Earth-Moon Transfer Orbits

This work is part of the ESA-project, that wants a preliminary study about the feasibility of building a permanent base on the south pole of the Moon, before July 1st 2020. Moreover after having completed the building phase, the maintenance has to be guaranteed for at least another ten years during...

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Main Author: Zuccarelli, V. (author)
Other Authors: Noomen, R. (mentor), Ambrosius, B.A.C. (mentor)
Format: Master Thesis
Language:English
Published: 2009
Subjects:
Online Access:http://resolver.tudelft.nl/uuid:93d3650d-e6d1-49b5-b8c7-6c5b0bebfd9b
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spelling fttudelft:oai:tudelft.nl:uuid:93d3650d-e6d1-49b5-b8c7-6c5b0bebfd9b 2023-07-30T04:06:56+02:00 Earth-Moon Transfer Orbits Zuccarelli, V. (author) Noomen, R. (mentor) Ambrosius, B.A.C. (mentor) 2009-12-14 http://resolver.tudelft.nl/uuid:93d3650d-e6d1-49b5-b8c7-6c5b0bebfd9b en eng http://resolver.tudelft.nl/uuid:93d3650d-e6d1-49b5-b8c7-6c5b0bebfd9b (c) 2009 Zuccarelli, V. moon master thesis Text 2009 fttudelft 2023-07-08T20:14:26Z This work is part of the ESA-project, that wants a preliminary study about the feasibility of building a permanent base on the south pole of the Moon, before July 1st 2020. Moreover after having completed the building phase, the maintenance has to be guaranteed for at least another ten years during the operational phase. The problem is tackled considering only the orbit design point of view. The Space Trajectory Analysis (STA) software has to be used to perform the entire mission, which is a requirement imposed by ESA. Actually this is a thesis group work, that has been split in three different parts, one per student: ascent (since the launch until the parking orbit is reached), transfer (until a lunar parking orbit is obtained) and landing phase. In this thesis the central part is investigated. Since the best transfer orbit has to be found, all the possible options to go from the Earth to the Moon have been studied and analyzed: two-body problem, three-body problem and low-thrust trajectories. Therefore the Lambert’s problem has been tackled by using impulsive manoeuvres and low-accelerations arcs (modelled by the Exposins theory). In both cases a global optimizer has been used to find the best orbit transfer. For these two kinds of trajectories the STA Interplanetary Module and the STA Interplanetary Low-thrust Module have been used respectively. The third option is represented by heteroclinic manifolds trajectories, able to connect the Sun-Earth and the Earth-Moon 3-body systems. To that purpose the STA 3-Body Module has been developed to compute trajectories exploiting this model. Also in this case a global optimizer has been used to get the best solution. In all cases the total ?V has been the objective function. Actually to build a lunar base the most relevant parameter is the payload mass that cab be delivered into a lunar orbit per each launch. The TOF has been strongly considered only for the trajectory design of manned missions, and, in case of similar performance, for cargo missions too. The ... Master Thesis South pole Delft University of Technology: Institutional Repository South Pole
institution Open Polar
collection Delft University of Technology: Institutional Repository
op_collection_id fttudelft
language English
topic moon
spellingShingle moon
Zuccarelli, V. (author)
Earth-Moon Transfer Orbits
topic_facet moon
description This work is part of the ESA-project, that wants a preliminary study about the feasibility of building a permanent base on the south pole of the Moon, before July 1st 2020. Moreover after having completed the building phase, the maintenance has to be guaranteed for at least another ten years during the operational phase. The problem is tackled considering only the orbit design point of view. The Space Trajectory Analysis (STA) software has to be used to perform the entire mission, which is a requirement imposed by ESA. Actually this is a thesis group work, that has been split in three different parts, one per student: ascent (since the launch until the parking orbit is reached), transfer (until a lunar parking orbit is obtained) and landing phase. In this thesis the central part is investigated. Since the best transfer orbit has to be found, all the possible options to go from the Earth to the Moon have been studied and analyzed: two-body problem, three-body problem and low-thrust trajectories. Therefore the Lambert’s problem has been tackled by using impulsive manoeuvres and low-accelerations arcs (modelled by the Exposins theory). In both cases a global optimizer has been used to find the best orbit transfer. For these two kinds of trajectories the STA Interplanetary Module and the STA Interplanetary Low-thrust Module have been used respectively. The third option is represented by heteroclinic manifolds trajectories, able to connect the Sun-Earth and the Earth-Moon 3-body systems. To that purpose the STA 3-Body Module has been developed to compute trajectories exploiting this model. Also in this case a global optimizer has been used to get the best solution. In all cases the total ?V has been the objective function. Actually to build a lunar base the most relevant parameter is the payload mass that cab be delivered into a lunar orbit per each launch. The TOF has been strongly considered only for the trajectory design of manned missions, and, in case of similar performance, for cargo missions too. The ...
author2 Noomen, R. (mentor)
Ambrosius, B.A.C. (mentor)
format Master Thesis
author Zuccarelli, V. (author)
author_facet Zuccarelli, V. (author)
author_sort Zuccarelli, V. (author)
title Earth-Moon Transfer Orbits
title_short Earth-Moon Transfer Orbits
title_full Earth-Moon Transfer Orbits
title_fullStr Earth-Moon Transfer Orbits
title_full_unstemmed Earth-Moon Transfer Orbits
title_sort earth-moon transfer orbits
publishDate 2009
url http://resolver.tudelft.nl/uuid:93d3650d-e6d1-49b5-b8c7-6c5b0bebfd9b
geographic South Pole
geographic_facet South Pole
genre South pole
genre_facet South pole
op_relation http://resolver.tudelft.nl/uuid:93d3650d-e6d1-49b5-b8c7-6c5b0bebfd9b
op_rights (c) 2009 Zuccarelli, V.
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