1. Do you know what your orbit constraints are with respect to the booster?
2. Do you need constant solar illumination or are you just trying to maximise it?
3. How long will your mission last? A high altitude and high inclination orbit with the nodes correctly aligned will keep the sun constantly illuminated until the Earth moves into line with the nodes.
4. Can you get to Lagrange point 1? No end of sun there
1. I know that the cubesat together with other picosats will be launched as secondary payloads from a main sun synchronous satellite using something like a spring powered cannon (see
This) that can accelerate the the picosat to a relative speed no greater than 1 m/s.
2. I am trying to maximize the solar illumination because all the power I have on board is 600 cm2 of solar panels (100 cm2 of photovoltaic arrays for each side, face, of the cube). The cubesat also spins about a hard to predict rotation axis. It is desirable the cubesat stays as long as possible in sun light.
If it passes, for instance, over the location where I have the UHF-VHF antennas, at noon, next time it will pass during the night when having no power it will be unable to communicate with me. On the other side communication windows (supposing the satellite has some rechargeable batteries on board) late in the night would not be extremely comfortable. Communication opportunities at dawn and dusk are the best.
3. The mission should last at least three years.
4. Definitely, the cubesat can not go to Earth-Sun Lagrange 1. The picosat is barely capable of streaming data at 1200 bps from a 6-800 km LEO. From 1.5 million km (L1) I will receive nothing.
the gravity vector can be decomposed into three components - one aligned with the radius vector (not visible in this view), one aligned with the velocity vector, and one aligned normal to the velocity vector and radius vector (shown as g'). Because this g' component of the gravity vector that is normal to the orbital plane, this rotates the velocity vector and hence rotates the orbital plane.
Good explanation. So instead of having only one downward g component as in the case of a spherical gravitational field, there are three: an ordinary g, a g parallel to the speed of the satellite that accelerate and decelerate it periodically and a g perpendicular to the orbital plane that rotates the plane.
The existence of this perpendicular g appears to accelerate continuously the rotation speed of the orbital plane. It appears that the orbital plane will rotate faster and faster?!