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hyperbolic interplanetary transfer

 
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Jul13-04, 12:52 PM   #1
 
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hyperbolic interplanetary transfer


Could someone tell me if I'm right or wong...

I want to calculate de hyperbolic excess speed for a spacecraft that leaves earth parking orbit on a hyperbolic orbit in direction to Jupiter to arrive there in optimum conditions.

It's not an Hohmann heliocentric transfer!!!

so, i though that:

[tex] v_{\infty} = v_{park} - v_{earth/jupiter} [/tex]

Is it right, or is it worng?
 
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Jul13-04, 01:07 PM   #2
 
Sorry, this tread can now be safely closed (and it only passed less than 10 min)...

The hyperbolic velocity that I previosly wrote is totally wrong!

In fact, [tex] v_{\infty} = \Delta v [/tex] where [tex] \Delta v [/tex] is the first impulse from the hohmann heliocentric transfer....
 
Jul14-04, 01:47 PM   #3
 
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Quote by dilasluis
Sorry, this tread can now be safely closed (and it only passed less than 10 min)...

The hyperbolic velocity that I previosly wrote is totally wrong!

In fact, [tex] v_{\infty} = \Delta v [/tex] where [tex] \Delta v [/tex] is the first impulse from the hohmann heliocentric transfer....
You could work up a dissertation on the patched conic transfer orbit, starting with a hyperbola relative to Earth and changing over--abruptly or interpolatively?...how does one treat the region where the sun's influence and Earth's are commensurate? -- to an ellipse or hyperbola relative to the sun.

Jerry Abbott
 
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