Robust Control for Lane Keeping System Using a Linear Parameter Varying Approach with Scheduling Variables ReductionRobust Control for Lane Keeping System Using a Linear Parameter Varying Approach with Scheduling Variables Reduction
- Other Titles
- Robust Control for Lane Keeping System Using a Linear Parameter Varying Approach with Scheduling Variables Reduction
- Authors
- 첸잉슈아이; 김진성; Chung, Chung Choo
- Issue Date
- Jul-2022
- Publisher
- 제어·로봇·시스템학회
- Keywords
- Gain-scheduling control; lane-keeping system; LPV model; principal component analysis
- Citation
- International Journal of Control, Automation, and Systems, v.20, no.7, pp 2097 - 2106
- Pages
- 10
- Indexed
- SCIE
SCOPUS
- Journal Title
- International Journal of Control, Automation, and Systems
- Volume
- 20
- Number
- 7
- Start Page
- 2097
- End Page
- 2106
- URI
- https://scholarworks.bwise.kr/hanyang/handle/2021.sw.hanyang/194556
- DOI
- 10.1007/s12555-021-0484-3
- ISSN
- 1598-6446
2005-4092
- Abstract
- This paper presents a robust controller using a Linear Parameter Varying (LPV) model of a lane-keeping system with parameter reduction. Both varying vehicle speed and roll motion on a curved road influence the lateral vehicle model's parameters, such as tire cornering stiffness. Thus, we use the LPV technique to take the parameter variations into account in vehicle dynamics. However, multiple varying parameters lead to a high number of scheduling variables and cause massive computational complexity. In this paper, to reduce the computational complexity, Principal Component Analysis (PCA)-based parameter reduction is performed to obtain a reduced model with a tighter convex set. We designed the LPV robust feedback controller using the reduced model solving a set of Linear Matrix Inequality (LMI). The effectiveness of the proposed system is validated with full vehicle dynamics from CarSim on an interchange road. From the simulation, we confirmed that the proposed method largely reduces the lateral offset error, compared with other controllers based on a Linear Time-Invariant (LTI) system.
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