Please use this identifier to cite or link to this item: https://gnanaganga.inflibnet.ac.in:8443/jspui/handle/123456789/2639
Title: A Review on Fractional-Order Modelling and Control of Robotic Manipulators
Authors: Bingi, Kishore
Prusty, B Rajanarayan
Singh, Abhaya Pal
Keywords: Approximation approaches
Fractional calculus
Fractional-order control
Fractional-order model
Industrial manipulators
Optimization techniques
Robotic manipulators
Issue Date: 10-Jan-2023
Publisher: Fractal and Fractional
Abstract: Robot manipulators are widely used in many fields and play a vital role in the assembly, maintenance, and servicing of future complex in-orbit infrastructures. They are also helpful in areas where it is undesirable for humans to go, for instance, during undersea exploration, in radioactive surroundings, and other hazardous places. Robotic manipulators are highly coupled and non-linear multivariable mechanical systems designed to perform one of these specific tasks. Further, the time-varying constraints and uncertainties of robotic manipulators will adversely affect the characteristics and response of these systems. Therefore, these systems require effective modelling and robust controllers to handle such complexities, which is challenging for control engineers. To solve this problem, many researchers have used the fractional-order concept in the modelling and control of robotic manipulators; yet it remains a challenge. This review paper presents comprehensive and significant research on state-of-the-art fractional-order modelling and control strategies for robotic manipulators. It also aims to provide a control engineering community for better understanding and up-to-date knowledge of fractional-order modelling, control trends, and future directions. The main table summarises around 95 works closely related to the mentioned issue. Key areas focused on include modelling, fractional-order modelling type, model order, fractional-order control, controller parameters, comparison controllers, tuning techniques, objective function, fractional-order definitions and approximation techniques, simulation tools and validation type. Trends for existing research have been broadly studied and depicted graphically. Further, future perspective and research gaps have also been discussed comprehensively.
URI: https://doi.org/10.3390/fractalfract7010077
http://gnanaganga.inflibnet.ac.in:8080/jspui/handle/123456789/2639
ISSN: 2504-3110
Appears in Collections:Journal Articles

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