2019 IEEE International Conference on Systems, Man and Cybernetics (SMC) 2019
DOI: 10.1109/smc.2019.8914226
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A Utility-Based Path Planning for Safe UAS Operations with a Task-Level Decision-Making Capability

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Cited by 3 publications
(7 citation statements)
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“…To address risk awareness, Rubio-Hervas et al use the Gaussian process model to introduce a tradeoff between the distance and path integral risk (Rubio-Hervas, Gupta, and Ong 2018) based on prior information. Following a similar route, and serving as the basic risk framework for the work in this paper, (Kaya, Dogan, and Huber 2019), utilized a Multi-variate Gaussian Mixture Model representation to capture risks in a Probabilistic Risk Exposure Map (PREM) and used it to perform risk-aware path planning. This, in an extended form, will form the basis for risk assessment in this work.…”
Section: Prior Work and Backgroundmentioning
confidence: 99%
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“…To address risk awareness, Rubio-Hervas et al use the Gaussian process model to introduce a tradeoff between the distance and path integral risk (Rubio-Hervas, Gupta, and Ong 2018) based on prior information. Following a similar route, and serving as the basic risk framework for the work in this paper, (Kaya, Dogan, and Huber 2019), utilized a Multi-variate Gaussian Mixture Model representation to capture risks in a Probabilistic Risk Exposure Map (PREM) and used it to perform risk-aware path planning. This, in an extended form, will form the basis for risk assessment in this work.…”
Section: Prior Work and Backgroundmentioning
confidence: 99%
“…PREMs (Kaya, Dogan, and Huber 2019) capture the spatial and temporal distribution of ground objects relevant to safety considerations as a distributed map used for risk evaluation along the path. PREMs represent the risk distribution in the form of a Multi-variate Gaussian Mixture Model, allowing them to efficiently capture and access risks of different forms and over large operational areas.…”
Section: Probabilistic Risk Exposure Mapsmentioning
confidence: 99%
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“…The number of edges, m, is calculated using (15) where N is the size of an N by N grid (therefore n = N × N ). This paper's FPAA computation complexity estimation builds on previous analysis, [24], [29], and it uses scale factors to account for the analog system parameters of programming time, bias prog , and node voltage measurement read-out times, sf meas .…”
Section: A Complexity Analysismentioning
confidence: 99%
“…Previous Multi-Objective path planning has been accomplished using techniques such as genetic algorithms [10], Pareto fronts [11], A* [12], Multi-Step A* [13], Multi-Objective D* lite [14], Rapidly Exploring Random Tree (RRT) based algorithms [15], [16], Neuromorphic systems [17], and Dijkstra's algorithm [11], [18].…”
Section: Introductionmentioning
confidence: 99%