Thesis etd-05132022-134024 |
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Thesis type
Tesi di laurea magistrale
Author
MANUELE, ANTONIO
URN
etd-05132022-134024
Thesis title
Differential Flatness Methods for Trajectory Optimization of Racing Vehicles
Department
INGEGNERIA DELL'INFORMAZIONE
Course of study
INGEGNERIA ROBOTICA E DELL'AUTOMAZIONE
Supervisors
relatore Prof. Gabiccini, Marco
correlatore Ing. Bartali, Lorenzo
correlatore Ing. Mugnai, Michael
correlatore Ing. Bartali, Lorenzo
correlatore Ing. Mugnai, Michael
Keywords
- autonomous racing
- differential flatness
- model predictive control
- motion planning
- optimization
- spatial formulation
- vehicles
Graduation session start date
01/06/2022
Availability
Withheld
Release date
01/06/2092
Summary
One of the most relevant problems in vehicle dynamics control is the computational
burden due to optimal trajectory generation. Exploiting the differential flatness property and implementing a different approach to Nonlinear Programming (NLP) it is demonstrated that the computational time to complete the optimization decreases considerably compared to classical direct methods. Two vehicle models, Point-Mass and Torque Vectoring Single-Track, are proven to be flat and employed for offline optimization. Point-Mass is also used as nominal model in the development of an extremely efficient Flatness-Based Model Predictive Control (FMPC) for the Formula SAE race car of the University of Pisa which is validated through simulations. Trajectory generation is formulated in spatial domain, that allows to describe the pose of the vehicle in track reference frame.
burden due to optimal trajectory generation. Exploiting the differential flatness property and implementing a different approach to Nonlinear Programming (NLP) it is demonstrated that the computational time to complete the optimization decreases considerably compared to classical direct methods. Two vehicle models, Point-Mass and Torque Vectoring Single-Track, are proven to be flat and employed for offline optimization. Point-Mass is also used as nominal model in the development of an extremely efficient Flatness-Based Model Predictive Control (FMPC) for the Formula SAE race car of the University of Pisa which is validated through simulations. Trajectory generation is formulated in spatial domain, that allows to describe the pose of the vehicle in track reference frame.
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