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Spacecraft formation-keeping using closed-form orbit propagator and optimization technique

  • T. S. No*
  • , J. G. Lee
  • , J. E. Cochran
  • *Corresponding author for this work
  • Jeonbuk National University
  • Auburn University

Research output: Contribution to conferenceConference paperpeer-review

Abstract

In this paper, a simple method for modeling the relative orbital motion of and formation-keeping control strategy for multiple spacecraft flying is presented. Power series and trigonometry functions are used to express the relative orbital motion between the member spacecraft. Their coefficients are obtained using least square regression such that the difference between the exactly and numerically integrated position vector, and the approximate one obtained from the closed-form propagator, is minimized. Then, this closed-form orbit propagator and optimization technique is used to plan a series of impulsive maneuvers, which maintain the formation configuration within the specified limit. As an example, formation-keeping of four spacecraft is selected. The motion projected onto the local horizontal plane (along-and cross-track plane) is a circle where the leader satellite is located at the center and other follower satellites are positioned circumferentially. Not only the radial distance between the leader and the followers, but also the relative phase angles between the followers, are controlled. Results from nonlinear simulation are presented.

Original languageEnglish
Title of host publicationSpaceflight Mechanics 2006 - Proceedings of the AAS/AIAA Space Flight Mechnaics Meeting
Pages447-464
Number of pages18
StatePublished - 2006
EventSpaceflight Mechanics 2006 - AAS/AIAA Space Flight Mechnaics Meeting - Tampa, FL, United States
Duration: 2006.01.222006.01.26

Publication series

NameAdvances in the Astronautical Sciences
Volume124 I
ISSN (Print)0065-3438

Conference

ConferenceSpaceflight Mechanics 2006 - AAS/AIAA Space Flight Mechnaics Meeting
Country/TerritoryUnited States
CityTampa, FL
Period06.01.2206.01.26

Quacquarelli Symonds(QS) Subject Topics

  • Earth & Marine Sciences
  • Engineering - Mechanical
  • Geophysics
  • Geology

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