Abstract: We describe the way to construct spacecraft orbits for the flight from a low Earth orbit to a halo-orbit near the L2libration point of the Sun – Earth system. We construct them in two stages. The first stage consists in constructing the orbit as a solution of the restricted three-body problem. On the second stage, that orbit is transformed to the solution of the restricted four-body problem with real orbits of the Sun, the Earth, and the Moon. A prototype of the first stage orbit is formed by a solution lying in the orbital plane of the large bodies and a solution of the second order system that describes small deviations of the spacecraft from this plane along the plane solution. The plane solution begins near the Earth...
This paper analyzes distant periodic orbits in the Earth-Moon system. Unstable periodic orbits in th...
To present a set of trajectories derived from the retrograde periodic orbits around the Lagrangian e...
Instead of the two-body problem commonly used in interplanetary trajectory design, also three bodies...
Abstract: We describe the way to construct spacecraft orbits, that keep near the L2librati...
Abstract: This work covers ballistic design of the spacecraft transfer to the vicinity of ...
The paper presents a sufficiently simple technique for designing a low-energy flight trajectory of a...
This book studies several problems related to the analysis of planned or possible spacecraft mission...
Abstract—: The paper considers the problem of calculating direct and low-energy, low-thrust trajecto...
This paper is concerned with trajectories to transfer a spacecraft between the Lagrangian points of ...
The planar, circular, restricted three-body problem predicts the existence of periodic orbits around...
Consider the design of transfer trajectories to the vicinity of the Sun-Earth collinear libration po...
The architecture of a system which enables the cost-effective exploration of the solar system is pro...
A search for low Δ V Earth-to-Moon trajectories has been initiated. Numerical integration of the equ...
In the circular restricted three-body problem, three-dimensional bounded motion associated with the ...
In the circular restricted three-body problem, three-dimensional bounded motion associated with the ...
This paper analyzes distant periodic orbits in the Earth-Moon system. Unstable periodic orbits in th...
To present a set of trajectories derived from the retrograde periodic orbits around the Lagrangian e...
Instead of the two-body problem commonly used in interplanetary trajectory design, also three bodies...
Abstract: We describe the way to construct spacecraft orbits, that keep near the L2librati...
Abstract: This work covers ballistic design of the spacecraft transfer to the vicinity of ...
The paper presents a sufficiently simple technique for designing a low-energy flight trajectory of a...
This book studies several problems related to the analysis of planned or possible spacecraft mission...
Abstract—: The paper considers the problem of calculating direct and low-energy, low-thrust trajecto...
This paper is concerned with trajectories to transfer a spacecraft between the Lagrangian points of ...
The planar, circular, restricted three-body problem predicts the existence of periodic orbits around...
Consider the design of transfer trajectories to the vicinity of the Sun-Earth collinear libration po...
The architecture of a system which enables the cost-effective exploration of the solar system is pro...
A search for low Δ V Earth-to-Moon trajectories has been initiated. Numerical integration of the equ...
In the circular restricted three-body problem, three-dimensional bounded motion associated with the ...
In the circular restricted three-body problem, three-dimensional bounded motion associated with the ...
This paper analyzes distant periodic orbits in the Earth-Moon system. Unstable periodic orbits in th...
To present a set of trajectories derived from the retrograde periodic orbits around the Lagrangian e...
Instead of the two-body problem commonly used in interplanetary trajectory design, also three bodies...