A modified Newton's method for solving trajectory optimization problems.
Modified Newton method for solution of simultaneous nonlinear equations applied to variational two point boundary value problems in trajectory optimization
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Modified Newton method for solution of simultaneous nonlinear equations applied to variational two point boundary value problems in trajectory optimization
Trajectory synthesis for variable point mass, constant thrust, fixed staging time vehicles in vacuum
Trajectory optimization of space vehicle with continuous thrust based on regularized equations, comparing perturbation method for earth-Jupiter rendezvous transfer
Galactic Jupiter probe missions to make interstellar space measurements using Jupiter gravity assisted trajectories, discussing earth- Jupiter transfer orbits and mission parameters
Trajectory analysis of 1975 Mercury mission via Venus flyby, considering closest approach altitude at Venus, impulse radius and launch energy
Trajectory optimization by descent process using hybrid computer for direct cost gradient computation
Optimal fixed time N impulse trajectory determination between inclined orbits using primer vector theory method
Guidance regime for optimal multistage lunar trajectory derived by applying calculus of variations to generalized Bolza problem
Optimum central force transfer and rendezvous trajectories calculating technique, using primer-vector theory to determine time, number and state vector of all impulses
Unpowered orbital transfer and flight paths, discussing accessibility elliptical boundary and minimum energy trajectories
Trajectory analysis of multiplanet Grand Tour mission to four large outer planets on single flight, discussing mission planning
Regularized equations for a particular optimal trajectory are compared with unregularized equations with respect to computational characteristics, using perturbation type numerical optimization. In the case of the three dimensional, low thrust, Earth-Jupiter rendezvous, the regularized equations yield a significant reduction in computer time.
Ambiguity and corrective measures for orbit determination of planetary flyby trajectories
Generation of ideal coordinate systems for analysis of optimal trajectories
Trajectory analysis for mission to Jupiter in 1972
Close flyby trajectory calculations around planets with return to earth capability
Matched conic solutions to round trip interplanetary trajectory problems for use in guidance and navigation simulation
Trajectory analysis for 1972 and 1973 buoyant Venus station mission