Averaged Relative Motion and Applications to Formation Flight Near Perturbed Orbits
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[1] Kaare Aksnes,et al. A note on ‘The main problem of satellite theory for small eccentricities, by A. Deprit and A. Rom, 1970’ , 1971 .
[2] Felix R. Hoots,et al. Reformulation of the Brouwer geopotential theory for improved computational efficiency , 1981 .
[3] Kyle T. Alfriend,et al. Nonlinear Considerations In Satellite Formation Flying , 2002 .
[4] R. H. Lyddane. Small eccentricities or inclinations in the Brouwer theory of the artificial satellite , 1963 .
[5] J. Junkins,et al. On the analogy between orbital dynamics and rigid body dynamics. , 1980 .
[6] Dirk Brouwer,et al. SOLUTION OF THE PROBLEM OF ARTIFICIAL SATELLITE THEORY WITHOUT DRAG , 1959 .
[7] R. Broucke,et al. Solution of the Elliptic Rendezvous Problem with the Time as Independent Variable , 2003 .
[8] K. Alfriend,et al. State Transition Matrix of Relative Motion for the Perturbed Noncircular Reference Orbit , 2003 .
[9] R. Broucke,et al. On the equinoctial orbit elements , 1972 .
[10] D. Richardson,et al. A THIRD-ORDER ANALYTICAL SOLUTION FOR RELATIVE MOTION WITH A CIRCULAR REFERENCE ORBIT , 2003 .
[11] D. Vallado. Fundamentals of Astrodynamics and Applications , 1997 .
[12] O. K. Smith. Computation of coordinates from Brouwer's solution of the artificial satellite problem , 1961 .
[13] An Analytical Solution for Relative Motion of Satellites , 2005 .
[14] André Deprit,et al. The main problem of artificial satellite theory for small and moderate eccentricities , 1970 .
[15] R. Sedwick,et al. High-Fidelity Linearized J Model for Satellite Formation Flight , 2002 .
[16] R. Battin. An introduction to the mathematics and methods of astrodynamics , 1987 .
[17] S. R. Vadali,et al. An intelligent control concept for formation flying satellites , 2002 .
[18] Felix R. Hoots,et al. Theory of the motion of an artificial Earth satellite , 1981 .
[19] S. Vadali,et al. Relative Motion and the Geometry of Formations in Keplerian Elliptic Orbits with Arbitrary Eccentricity , 2007 .
[20] P. Gurfil. Generalized solutions for relative spacecraft orbits under arbitrary perturbations , 2007 .
[21] Yoshihide Kozai,et al. The motion of a close earth satellite , 1959 .
[22] Kaare Aksnes,et al. On the use of the Hill variables in artificial satellite theory - Brouwer's theory. , 1972 .
[23] Shannon L. Coffey,et al. Third-Order Solution to the Main Problem in Satellite Theory , 1982 .
[24] Andre Deprit,et al. The Main Problem in the Theory of Artificial Satellites to Order Four , 1981 .
[25] Frank L. Lewis,et al. Optimal Control , 1986 .
[26] W. H. Clohessy,et al. Terminal Guidance System for Satellite Rendezvous , 2012 .
[27] Prasenjit Sengupta,et al. Periodic relative motion near a keplerian elliptic orbit with nonlinear differential gravity , 2006 .
[28] T. Carter. State Transition Matrices for Terminal Rendezvous Studies: Brief Survey and New Example , 1998 .
[29] Y. Kozai. Note on the Motion of a Close Earth Satellite , 1961 .
[30] Derek F Lawden,et al. Optimal trajectories for space navigation , 1964 .
[31] H. Schaub,et al. J2 Invariant Relative Orbits for Spacecraft Formations , 2001 .
[32] D. D. Mueller,et al. Fundamentals of Astrodynamics , 1971 .
[33] David B. Goldstein,et al. An analytical theory for orbit determination , 2001 .
[34] P. Gurfil,et al. Canonical Modelling of Relative Spacecraft Motion Via Epicyclic Orbital Elements , 2005 .
[35] W. M. Kaula. Theory of satellite geodesy , 1966 .
[36] Prasenjit Sengupta,et al. Second-order state transition for relative motion near perturbed, elliptic orbits , 2007 .
[37] S. Vadali,et al. Formation Flying: Accommodating Nonlinearity and Eccentricity Perturbations , 2003 .
[38] G. Hill. Researches in the Lunar Theory , 1878 .
[39] Jean Albert Kechichian,et al. Motion in General Elliptic Orbit with Respect to a Dragging and Precessing Coordinate Frame , 1998 .
[40] Kyle T. Alfriend,et al. Satellite Relative Motion Using Differential Equinoctial Elements , 2005 .