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BIRKHOFF'S NORMALIZATION
Birkhoff's normalizing canonical transformation at an equilibrium of elliptic type with no internal resonance can be built explicitly and recursively, without partial inversions or substitutions, by means of Lie transforms. Invariant sections and ordinary families of periodic orbits for truncated normalized systems are analyzed in detail. (Author).
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- http://experiment.worldcat.org/entity/work/data/1807743112#Topic/equations_of_motion
- http://experiment.worldcat.org/entity/work/data/1807743112#Topic/periodic_variations
- http://experiment.worldcat.org/entity/work/data/1807743112#Topic/transformations_mathematics
- http://experiment.worldcat.org/entity/work/data/1807743112#Topic/stability
- http://experiment.worldcat.org/entity/work/data/1807743112#Topic/celestial_mechanics
- http://experiment.worldcat.org/entity/work/data/1807743112#Topic/subroutines
- http://experiment.worldcat.org/entity/work/data/1807743112#Topic/dynamics
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- http://worldcat.org/entity/person/id/2734723447
- http://experiment.worldcat.org/entity/work/data/1807743112#Organization/boeing_scientific_research_labs_seattle_wash_mathematics_research_lab
- http://worldcat.org/entity/person/id/2647981776
- http://worldcat.org/entity/person/id/2715899124
- http://worldcat.org/entity/person/id/2666698965
http://schema.org/description
- "Birkhoff's normalizing canonical transformation at an equilibrium of elliptic type with no internal resonance can be built explicitly and recursively, without partial inversions or substitutions, by means of Lie transforms. Invariant sections and ordinary families of periodic orbits for truncated normalized systems are analyzed in detail. (Author)."@en
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- "BIRKHOFF'S NORMALIZATION"@en