Monodromy Matrix
The Monodromy Matrix is a state transition matrix evaluated over one orbital period in the framework of linearized variational equations about a periodic orbit, serving as a fundamental tool in Lagrangian point dynamics to characterize the stability of orbits through its eigenvalue structure.
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996
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523
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Centre National de la Recherche Scientifique
Paris, France
25 h-index
78 publications
3K citations

Kyoto University
Kyoto, Japan
19 h-index
41 publications
6.6K citations
Steklov Mathematical Institute
Moscow, Russia
15 h-index
21 publications
607 citations

Moscow Institute of Physics and Technology
Dolgoprudnyy, Russia
12 h-index
17 publications
548 citations
Utrecht University
Utrecht, The Netherlands
12 h-index
18 publications
1.5K citations
Institut de Physique Théorique
Gif-sur-Yvette, France
11 h-index
15 publications
1.1K citations
KU Leuven
Leuven, Belgium
11 h-index
19 publications
643 citations

Université du littoral côte d'opale
Dunkirk, France
11 h-index
23 publications
960 citations
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JHEP · 54 publications · 2.8K citations
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