IX Latin American Robotics Symposium and IEEE Colombian Conference on Automatic Control, 2011 IEEE 2011
DOI: 10.1109/larc.2011.6086833
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A high order sliding mode observer for systems in triangular input observer form

Abstract: This paper deals with the design of a high order sliding mode observer for a class of nonlinear systems that can be described in the so called triangular input observer form. The mathematical tools required to make the system transformation to such form are also presented. At last, we show the performance of the observers with several simulation examples, including the application of a CSTR process model.

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Cited by 3 publications
(8 citation statements)
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“…Please note that the structure (36) for designing a control law like (39) is included in the design of the RHONN reduced-order observer mathematical model (41) for an LIM, which considers two blocks  1 (k) (42) and  2 (k) (43) where vector X d 1 is given by the desired references to be tracked, and vector X d 2 is calculated as expressed in Equation (35). In this case, control of the flux magnitude of the LIM is required, which its estimation is defined aŝ (44).…”
Section: Resultsmentioning
confidence: 99%
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“…Please note that the structure (36) for designing a control law like (39) is included in the design of the RHONN reduced-order observer mathematical model (41) for an LIM, which considers two blocks  1 (k) (42) and  2 (k) (43) where vector X d 1 is given by the desired references to be tracked, and vector X d 2 is calculated as expressed in Equation (35). In this case, control of the flux magnitude of the LIM is required, which its estimation is defined aŝ (44).…”
Section: Resultsmentioning
confidence: 99%
“…Moreover, initial values for weight vectors are selected randomly, except for the weights related to pseudo-control and control inputs, correspondingly, which are fixed for controllability purposes. 41 For training, initial values of EKF are selected heuristically in order to improve neural network performance.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…By virtue of the aforementioned sliding mode differentiators, several state observers (SO) have also been reconstructed to estimate the unmeasurable state variables of various kinds of systems such as , which can also be utilized to deal with the challenging control problems of output feedback stabilization and tracking. Davila et al .…”
Section: Introductionmentioning
confidence: 99%
“…have presented globally finite time observers for non‐linear systems by replacing the constant gains of the high gain observer with arbitrary exponentially growing gains. The well‐known HOSD technique has also been utilized for observing the unmatched uncertainty for linear systems in and states for the triangular form of non‐linear systems in . However, the HOSD technique requires the bounds on the uncertainties to compute the observer gains, which is practically impossible.…”
Section: Introductionmentioning
confidence: 99%