2008 American Control Conference 2008
DOI: 10.1109/acc.2008.4586883
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On active set algorithms for solving bound-constrained least squares control allocation problems

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Cited by 8 publications
(4 citation statements)
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“…The customized P-step is as follows: with fixed D, solving X is a constrained least-squares problem [43]. However, existing solvers [12], [44] can only handle box constraints or upper bound quadratic constraints, whereas we want to constrain the solution to an annulus. Hence, we adapted the state-of-the-art constrained least squares solver of Mead and Renaut [12] to our problem.…”
Section: Solving the Constrained Optimizationmentioning
confidence: 99%
“…The customized P-step is as follows: with fixed D, solving X is a constrained least-squares problem [43]. However, existing solvers [12], [44] can only handle box constraints or upper bound quadratic constraints, whereas we want to constrain the solution to an annulus. Hence, we adapted the state-of-the-art constrained least squares solver of Mead and Renaut [12] to our problem.…”
Section: Solving the Constrained Optimizationmentioning
confidence: 99%
“…Many techniques to solve online the control allocation problem can be found in the literature (see e.g. [25][26][27][28]), the advantages of online approaches are that actuators failures and time varying saturations can be considered. For the sake of simplicity, since control allocation is not the focus of this paper, the optimization problem (12) is solved offline obtaining the look-up tables represented in Fig.…”
Section: Torque Allocatormentioning
confidence: 99%
“…The allocation strategy command uses the optimization of convex functions to ensure optimum distribution of generalized control inputs to the actuators while ensuring the constraints. In [6] the same strategy was used to distribute commands to the braking forces on the four wheels taking into account the limitations of the actuators.…”
Section: Automotive Safetymentioning
confidence: 99%