RODSJul 10, 2019

A Resource-Aware Approach to Collaborative Loop Closure Detection with Provable Performance Guarantees

arXiv:1907.04904v131 citations
Originality Incremental advance
AI Analysis

This addresses resource constraints for small, low-cost robots in collaborative mapping, though it is incremental as it builds on existing optimization methods for submodular problems.

The paper tackles the resource-intensive problem of distributed inter-robot loop closure detection in collaborative SLAM by proposing algorithms that select a subset of potential matches for geometric verification to maximize performance under computation and communication budgets, achieving efficient approximations with provable guarantees and near-optimal results in evaluations on real and synthetic datasets.

This paper presents resource-aware algorithms for distributed inter-robot loop closure detection for applications such as collaborative simultaneous localization and mapping (CSLAM) and distributed image retrieval. In real-world scenarios, this process is resource-intensive as it involves exchanging many observations and geometrically verifying a large number of potential matches. This poses severe challenges for small-size and low-cost robots with various operational and resource constraints that limit, e.g., energy consumption, communication bandwidth, and computation capacity. This paper proposes a framework in which robots first exchange compact queries to identify a set of potential loop closures. We then seek to select a subset of potential inter-robot loop closures for geometric verification that maximizes a monotone submodular performance metric without exceeding budgets on computation (number of geometric verifications) and communication (amount of exchanged data for geometric verification). We demonstrate that this problem is in general NP-hard, and present efficient approximation algorithms with provable performance guarantees. The proposed framework is extensively evaluated on real and synthetic datasets. A natural convex relaxation scheme is also presented to certify the near-optimal performance of the proposed framework in practice.

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