TY - JOUR
T1 - Off-line output feedback robust MPC with general polyhedral and ellipsoidal true state bound
AU - Hu, Jianchen
AU - Ding, Baocang
N1 - Publisher Copyright:
© 2020 The Franklin Institute
PY - 2020/5
Y1 - 2020/5
N2 - In this paper, a novel off-line output feedback model predictive control strategy for linear parameter varying model is presented. This approach avoids the on-line optimization of the control law parameters, and simplifies the online computation mainly to refreshing the true state bounds (TSBs). In two previous works, the off-line output feedback model predictive control with ellipsoidal real-time TSB, and the on-line one with general real-time TSBs (both ellipsoidal and polyhedral), have been proposed. In this paper, the merits of both previous works are merged, so that the control performance can be greatly improved, with moderate increase of computational burden. Appropriate modifications in both on-line and off-line stages of the off-line MPC are taken, so that the closed-loop system is shown to be convergent. The effectiveness of the proposed approach is verified through numerical examples.
AB - In this paper, a novel off-line output feedback model predictive control strategy for linear parameter varying model is presented. This approach avoids the on-line optimization of the control law parameters, and simplifies the online computation mainly to refreshing the true state bounds (TSBs). In two previous works, the off-line output feedback model predictive control with ellipsoidal real-time TSB, and the on-line one with general real-time TSBs (both ellipsoidal and polyhedral), have been proposed. In this paper, the merits of both previous works are merged, so that the control performance can be greatly improved, with moderate increase of computational burden. Appropriate modifications in both on-line and off-line stages of the off-line MPC are taken, so that the closed-loop system is shown to be convergent. The effectiveness of the proposed approach is verified through numerical examples.
UR - https://www.scopus.com/pages/publications/85080026982
U2 - 10.1016/j.jfranklin.2020.01.027
DO - 10.1016/j.jfranklin.2020.01.027
M3 - 文章
AN - SCOPUS:85080026982
SN - 0016-0032
VL - 357
SP - 4505
EP - 4523
JO - Journal of the Franklin Institute
JF - Journal of the Franklin Institute
IS - 8
ER -