Sampling-based incremental information gathering with applications to robotic exploration and environmental monitoring

Author:

Ghaffari Jadidi Maani1ORCID,Valls Miro Jaime2,Dissanayake Gamini2

Affiliation:

1. College of Engineering, University of Michigan, Ann Arbor, MI, USA

2. Centre for Autonomous Systems, University of Technology Sydney, Sydney, Australia

Abstract

We propose a sampling-based motion-planning algorithm equipped with an information-theoretic convergence criterion for incremental informative motion planning. The proposed approach allows dense map representations and incorporates the full state uncertainty into the planning process. The problem is formulated as a constrained maximization problem. Our approach is built on rapidly exploring information-gathering algorithms and benefits from the advantages of sampling-based optimal motion-planning algorithms. We propose two information functions and their variants for fast and online computations. We prove an information-theoretic convergence for an entire exploration and information-gathering mission based on the least upper bound of the average map entropy. A natural automatic stopping criterion for information-driven motion control results from the convergence analysis. We demonstrate the performance of the proposed algorithms using three scenarios: comparison of the proposed information functions and sensor configuration selection, robotic exploration in unknown environments, and a wireless signal strength monitoring task in a lake from a publicly available dataset collected using an autonomous surface vehicle.

Publisher

SAGE Publications

Subject

Applied Mathematics,Artificial Intelligence,Electrical and Electronic Engineering,Mechanical Engineering,Modeling and Simulation,Software

Reference73 articles.

1. FIRM: Sampling-based feedback motion-planning under motion uncertainty and imperfect measurements

2. Optimal control of Markov processes with incomplete state information

3. Atanasov NA (2015) Active information acquisition with mobile robots. PhD Thesis, University of Pennsylvania.

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