Trajectory optimization through indirect methods yields a finite-dimensional boundary-valued problem whose dynamical motion is governed by a Hamiltonian system. Such Hamiltonian systems possessing constants-of-motion may be reduced to an equivalent, but lower dimensional problem. In the case of involutory constants-of-motion under the Poisson bracket induced by the symplectic form, we give a general procedure for deriving the lower dimensional boundary-valued problem.
Reduction of Hamiltonian Systems with Involutory Functions
01.03.2020
5242679 byte
Aufsatz (Konferenz)
Elektronische Ressource
Englisch
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