Floris Ernst

University of Lübeck
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Germany

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Articles (17)

Navigation with Polytopes: A Toolbox for Optimal Path Planning with Polytope Maps and B-spline Curves

To deal with the problem of optimal path planning in 2D space, this paper introduces a new toolbox named "Navigation with Polytopes" and explains the algorithms behind it. The toolbox allows one to create a polytopic map from a standard grid map, search for an optimal corridor, and plan a safe B-spline reference path used for mobile robot navigation. Specifically, the B-spline path is converted into its equivalent Bézier representation via a novel calculation method in order to reduce the conservativeness of the constrained path planning problem. The conversion can handle the differences between the curve intervals and allows for efficient computation. Furthermore, two different constraint formulations used for enforcing a B-spline path to stay within the sequence of connected polytopes are proposed, one with a guaranteed solution. The toolbox was extensively validated through simulations and experiments.

Year:

2023

Collaborators (7)

Sophia G. Antimisiaris

University of Patras

GREECE

Roman Kloeckner

University Medical Center of the Johannes Gutenberg University Mainz

GERMANY

Christos Moustakis

Univ.-Prof.

Leipzig University

GERMANY

Luca Marciani

Professor in Gastrointestinal Imaging

University of Nottingham

UNITED KINGDOM

Aaron Courtenay

Lecturer in Clinical Pharmacy

University of Ulster

UNITED KINGDOM

Nunzio Denora

University of Bari Aldo Moro

ITALY

Franziska Mathis-Ullrich

Professor / Head of laboratory

Friedrich-Alexander Universität Erlangen-Nürnberg

GERMANY
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