2016
DOI: 10.1016/j.jart.2016.06.006
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Humanoid robot path planning with fuzzy Markov decision processes

Abstract: In contrast to the case of known environments, path planning in unknown environments, mostly for humanoid robots, is yet to be opened for further development. This is mainly attributed to the fact that obtaining thorough sensory information about an unknown environment is not functionally or economically applicable. This study alleviates the latter problem by resorting to a novel approach through which the decision is made according to fuzzy Markov decision processes (FMDP), with regard to the pace. The experi… Show more

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Cited by 70 publications
(41 citation statements)
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“…Bayesian methods uses the same iterative prediction-update process than in the Kalman filter, but they do not rely on its restrictive assumptions [52]. The pros are that they can use nonlinear models for both trajectory planning and sensing and an arbitrary distribution instead of a Gaussian.…”
Section: Decision-making Process Techniques For Trajectory Planningmentioning
confidence: 99%
“…Bayesian methods uses the same iterative prediction-update process than in the Kalman filter, but they do not rely on its restrictive assumptions [52]. The pros are that they can use nonlinear models for both trajectory planning and sensing and an arbitrary distribution instead of a Gaussian.…”
Section: Decision-making Process Techniques For Trajectory Planningmentioning
confidence: 99%
“…The autonomous path planning ensures that the robot can work effectively in real world applications. They have used humanoid robot (NAO H25 V4) to implement and develop the method successfully …”
Section: Literature Reviewmentioning
confidence: 99%
“…The range of topics in the publications on this subject is very wide. They examine problems on making fuzzy decisions in the Markov systems [16], the problems of fuzzy control in such systems [17], etc. In all cases, correctness of the result is defined by the level of substantiation of the adopted technology for calculating the stationary probability distributions for the fuzzy Markov systems.…”
Section: Finding the Probability Distribution Of States In The Fuzzy mentioning
confidence: 99%