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Mathematics and Mechanics

Russian Academy of Sciences
 Founded
in January 1936
(Translated from 1958)
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ISSN 0021-8928
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IssuesArchive of Issues2017-5pp.351-359

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A.V. Borisov and G.M. Rozenblat, "Matrix method of constructing the differential equations of motion of an exoskeleton and its control," J. Appl. Math. Mech. 81 (5), 351-359 (2017)
Year 2017 Volume 81 Issue 5 Pages 351-359
DOI 10.1016/j.jappmathmech.2018.03.002
Title Matrix method of constructing the differential equations of motion of an exoskeleton and its control
Author(s) A.V. Borisov (The Branch of National Research University "Moscow Power Engineering Institute in Smolensk", Smolensk, Russia, borisowandrej@yandex.ru)
G.M. Rozenblat (Moscow Automobile and Road Construction State Technical University (MADI), Moscow, Russia, gr51@mail.ru)
Abstract Two mathematical models of rods of variable length from which an exoskeleton can be created, providing comfortable movement of a human in it owing to duplication of the properties of a motion-support apparatus, are considered. Their structure is elucidated on the basis of an analysis of the differential equations of motion, allowing for representing them in vector-matrix form. General regularities of the construction of the matrix elements entering into the system of differential equations of motion are established and generalizing formulae for the matrix elements are obtained. A new matrix method of constructing the differential equations of motion is presented and illustrated by a specific example. This system of equations is solved numerically. The possibility of reinforcing the control actions for control of the exoskeleton motion with a human inside it is considered.
Keywords control torque; gravity torques
Received 19 June 2016
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