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Anyone have a good website for how to determine the position along
hyperbolic trajectory(or what elements needed to calculate it, e.g velocity at perigee, radius...), I just read through the notes about determine the position along the elliptical orbit, but notes doest say how to calculate it for hyperbolic trajectory. |
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On or about 2007-06-19,
Nicholas <njezza@googlemail.com> illuminated us with: > Anyone have a good website for how to determine the position along > hyperbolic trajectory(or what elements needed to calculate it, e.g > velocity at perigee, radius...), I just read through the notes about > determine the position along the elliptical orbit, but notes doest say > how to calculate it for hyperbolic trajectory. Wikipedia seems to have the answers you're looking for. I don't know whether they are correct of course... -- Mark Real email address | Keep your words soft and tender, is mark at | for tomorrow you may have to eat them ayliffe dot org | |
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On or about 2007-06-19,
Nicholas <njezza@googlemail.com> illuminated us with: > Anyone have a good website for how to determine the position along > hyperbolic trajectory(or what elements needed to calculate it, e.g > velocity at perigee, radius...), I just read through the notes about > determine the position along the elliptical orbit, but notes doest say > how to calculate it for hyperbolic trajectory. Wikipedia seems to have the answers you're looking for. I don't know whether they are correct of course... -- Mark Real email address | Keep your words soft and tender, is mark at | for tomorrow you may have to eat them ayliffe dot org | |
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On Jun 19, 5:11 pm, Mark Ayliffe <m...@privacy.net> wrote:
> On or about 2007-06-19, > Nicholas <nje...@googlemail.com> illuminated us with: > > > Anyone have a good website for how to determine the position along > > hyperbolic trajectory(or what elements needed to calculate it, e.g > > velocity at perigee, radius...), I just read through the notes about > > determine the position along the elliptical orbit, but notes doest say > > how to calculate it for hyperbolic trajectory. > > Wikipedia seems to have the answers you're looking for. I don't know > whether they are correct of course... > > -- > Mark > Real email address | Keep your words soft and tender, > is mark at | for tomorrow you may have to eat them > ayliffe dot org | Thanks for the reply Mark. I found the equations for the problem its just similar to kepler's equation for ellipse. does anyone know how long does it take for a spacecraft to reach the Sphere of Influence point on a hyperbolic trajectory using small delta- v 's ? |
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On Jun 19, 5:11 pm, Mark Ayliffe <m...@privacy.net> wrote:
> On or about 2007-06-19, > Nicholas <nje...@googlemail.com> illuminated us with: > > > Anyone have a good website for how to determine the position along > > hyperbolic trajectory(or what elements needed to calculate it, e.g > > velocity at perigee, radius...), I just read through the notes about > > determine the position along the elliptical orbit, but notes doest say > > how to calculate it for hyperbolic trajectory. > > Wikipedia seems to have the answers you're looking for. I don't know > whether they are correct of course... > > -- > Mark > Real email address | Keep your words soft and tender, > is mark at | for tomorrow you may have to eat them > ayliffe dot org | Thanks for the reply Mark. I found the equations for the problem its just similar to kepler's equation for ellipse. does anyone know how long does it take for a spacecraft to reach the Sphere of Influence point on a hyperbolic trajectory using small delta- v 's ? |
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Nicholas wrote:
> > > Thanks for the reply Mark. > > I found the equations for the problem its just similar to kepler's > equation for ellipse. > Conic sections rings a bell... trajectories are all slices through a cone. Les -- Remove Frontal Lobes to reply direct. "These people believe the souls of fried space aliens inhabit their bodies and hold soup cans to get rid of them. I should care what they think?"...Valerie Emmanuel Les Hemmings a.a #2251 SA |
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Nicholas wrote:
> > > Thanks for the reply Mark. > > I found the equations for the problem its just similar to kepler's > equation for ellipse. > Conic sections rings a bell... trajectories are all slices through a cone. Les -- Remove Frontal Lobes to reply direct. "These people believe the souls of fried space aliens inhabit their bodies and hold soup cans to get rid of them. I should care what they think?"...Valerie Emmanuel Les Hemmings a.a #2251 SA |