Abstract We present here a new method for the efficient computation of periodic orbits, which are of particular interest for low-altitude satellite orbits design in high degree/order, non-axisymmetric gravity models. Our method consists of an iterative filtering scheme, that is itself based on ‘Prony’s method’ of frequency analysis, and is independent of the complexity of the gravity model. Applying this method to the case of a low-altitude lunar orbiter, we show that it converges rapidly, in all models and for all values of altitude and initial inclination studied. Thus, as demonstrated below, one could use it to correct the initial conditions of a desired mission orbit — usually defined within the framework of a simplified model (e.g. the ‘ J 2 problem’) — ensuring minimal orbital eccentricity variations and, for very low altitudes, collision avoidance. At the same time, an accurate quasi-periodic decomposition of the orbit is computed, giving a measure of the periodic fluctuations of the orbital parameters.


    Access

    Check access

    Check availability in my library

    Order at Subito €


    Export, share and cite



    Title :

    Satellite orbits design using frequency analysis


    Contributors:
    Noullez, A. (author) / Tsiganis, K. (author) / Tzirti, S. (author)

    Published in:

    Advances in Space Research ; 56 , 1 ; 163-175


    Publication date :

    2015-03-22


    Size :

    13 pages




    Type of media :

    Article (Journal)


    Type of material :

    Electronic Resource


    Language :

    English




    Satellite orbits design using frequency analysis

    Noullez, A | Online Contents | 2015


    Orbits Design for Remote Sensing Satellite

    Zayan, M. A. / Eltohamy, F. | IEEE | 2008


    Design of low-altitude Martian orbits using frequency analysis

    Noullez, A. / Tsiganis, K. | Elsevier | 2020


    QUASI-SATELLITE ORBITS

    KALABIC UROS / MURALIDHARAN VIVEK / WEISS AVISHAI | European Patent Office | 2021

    Free access

    Satellite equivalence orbits

    Jochim, Ernst Friedrich Mari | Elsevier | 2020