Abstract: The motion of an artificial Earth satellite is continually under varying perturbations caused by the Earth’s oblateness and the Moon’s gravitational pulls, as well as other disturbances. The present work studies the J2 and third-body perturbations in the restricted three-body problem of the Earth-Luna-satellite model. This is achieved by using the variation of parameters method to derive and apply the Lagrange equations of planetary motion, and by determining the long-term disturbing potentials using the averaging method. The Runge-Kutta-Fehlberg 7(8) method is employed to determine the time evolutions of the orbital elements, and hence the way the satellite orbit is changed by the presence of J2 and third-body perturbations. Comp...
Abstract. Most Keplerian problems were treated as ideal or under the basic assumptions that the moti...
Perturbation theory for artificial satellites with nearly circular orbits using Von Zeipel metho
The problem of the two-body gravitational interaction has been solved numerically based on the class...
The equations for the variations of the Keplerian elements of the orbit of a spacecraft perturbed by...
The KAM Theory was developed in the 1960s but only in the last decade has it been applied to Earth o...
Since the beginning of space exploration, close encounters with celestial bodies in the Solar System...
This work presents a semi-analytical and numerical study of the perturbation caused in a spacecraft ...
The Lagrange’s planetary equations written in terms of the classical orbital elements have the disad...
In this work, we exploit the luni-solar perturbations for the post-mission disposal of satellites in...
In Nº 13 of the Information Bulletin for the Southern Hemisphere I have given an outline of this met...
We present here the first numerical results of our analytical theory of an artificial satellite of t...
This paper develops a semi-analytical study of the perturbation caused to a spacecraft by a third bo...
Two general perturbation methods evaluated and applied to artificial earth satellite theor
Formation flying is a new satellite mission concept that is concerned with clusters of satellites in...
In the framework of multi-body dynamics, successive encounters with a third body, even if well outsi...
Abstract. Most Keplerian problems were treated as ideal or under the basic assumptions that the moti...
Perturbation theory for artificial satellites with nearly circular orbits using Von Zeipel metho
The problem of the two-body gravitational interaction has been solved numerically based on the class...
The equations for the variations of the Keplerian elements of the orbit of a spacecraft perturbed by...
The KAM Theory was developed in the 1960s but only in the last decade has it been applied to Earth o...
Since the beginning of space exploration, close encounters with celestial bodies in the Solar System...
This work presents a semi-analytical and numerical study of the perturbation caused in a spacecraft ...
The Lagrange’s planetary equations written in terms of the classical orbital elements have the disad...
In this work, we exploit the luni-solar perturbations for the post-mission disposal of satellites in...
In Nº 13 of the Information Bulletin for the Southern Hemisphere I have given an outline of this met...
We present here the first numerical results of our analytical theory of an artificial satellite of t...
This paper develops a semi-analytical study of the perturbation caused to a spacecraft by a third bo...
Two general perturbation methods evaluated and applied to artificial earth satellite theor
Formation flying is a new satellite mission concept that is concerned with clusters of satellites in...
In the framework of multi-body dynamics, successive encounters with a third body, even if well outsi...
Abstract. Most Keplerian problems were treated as ideal or under the basic assumptions that the moti...
Perturbation theory for artificial satellites with nearly circular orbits using Von Zeipel metho
The problem of the two-body gravitational interaction has been solved numerically based on the class...