1991
DOI: 10.1115/1.2896469
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Robust Nonlinear Stick-Slip Friction Compensation

Abstract: A nonlinear compensation force for stick-slip friction is developed to supplement a proportional + derivative control law applied to a one-degree-of-freedom mechanical system. Inertial control objects acted on by stick-slip friction are common mechanical components in mechanical servo systems and the conceptual model chosen for this investigation is a mass sliding on a rough surface. The choice of a discontinuous compensation force is motivated by the requirement that the desired reference be a unique equilibr… Show more

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Cited by 173 publications
(63 citation statements)
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“…With respect to classical solution theories, one cannot even define a solution, much less discuss its existence, uniqueness and stability. Filippov [33,34] has developed a solution concept for discontinuous differential equations, which was later used by many researchers for solution analysis of many engineering problems [35,36]. Therefore, before studying the stability, it is required to prove the existence, uniqueness and continuation of Filippov's solution for the dynamic system under investigation.…”
Section: Design and Experimental Evaluation Of A Qft Contact Task Conmentioning
confidence: 99%
“…With respect to classical solution theories, one cannot even define a solution, much less discuss its existence, uniqueness and stability. Filippov [33,34] has developed a solution concept for discontinuous differential equations, which was later used by many researchers for solution analysis of many engineering problems [35,36]. Therefore, before studying the stability, it is required to prove the existence, uniqueness and continuation of Filippov's solution for the dynamic system under investigation.…”
Section: Design and Experimental Evaluation Of A Qft Contact Task Conmentioning
confidence: 99%
“…The equation describing the dry friction force between the contacting surfaces can be mathematically represented as follows: [15][16][17][18][19] …”
Section: Mathematical Model Of the Valve Manifoldmentioning
confidence: 99%
“…In many practical situations it may be desirable that a given system originally undergoing complicated behavior should be forced to display regular motions (e.g., suppression of oscillatory dynamics). For instance, it could be desirable to induce regular dynamics in mechanical oscillators to avoid errors (as in the case of precise position mechanisms) lead by external vibrations and magnetic fields (Chatterjee, 2007;Fradkov & Pogromsky, 1998;Southward et al, 1991). To deal with systems with friction, it is necessary to have a good characterization of the structure of the friction model and then to design appropriate compensation techniques.…”
Section: Introductionmentioning
confidence: 99%