Global dynamics of high area-to-mass ratios GEO space debris by means of the MEGNO indicator
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N. Delsate | A. Lemaitre | T. Carletti | T. Carletti | S. Valk | A. Lemaitre | S. Valk | N. Delsate
[1] Leland E. Cunningham,et al. On the computation of the spherical harmonic terms needed during the numerical integration of the orbital motion of an artificial satellite , 1970 .
[2] C. Pardini,et al. Orbital Evolution of Geosynchronous Objects with High Area-To-Mass Ratios , 2005 .
[3] A. Lemaitre,et al. Titan's rotation A 3-dimensional theory , 2007, 0710.4950.
[4] Jacques Laskar,et al. Introduction to Frequency Map Analysis , 1999 .
[5] Jacques Laskar,et al. The chaotic motion of the solar system: A numerical estimate of the size of the chaotic zones , 1990 .
[6] N. K. Pavlis,et al. The Development of the Joint NASA GSFC and the National Imagery and Mapping Agency (NIMA) Geopotential Model EGM96 , 1998 .
[7] G. Benettin,et al. Lyapunov Characteristic Exponents for smooth dynamical systems and for hamiltonian systems; a method for computing all of them. Part 1: Theory , 1980 .
[8] W. Borczyk,et al. Regular and chaotic motion of high altitude satellites , 2007 .
[9] Florent Deleflie,et al. Semi-analytical theory of mean orbital motion for geosynchronous space debris under gravitational influence , 2009 .
[10] G. Beutler,et al. Optical observations of space debris in GEO and in highly-eccentric orbits , 2002 .
[11] Wojciech Borczyk,et al. The long-term stability of extrasolar system HD 37124. Numerical study of resonance effects , 2007 .
[12] P. M. Cincotta,et al. Simple tools to study global dynamics in non-axisymmetric galactic potentials – I , 2000 .
[13] Roberto Barrio,et al. Spurious structures in chaos indicators maps , 2009 .
[14] J. Stoer,et al. Numerical treatment of ordinary differential equations by extrapolation methods , 1966 .
[15] Luciano Anselmo,et al. Analytical and semi-analytical investigations of geosynchronous space debris with high area-to-mass ratios , 2008 .
[16] Thomas Schildknecht,et al. Optical Observations of Space Debris in High-Altitude Orbits , 2005 .
[17] J. Henrard. On a perturbation theory using Lie transforms , 1970 .
[18] J. Forbrich,et al. Coronae in the Coronet: a very deep X-ray look into a stellar nursery , 2007, 0709.2835.
[19] J. Stoer,et al. Introduction to Numerical Analysis , 2002 .
[20] J. Liou,et al. Orbital Dynamics of High Area-To-Mass Ratio Debris and Their Distribution in the Geosynchronous Region , 2005 .
[21] Anne Lemaitre,et al. Semi-analytical investigations of high area-to-mass ratio geosynchronous space debris including Earth’s shadowing effects , 2008 .
[22] André Deprit,et al. Canonical transformations depending on a small parameter , 1969 .
[23] B. Melendo,et al. Long-term predictability of orbits around the geosynchronous altitude , 2005 .
[24] J. Wisdom,et al. Chaotic behavior and the origin of the 3/1 Kirkwood gap , 1983 .
[25] Carles Simó,et al. Phase space structure of multi-dimensional systems by means of the mean exponential growth factor of nearby orbits , 2003 .
[26] Andrzej J. Maciejewski,et al. Global dynamics of planetary systems with the MEGNO criterion , 2001 .
[27] A web of secondary resonances for large A/m geostationary debris , 2009 .