2010
DOI: 10.1016/j.automatica.2009.10.027
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A globally exponentially convergent immersion and invariance speed observer for mechanical systems with non-holonomic constraints

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Cited by 127 publications
(115 citation statements)
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“…The first one is that now the mapping F(q, τ , w) also contains the (time-varying) interaction forces with the human and the environment. Thus, the stability proof requires different arguments than those reported in [22,23]. The second difference is that k 1 is not a positive constant but rather a positive function of r. This modification does not alter the properties of the observer neither the r-dynamics and, in fact, as it is shown in this section, it is used to dominate the cross-terms appearing from the observer-plant-controller interconnection.…”
Section: Remarkmentioning
confidence: 94%
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“…The first one is that now the mapping F(q, τ , w) also contains the (time-varying) interaction forces with the human and the environment. Thus, the stability proof requires different arguments than those reported in [22,23]. The second difference is that k 1 is not a positive constant but rather a positive function of r. This modification does not alter the properties of the observer neither the r-dynamics and, in fact, as it is shown in this section, it is used to dominate the cross-terms appearing from the observer-plant-controller interconnection.…”
Section: Remarkmentioning
confidence: 94%
“…The mapping S has the following properties, related to the properties of the Coriolis matrix C [22,23], that are useful for the derivations:…”
Section: Nonlinear Dynamical Modelmentioning
confidence: 99%
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