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Essays on the motion of celestial bodies
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ISBN: 3764364084 9783764358662 9783764364083 3764358661 Year: 2001 Publisher: Basel: Birkhäuser,

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Orbital mechanics for engineering students.
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ISBN: 0750661690 9780750661690 Year: 2004 Publisher: Amsterdam Elsevier

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Applied orbit perturbation and maintenance
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ISBN: 1884989179 9781884989179 Year: 2005 Publisher: El Segundo: Aerospace Press,

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Mouvement d'un satellite artificiel de la terre
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ISBN: 067750750X 0677507550 9780677507507 Year: 1974 Publisher: Paris London New York : Gordon & Breach,


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Orbital motion
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ISBN: 085274322X 9780852743225 Year: 1978 Publisher: Bristol Hilger

Statistical orbit determination
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ISBN: 0126836302 9786611018931 1281018937 0080541739 9780080541730 9781281018939 9780126836301 661101893X Year: 2004 Publisher: Amsterdam ; Boston : Elsevier Academic Press,

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This book presents fundmentals of orbit determination--from weighted least squares approaches (Gauss) to today's high-speed computer algorithms that provide accuracy within a few centimeters. Numerous examples and problems are provided to enhance readers' understanding of the material.*Covers such topics as coordinate and time systems, square root filters, process noise techniques, and the use of fictitious parameters for absorbing un-modeled and incorrectly modeled forces acting on a satellite. *Examples and exercises serve to illustrate the principles throughout each chapter.

Theory of orbits : integrable systems and non-perturbative methods
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ISBN: 3540603557 9783642082221 3540589635 3642082106 3662033194 364208222X 3662092409 9783540589631 Year: 1996 Publisher: Berlin Springer

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Theory of Orbits treats celestial mechanics as well as stellar dynamics from the common point of view of orbit theory, making use of concepts and techniques from modern geometric mechanics. It starts with elementary Newtonian mechanics and ends with the dynamics of chaotic motion. The two volumes are meant for students in astronomy and physics alike. Prerequisite is a physicist's knowledge of calculus and differential geometry. The first three chapters of this second volume are devoted to the theory of perturbations, starting from classical problems and arriving at the KAM theory, and to the introduction of the use of the Lie transform. A whole chapter treats the theory of adiabatic invariants and its applications in celestial mechanics and stellar dynamics. Also the theory of resonances is illustrated and applications in both fields are shown. Classical and modern problems connected to periodic solutions are reviewed. The description of modern developments of the theory of chaos in conservative systems is the subject of a chapter in which an introduction is given to what happens in both near-integrable and non-integrable systems. The invaluable help provided by computers in the exploration of the long-time behaviour of dynamical systems is acknowledged in a final chapter, where some numerical algorithms and their applications both to systems with few degrees of freedom and to large N-body systems are illustrated.

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