AIAA Scitech 2019 Forum 2019
DOI: 10.2514/6.2019-2202
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Solving path planning problems in urban environments based on a priori sensors availabilities and execution error propagation

Abstract: This paper addresses safe path planning problem in urban environments under onboard sensor availability uncertainty. In this context, an approach based on Mixed-Observability Markov Decision Process (MOMDP) is presented. Such a model enables the planner to deal with a priori probabilistic sensor availability and path execution error propagation, the which depends on the navigation solution. Due to modelling particularities of this safe path planning problem, such as bounded hidden and fully observable state va… Show more

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Cited by 5 publications
(5 citation statements)
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“…the number of trials). However, the computation 5 In [46], the authors actually compared the planning performance with the heuristic policy following the shortest path obtained by Dijkstra algorithm over a discretized position space. However, it is not a fair comparison as the heuristic policy does not take into account the collision risk issued from the sensor availability and the navigation uncertainty.…”
Section: 21mentioning
confidence: 99%
“…the number of trials). However, the computation 5 In [46], the authors actually compared the planning performance with the heuristic policy following the shortest path obtained by Dijkstra algorithm over a discretized position space. However, it is not a fair comparison as the heuristic policy does not take into account the collision risk issued from the sensor availability and the navigation uncertainty.…”
Section: 21mentioning
confidence: 99%
“…Looking through recent papers, we find that there are still several open questions that need to be resolved, like the modeling and control of various autonomous UAVs [5], target tracking [6], and UAVs wireless communication networks as in [7]. In this work, we propose a solution to the problem of safe trajectory planning for autonomous quadrotor, which is one of the most challenging topics in this field [8,9]. Several mathematical methods have been suggested to solve this problem.…”
Section: Introductionmentioning
confidence: 99%
“…Fig 9. The variation of the control u k = (u 1,k , u 2,k , u 3,k , u 4,k ) associated to the first optimal sub-trajectory T d,1 (case.…”
mentioning
confidence: 99%
“…Throughout the years, many variants of the original problem have emerged. We focus on two of them with significant practical implications: (i) partially observable SSP [Patek, 1999;Egorov et al, 2016;Horák et al, 2018;Delamer et al, 2019] and (ii) planning in the presence of an adversary and SSP games [Patek and Bertsekas, 1999;Neu et al, 2012;Rosenberg and Mansour, 2020;Chen et al, 2020]. The partially observable SSP (also referred to as Goal-POMDP) generalizes the model to better reflect real-world scenarios where perfect information is not always available (e.g., robotic sensors are imprecise, and the true position of the robot in an environment may be unknown).…”
Section: Introductionmentioning
confidence: 99%