DataHub v1 is the original DataHub catalog of 11,000+ open datasets, now migrated to PortalJS Arc.
Dataset

Horizon Estimation for Input Constrained Linear Quadratic Regulator

It is important to determine the control horizon for transforming the input constrained infinite horizon linear quadratic regulation problem into the finite horizon model predictive control problem. There isn’t an efficient algorithm to get the small conservative control horizon quickly. A fast algorithm to estimate…

About

It is important to determine the control horizon for transforming the input constrained infinite horizon linear quadratic regulation problem into the finite horizon model predictive control problem. There isn’t an efficient algorithm to get the small conservative control horizon quickly. A fast algorithm to estimate the control horizon is presented. The null controllable region and its vertex are computed and the initial state is projected into one facet of the null controllable region. The initial state is expressed as the convex combination of the vertexes. The minimal cost value can be obtained by solving a linear programming problem. The estimation of the control horizon can be computed quickly. From the numerical simulations, the new algorithm has the small conservation and computational complexity. http://www.sj-ce.org/paperInfo.aspx?ID=860

Download & API
Horizon Estimation for Input Constrained Linear Quadratic Regulatoraspx28 KB
It is important to determine the control horizon for transforming the input constrained infinite horizon linear quadratic regulation problem into the finite horizon model predictive control problem. There isn’t an efficient algorithm to get the small conservative control horizon quickly. A fast algorithm to estimate the control horizon is presented. The null controllable region and its vertex are computed and the initial state is projected into one facet of the null controllable region. The initial state is expressed as the convex combination of the vertexes. The minimal cost value can be obtained by solving a linear programming problem. The estimation of the control horizon can be computed quickly. From the numerical simulations, the new algorithm has the small conservation and computational complexity.
Download
Sources & license
License
  • Other (Open)