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Projecte llegit

Títol: An approach to some classical libration point orbit problems by means of artificial intelligence tecniques


Estudiants que han llegit aquest projecte:


Director/a: MASDEMONT SOLER, JOSEP JOAQUIM

Departament: MAT

Títol: An approach to some classical libration point orbit problems by means of artificial intelligence tecniques

Data inici oferta: 12-02-2021     Data finalització oferta: 12-10-2021



Estudis d'assignació del projecte:
    MU AEROSPACE S&T 15
Tipus: Individual
 
Lloc de realització: EETAC
 
Paraules clau:
Libration Orbits, heteroclinic connections, Lyapunov Orbits, Artificial Intelligence, AI, Artificial Neural Networks, ANN,
 
Descripció del contingut i pla d'activitats:
Rapid developments in the last decade have demonstrated the potential of new
techniques within the Artificial Intelligence field as an effective approach for different
classical problems in the area of astrodynamics. Pathfinding strategies in multi- body
dynamical regions of space implies some challenges which have traditionally relied on
simplifications of the dynamical model or heavy computational loads. However,
modern machine learning techniques are likely to provide more lightweight solutions
that could be applied to automated on board guidance in future missions traveling
though complex environments. This work aims to leverage Deep Learning and
Reinforcement Learning techniques to study how they can be applied to Libration
Point Orbits in the Circular Restricted Three-Body Problem, such as identifying
heteroclinic connections, providing guidance for transfers between these orbits and
station-keeping.
 
Overview (resum en anglès):
Rapid developments in the last decade have demonstrated the potential of new techniques within the Artificial Intelligence (AI) field as an effective approach for different classical problems in the area of astrodynamics. Pathfinding strategies in multi-body dynamical regions of space implies some challenges which have traditionally relied on simplifications of the dynamical model or heavy computational loads. However, modern machine learning techniques are likely to provide more lightweight solutions that could be applied to automated on-board guidance systems in future missions traveling though complex environments. This work aims to leverage Artificial Neural Network techniques to study how they can be applied to Libration Point Orbits in the Circular Restricted Three-Body Problem. In particular, new ANN-approaches to compute heteroclinic connections between planar Lyapunov orbits are proposed, and their performance is compared to that of classic methodologies. In order to train, validate and test the ANNs used throughout the work, sufficiently large datasets containing information that accurately represents the dynamics of the Circular Restricted Three-Body Problem are required. To this effect, the datasets are generated by means of solving the problem using well-known classic techniques, since it is the only way to acquire an ensemble of accurate observations of the model. The following steps are taken: first, the heteroclinic connections are computed with arbitrarily high accuracy by numerical propagation of the unstable/stable invariant manifolds of the departure/arrival orbits respectively, using a Runge-Kutta 45 integrator; second, the data from the propagations are tabulated and stored in datasets; third, the datasets are used to train and validate a series of ANNs; and finally, the performance of the obtained ANN models is analysed and compared to the benchmark results. Also, the influence of the sampling technique when generating the datasets and the robustness of the developed method are studied. As a result of this work, it can be concluded that the two new ANN methods developed here can be considered as good as the classical method on terms their fitness to be used as a seed in a realistic ephemeris model, since the Restricted Three Body Problem model used here as a reference is also not an accurate representation of realistic trajectories anyways, but it is an acceptable approximation in early stages of mission design.


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