Distributed control of spatially invariant systems
University of California, Santa Barbara · University of California, Los Angeles · +1 more institution
Abstract
We consider distributed parameter systems where the underlying dynamics are spatially invariant, and where the controls and measurements are spatially distributed. These systems arise in many applications such as the control of vehicular platoons, flow control, microelectromechanical systems (MEMS), smart structures, and systems described by partial differential equations with constant coefficients and distributed controls and measurements. For fully actuated distributed control problems involving quadratic criteria such as linear quadratic regulator (LQR), H/sub 2/ and H/sub /spl infin//, optimal controllers can be obtained by solving a parameterized family of standard finite-dimensional problems. We show…
Citation impact
- FWCI
- 67.03
- Percentile
- 100%
- References
- 66
Authors
3Topics & keywords
- Parameterized complexity
- Control theory (sociology)
- Linear-quadratic regulator
- Distributed parameter system
- Invariant (physics)
- Optimal control
- Dynamical systems theory
- Quadratic equation