A geometric approach to the Ideal Resonance Problem View Full Text


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Article Info

DATE

1988-09

AUTHORS

Jacques Henrard, Pascal Wauthier

ABSTRACT

N/A

PAGES

227-238

References to SciGraph publications

  • 1969-03. Canonical transformations depending on a small parameter in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1985-03. Resonance in regular variables I: Morphogenetic analysis of the orbits in the case of a first-order resonance in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1986-09. A perturbation method for problems with two critical arguments in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1983-06. A second fundamental model for resonance in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1988-09. A new approach to the librational solution in the Ideal Resonance Problem in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1982-11. On resonance in celestial mechanics in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1981-06. The elimination of the parallax in satellite theory in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1982-04. A comparison of the Bohlin-von Zeipel and Bohlin-Lie series methods in resonant systems in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1970-03. Perturbation method in the theory of nonlinear oscillations in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1970-03. On a perturbation theory using Lie transforms in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1984-09. The ideal resonance problem a comparison of two formal solutions I in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1976-03. A theory of libration in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1974-01. The Ideal Resonance Problem: A comparison of the solutions expressed in terms of mean elements and in terms of initial conditions in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1972-03. Regularization in the Ideal Resonance Problem in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1972-09. Normality condition in the ideal resonance problem in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1988-12. A note on the application of a generalized canonical approach to non-linear Hamiltonian systems in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1972-01. A second-order solution of the Ideal Resonance Problem by Lie series in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1985-10. The ideal resonance problem, a comparison of two formal solutions, II in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1974-03. A second-order global solution of the ideal resonance problem in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • 1985-03. Resonance in regular variables II: Formal solutions for central and non-central first-order resonance in CELESTIAL MECHANICS AND DYNAMICAL ASTRONOMY
  • Journal

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    URI

    http://scigraph.springernature.com/pub.10.1007/bf01235537

    DOI

    http://dx.doi.org/10.1007/bf01235537

    DIMENSIONS

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