IEEE Transactions on Automatic Control, Vol.47, No.9, 1551-1556, 2002
Following a path of varying curvature as an output regulation problem
Given a path of nonconstant curvature, local asymptotic stability can be proven for the general n trailer whenever the curvature can be considered as the output of an exogenous dynamical system. The controllers that provide convergence to zero of the tracking error chosen for the path-following problem are composed of a prefeedback that input-output linearizes the system, plus a linear controller.