, or more recently, event cameras, this synchronization breaks down. In this work, we present a unified approach for structure and linear motion estimation from 2D point correspondences with arbitrary timestamps, from an arbitrary set of views. By formulating the problem in terms of first-order dynamics and leveraging a constant velocity motion model, we derive a novel, linear point incidence relation allowing for the efficient recovery of both…
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