Satellite orbital parameter problem
Mostra commenti meno recenti
Hello,
I am doing a matlab project but i am facing a kind of a problem
I am trying to find the satellite height at the ascending node and the user is inputing the inclination ,the argument of perigee,semi major axis, eccentricity, satellite longitude and satellite latitude
I am trying to figure it out up to what formula but it seems i can't get a hold of it if anyone can help me out
Thanks in advance
2 Commenti
James Tursa
il 2 Mar 2020
What is the specific MATLAB question? I.e., what code do you have and/or what equations are you trying to code?
Marta Stanska
il 13 Nov 2020
Tou have to do an iteration to find Ek (anomaly), then
rk= a * (1- (e*cos(Ek)))
h=R-rk
(R- Earth Radius, a-semimajor axis, e-eccentricity)
Risposte (1)
James Tursa
il 2 Mar 2020
1 voto
Use the orbital geometry to calculate the true anomaly at the ascending node, and then plug that value into the conic equation to get r. That can then be used to calculate height.
Are you familiar with the orbital mechanics equations to accomplish this? Has the instructor given you this?
5 Commenti
Mohammed Magdy Sharara
il 2 Mar 2020
James Tursa
il 2 Mar 2020
Modificato: James Tursa
il 2 Mar 2020
Look at the picture here:
The true anomaly at the ascending node is simply going to be -(argument of perigee). You don't need eccentric anomaly for anything.
The conic section equation can be found here (first equation in the "Formulae for free orbits" section) to obtain r:
Or, you could use the form of the equation directly above the "Orbital Period" section.
Mohammed Magdy Sharara
il 2 Mar 2020
Modificato: Mohammed Magdy Sharara
il 2 Mar 2020
James Tursa
il 2 Mar 2020
True Anomaly at descending node = True Anomaly at ascending node + pi = pi - (argument of perigee)
Thomas Giavasopoulos
il 17 Dic 2021
Categorie
Scopri di più su CubeSat and Satellites in Centro assistenza e File Exchange
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!