E
Elisa Maria Alessi
Researcher at International Federation of Accountants
Publications - 92
Citations - 940
Elisa Maria Alessi is an academic researcher from International Federation of Accountants. The author has contributed to research in topics: Orbit (dynamics) & Radiation pressure. The author has an hindex of 17, co-authored 84 publications receiving 771 citations. Previous affiliations of Elisa Maria Alessi include University of Pisa & National Research Council.
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The dynamical structure of the MEO region: long-term stability, chaos, and transport
Jérôme Daquin,Aaron J. Rosengren,Elisa Maria Alessi,Florent Deleflie,Giovanni B. Valsecchi,Giovanni B. Valsecchi,Alessandro Rossi +6 more
TL;DR: In this article, the authors present analytical and semi-analytical models that accurately reflect the true nature of the resonant interactions, and trace the topological organization of the manifolds on which the chaotic motions take place.
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Chaos in navigation satellite orbits caused by the perturbed motion of the Moon
Aaron J. Rosengren,Elisa Maria Alessi,Alessandro Rossi,Giovanni B. Valsecchi,Giovanni B. Valsecchi +4 more
TL;DR: In this article, the authors show that the irregular and haphazard character of these orbits reflects asimilar irregularity in the orbits of many celestial bodies in our solar system.
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The Criticality of Spacecraft Index
TL;DR: In this paper, the Criticality of Spacecraft Index (CSI) was proposed to rank the environmental criticality of abandoned objects in Low Earth Orbit (LEO), taking into account the physical characteristics of a given object, its orbit and the environment where this is located.
Journal ArticleDOI
The dynamical structure of the MEO region: long-term stability, chaos, and transport
Jérôme Daquin,Aaron J. Rosengren,Florent Deleflie,Elisa Maria Alessi,Giovanni B. Valsecchi,Alessandro Rossi +5 more
TL;DR: In this article, the authors present analytical and semi-analytical models that accurately reflect the true nature of the resonant interactions, and trace the topological organization of the manifolds on which the chaotic motions take place.
Journal ArticleDOI
Leaving the Moon by means of invariant manifolds of libration point orbits
TL;DR: In this article, the authors proposed a semi-analytical approach to find rescue trajectories that leave the surface of the Moon, belonging to the hyperbolic manifold associated with the central manifold of the Lagrangian points L1 and L2 of the Earth-Moon system.