Dynamics of Planets and Satellites and Theories of Their Motion Proceedings of the 41st Colloquium of the International Astronomical Union Held in Cambridge, England, 17-19 August 1976.
General Material Designation
[Book]
First Statement of Responsibility
Szebehely, V.G.
.PUBLICATION, DISTRIBUTION, ETC
Place of Publication, Distribution, etc.
Springer Verlag
Date of Publication, Distribution, etc.
2013
CONTENTS NOTE
Text of Note
I. Planetary Theory and Analytical Methods.- Planetary Theories and Observational Data.- Correspondances entre une theorie generale planetaire en variables elliptiques et la theorie classique de Le Verrier.- Mathematical Results of the General Planetary Theory in Rectangular Coordinates.- Construction of Planetary Theory by Iterative Procedure.- Qualitative Dynamics of the Sun-Jupiter-Saturn System.- A New Approach for the Construction of Long - Periodic Perturbations.- Construction d'une theorie planetaire au troisieme ordre des masses.- Discussion sur les resultats de theories planetaires.- Relation of a Contracting Earth to the Apparent Accelerations of the Sun and Moon (Abstract).- The Asteroidal Planet as the Origin of Comets.- Comets and the Missing Planet.- Mac Revisited: Mechanised Algebraic Operations on Fourth Generation Computers (Abstract).- II. Lunar Theory and Minor Planet Motions.- Contribution a 1'etude des perturbations planetaires de la Lune.- Hamiltonian Theory of the Libration of the Moon.- New Results on the Commensurability Cases of the Problem Sun-Jupiter-Asteroid.- A Theory of the Trojan Asteroids (Abstract).- III. Numerical and Other Techniques.- Stabilization by Making use of a Generalized Hamiltonian Variational Formalism.- A Special Perturbation Method: m-Fold Runge-Kutta (Abstract).- Numerical Integration of Nearly-Hamiltonian Systems.- On the Solution of the Exterior Boundary Value Problem with the Aid of Series (Abstract).- A Note on the Development of the Reciprocal Distance in Planetary Theory (Abstract).- IV. Satellites of Jupiter and Saturn, and Artificial Satellites.- An Application of the Stroboscopic Method.- New Formulation of De Sitter's Theory of Motion for Jupiter I-IV. I: Equations of Motion and the Disturbing Function.- Theory of Motion of Jupiter's Galilean Satellites (Abstract).- A Second-Order Theory of the Galilean Satellites of Jupiter.- Solar Perturbations in Saturnian Satellite Motions and Iapetus-Titan Interactions (Abstract).- Improvement of Orbits of Satellites of Saturn using Photographic Observations (Abstract).- New Orbits for Enceladus and Dione Based on the Photographic Observations (Abstract).- Long-Periodic Variation of Orbital Elements of a Satellite Perturbed by Discrete Gravity Anomalies (Abstract).- Third-Order Solution of an Artificial-Satellite Theory.- Some Considerations on the Theoretical Determination of the Potential by the Motion of Artificial Satellites in the Plane case (Abstract).- V. Gravitational Problems of Three or More Bodies.- Families of Periodic Planetary-Type Orbits in the N-Body Problem and Their Application to the Solar System.- Perturbations of Critical Mass in the Restricted Three-Body Problem (Abstract).- Gravitational Restricted Three-Body Problem: Existence of Retrograde Satellites at Large Distance.- Displacement of the Lagrange Equilibrium Points in the Restricted Three Body Problem with Rigid Body Satellite.- A New Kind of Periodic Orbit: The Three-Dimensional Asymmetric.- On Asymmetric Periodic Solutions of the Plane Restricted Problem of Three Bodies, and Bifurcations of Families.- Construction de solutions periodiques du probleme restreint elliptique par la methode de Hale.- Orbital Stability in the Elliptic Restricted Three Body Problem.- Resonance in the Restricted Problem of Three Bodies with Short-Period Perturbations in the Elliptic Case.- Periodic Orbits of the First Kind in the Restricted Three Body Problem when the More Massive Primary is an oblate spheroid (Abstract).- Triple Collision as an Unstable Equilibrium (Abstract).- Regions of Escape on the Velocity Ellipsoid for the Planar Three Body Problem.- Index of Names.- Index of Subjects.