Abstract

In recent years, nonlinear model predictive control has been extensively used for solving automotive motion control and planning tasks. In order to formulate the nonlinear model predictive control problem, different coordinate systems can be used with different advantages. We propose and compare formulations for the nonlinear MPC related optimization problem, involving a Cartesian and a Frenet coordinate frame in a single nonlinear program. We specify costs and collision avoidance constraints in the more advantageous coordinate frame, derive appropriate formulations and compare different obstacle constraints. With this approach, we exploit the simpler formulation of opponent vehicle constraints in the Cartesian coordinate frame, as well as road-aligned costs and constraints related to the Frenet coordinate frame. Comparisons to other approaches in a simulation framework highlight the advantages of the proposed methods.

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