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Dynamic analysis of pneumatic artificial muscle (PAM) actuator for rehabilitation with principal parametric resonance condition
In this present work, the dynamic behavior of a pneumatic artificial muscle (PAM) has been studied by varying different muscle parameters and air pressure into it. The governing equation of motion has been derived using Newton’s law of motion to study the various responses in the system at principal...
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Published in: | Nonlinear dynamics 2019-09, Vol.97 (4), p.2271-2289 |
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description | In this present work, the dynamic behavior of a pneumatic artificial muscle (PAM) has been studied by varying different muscle parameters and air pressure into it. The governing equation of motion has been derived using Newton’s law of motion to study the various responses in the system at principal parametric resonance condition. The temporal equation of motion contains various nonlinear parameters with forced and nonlinear parametric excitation. Then, the second-order method of multiple scales is used to find the approximate solutions and to study the dynamic stability and bifurcations of the system. The results are found to be in good agreement with the solutions obtained by solving the temporal equation of motion numerically. The instability regions by varying different system parameters have been plotted. The time responses and phase portraits have been plotted to study the system behavior with the nonlinearity. The influences of the different system parameters in the amplitude for the muscle have also been studied with the help frequency responses. In order to verify the solution, the basin of attraction has also been plotted. The obtained results will be very useful for designing the desired PAM use in different rehabilitation robotics and exoskeleton system. |
doi_str_mv | 10.1007/s11071-019-05122-2 |
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K.</creator><creatorcontrib>Kalita, Bhaben ; Dwivedy, S. K.</creatorcontrib><description>In this present work, the dynamic behavior of a pneumatic artificial muscle (PAM) has been studied by varying different muscle parameters and air pressure into it. The governing equation of motion has been derived using Newton’s law of motion to study the various responses in the system at principal parametric resonance condition. The temporal equation of motion contains various nonlinear parameters with forced and nonlinear parametric excitation. Then, the second-order method of multiple scales is used to find the approximate solutions and to study the dynamic stability and bifurcations of the system. The results are found to be in good agreement with the solutions obtained by solving the temporal equation of motion numerically. The instability regions by varying different system parameters have been plotted. The time responses and phase portraits have been plotted to study the system behavior with the nonlinearity. The influences of the different system parameters in the amplitude for the muscle have also been studied with the help frequency responses. In order to verify the solution, the basin of attraction has also been plotted. The obtained results will be very useful for designing the desired PAM use in different rehabilitation robotics and exoskeleton system.</description><identifier>ISSN: 0924-090X</identifier><identifier>EISSN: 1573-269X</identifier><identifier>DOI: 10.1007/s11071-019-05122-2</identifier><language>eng</language><publisher>Dordrecht: Springer Netherlands</publisher><subject>Actuators ; Automotive Engineering ; Bifurcations ; Classical Mechanics ; Control ; Dynamic stability ; Dynamical Systems ; Engineering ; Equations of motion ; Exoskeletons ; Mechanical Engineering ; Motion stability ; Multiscale analysis ; Muscles ; Nonlinearity ; Original Paper ; Parameters ; Rehabilitation robots ; Robotics ; Simulation ; Vibration</subject><ispartof>Nonlinear dynamics, 2019-09, Vol.97 (4), p.2271-2289</ispartof><rights>Springer Nature B.V. 2019</rights><rights>Nonlinear Dynamics is a copyright of Springer, (2019). All Rights Reserved.</rights><lds50>peer_reviewed</lds50><woscitedreferencessubscribed>false</woscitedreferencessubscribed><citedby>FETCH-LOGICAL-c319t-624934429d4a23f96f05e11cb54ff069a96f95a1c73436ac6d50eec510e3aac13</citedby><cites>FETCH-LOGICAL-c319t-624934429d4a23f96f05e11cb54ff069a96f95a1c73436ac6d50eec510e3aac13</cites></display><links><openurl>$$Topenurl_article</openurl><openurlfulltext>$$Topenurlfull_article</openurlfulltext><thumbnail>$$Tsyndetics_thumb_exl</thumbnail><link.rule.ids>314,780,784,27924,27925</link.rule.ids></links><search><creatorcontrib>Kalita, Bhaben</creatorcontrib><creatorcontrib>Dwivedy, S. K.</creatorcontrib><title>Dynamic analysis of pneumatic artificial muscle (PAM) actuator for rehabilitation with principal parametric resonance condition</title><title>Nonlinear dynamics</title><addtitle>Nonlinear Dyn</addtitle><description>In this present work, the dynamic behavior of a pneumatic artificial muscle (PAM) has been studied by varying different muscle parameters and air pressure into it. The governing equation of motion has been derived using Newton’s law of motion to study the various responses in the system at principal parametric resonance condition. The temporal equation of motion contains various nonlinear parameters with forced and nonlinear parametric excitation. Then, the second-order method of multiple scales is used to find the approximate solutions and to study the dynamic stability and bifurcations of the system. The results are found to be in good agreement with the solutions obtained by solving the temporal equation of motion numerically. The instability regions by varying different system parameters have been plotted. The time responses and phase portraits have been plotted to study the system behavior with the nonlinearity. The influences of the different system parameters in the amplitude for the muscle have also been studied with the help frequency responses. In order to verify the solution, the basin of attraction has also been plotted. The obtained results will be very useful for designing the desired PAM use in different rehabilitation robotics and exoskeleton system.</description><subject>Actuators</subject><subject>Automotive Engineering</subject><subject>Bifurcations</subject><subject>Classical Mechanics</subject><subject>Control</subject><subject>Dynamic stability</subject><subject>Dynamical Systems</subject><subject>Engineering</subject><subject>Equations of motion</subject><subject>Exoskeletons</subject><subject>Mechanical Engineering</subject><subject>Motion stability</subject><subject>Multiscale analysis</subject><subject>Muscles</subject><subject>Nonlinearity</subject><subject>Original Paper</subject><subject>Parameters</subject><subject>Rehabilitation robots</subject><subject>Robotics</subject><subject>Simulation</subject><subject>Vibration</subject><issn>0924-090X</issn><issn>1573-269X</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2019</creationdate><recordtype>article</recordtype><recordid>eNp9kEtLBDEQhIMouK7-AU8BL3oY7Txm1hwX36DoQWFvoTebaGReJhlkT_51M67gzUPTUNRXUEXIIYNTBjA7i4zBjBXAVAEl47zgW2TCypkoeKUW22QCissCFCx2yV6M7wAgOJxPyNflusXGG4ot1uvoI-0c7Vs7NJhGNSTvvPFY02aIprb0-Gn-cELRpAFTF6jLF-wbLn3tU0a6ln769Eb74Fvj-8z1GLCxKeS0YGPXYmssNV278qN7n-w4rKM9-P1T8nJ99XxxW9w_3txdzO8LI5hKRcWlElJytZLIhVOVg9IyZpaldA4qhVlRJTIzE1JUaKpVCdaakoEViIaJKTna5Pah-xhsTPq9G0LuHDXnFUilSjm6-MZlQhdjsE7nHg2GtWagx6H1Zmidh9Y_Q2ueIbGB4lj61Ya_6H-ob0I9gvs</recordid><startdate>20190901</startdate><enddate>20190901</enddate><creator>Kalita, Bhaben</creator><creator>Dwivedy, S. 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K.</au><format>journal</format><genre>article</genre><ristype>JOUR</ristype><atitle>Dynamic analysis of pneumatic artificial muscle (PAM) actuator for rehabilitation with principal parametric resonance condition</atitle><jtitle>Nonlinear dynamics</jtitle><stitle>Nonlinear Dyn</stitle><date>2019-09-01</date><risdate>2019</risdate><volume>97</volume><issue>4</issue><spage>2271</spage><epage>2289</epage><pages>2271-2289</pages><issn>0924-090X</issn><eissn>1573-269X</eissn><abstract>In this present work, the dynamic behavior of a pneumatic artificial muscle (PAM) has been studied by varying different muscle parameters and air pressure into it. The governing equation of motion has been derived using Newton’s law of motion to study the various responses in the system at principal parametric resonance condition. The temporal equation of motion contains various nonlinear parameters with forced and nonlinear parametric excitation. 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subjects | Actuators Automotive Engineering Bifurcations Classical Mechanics Control Dynamic stability Dynamical Systems Engineering Equations of motion Exoskeletons Mechanical Engineering Motion stability Multiscale analysis Muscles Nonlinearity Original Paper Parameters Rehabilitation robots Robotics Simulation Vibration |
title | Dynamic analysis of pneumatic artificial muscle (PAM) actuator for rehabilitation with principal parametric resonance condition |
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