This master thesis introduces Hierarchical Active Inference Control (HAIC) as a control method for nonholonomic systems. This method only requires tuning of a minimal number of hyperparameters and has a relative low computation load. HAIC is based on recent research done in the application of the neuroscientific theory of Active Inference for robot control. The hierarchical aspect of this method introduces two layers of Active Inference Control (AIC) and the introduction of an additional decision hyperparameter. The top layer AIC is designed such that it takes the nonholonomic constraint into account. This causes HAIC to be able to control a nonholonomic mobile robot to a three-dimensional reference state in comparison to regular AIC which is unable to. The selection of the introduced hyperparameter gives a trade-off between robustness against noise present in the measurements and possible error in
the y-dimension of the local reference frame.

Convergence of a two-wheeled differential-drive mobile robot to a reference state using HAIC is demonstrated both by simulation and physical experiment. Simulations are done for a large range of different starting states. These simulations show the ability of HAIC to converge the mobile robot for any starting state. It also confirms that a higher value for the decision parameter causes a larger error. Another group of simulations is done investigating the new
hyperparameter introduced with HAIC. These simulations check the ability to converge the system when different noise levels are present in the measurements. It is concluded that tuning of the newly introduced hyperparameter needs to accommodate the noise present in
the measurements. Where the higher the noise, the higher the value of the hyperparameter is needed for convergence.

A physical experiment is done where the robot is controlled to five different reference states. Data obtained from this experiment shows the ability of HAIC to control a physical nonholonomic system. Like the simulations, it is also shown that a correct value is required to set the newly introduced hyperparameter. Additionally, the physical experiment shows that HAIC is not robust when disturbances can cause sudden large value changes in the measurements.