guidance, flight mechanics and trajectory optimization
guidance, flight mechanics and trajectory optimization
guidance, flight mechanics and trajectory optimization
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while the active (or chasing) satellite is taken to be at<br />
r = rl(l + el) g + r1 5, x 1.3<br />
where U lies in the orbit plane at the angle e2 ahead of U1, <strong>and</strong> where<br />
!z r<br />
51 9 53 are small angles while 52 is unlimited (Figure l.lT. Thus for<br />
circular target orbits, the chase vehicle is allowed to be anywhere inside a<br />
torus of small lateral dimensions centered on the orbit of the target. For<br />
elliptical<br />
so different<br />
target<br />
for<br />
orbits<br />
large<br />
of high eccentricity, the values<br />
t2 that tl could become large.<br />
rl <strong>and</strong> r<br />
Or to put it?EobtEer<br />
way, if a torus of reasonably small cross section centered at the radius of<br />
the semi-major axis of the target orbit does not include the whole elliptical<br />
orbit in its interior, then 62 will have to be limited to moderately small<br />
angles in order to keep [I small.<br />
Figure 1.1 The Target Orbit Plane Vectors <strong>and</strong> Angles<br />
5