A search for low Delta V Earth-to-Moon trajectories has been initiated
. Numerical integration of the equations of motion from the circular r
estricted three-body problem has resulted in the computation of a traj
ectory that saves more than 100 m/s over a Hohmann transfer, although
the flight time is almost ten months. The approach used involves the c
omputation of two trajectory ''legs'': first, a trajectory from low Ea
rth orbit to the L(1) libration point of the Earth-Moon system, and se
cond, a trajectory from L(1) to an orbit about the Moon. Multiple orbi
ts about Earth using lunar perturbations facilitates the transfer to L
(1). Similarly, the L(1) to Moon leg uses the perturbation from the Ea
rth to achieve a low orbit about the Moon. Small maneuvers are used in
both legs to control the orbital period so the third body perturbatio
ns can be used advantageously.