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Titlebook: Recent Advances in Dynamical Astronomy; Proceedings of the N B. D. Tapley,V. Szebehely Conference proceedings 1973 D. Reidel Publishing Com

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楼主: GERM
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The Application of Recurrence Relations to Special Perturbation Methodsase of two body motion. The Taylor method is then applied in turn to the methods of Cowell and Encke in rectangular coordinates, and to a set of perturbational equations using as an example the restricted three body problem. An indication is given of the conditions under which each method is most ef
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Numerical Solution of Ordinary Differential Equationsarticular emphasis is given to the application of these methods to problems in dynamical astronomy..High order Runge-Kutta methods of the Fehlberg type for first order differential equations and also for second order equations are discussed, as well as other higher order explicit and implicit Runge-
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Periodic Elliptic Motion in the Problem of Trhee Bodiesane of motion with the ordinary complex plane we introduce the relative (complex) vectors.where .. is the center of mass of .. and ... Assuming the center of mass of the three bodies to be at rest at the origin and defining the mass parameters . and . by.the equations of motion take the form (where
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Second and Third Order Variations of the Three Dimensional Restricted Problemle symmetry in the three-dimensional restricted three-body problem are described. Two distinct methods are applied in this endeavor, namely the predictor-corrector method and the method of direct expansion of the family into Taylor series. The latter is applied here for the first time.
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Elliptic Restricted Problem: Fourth-Order Stability Analysis of the Triangular Points, 1970) have been carried to the fourth powers of the eccentricity . and the mass parameter κ. For the appropriate fixed values of the frequency parameter ., the resulting expressions for the determinant equation .=0 reduce directly to the desired relations between those .- and κ-values which determ
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Recent Advances in the Problem of Three Bodiesimation and finally, all the details of the precise derivations. Implications of the results to questions of numerical analysis regarding the accuracy of the numerical integration of three and many-body problems are included.
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Elliptic Restricted Problem: Fourth-Order Stability Analysis of the Triangular Pointsine the transition curves between stability and instability in the κ-. plane. For small and moderate values of ., these analytical results are in good agreement with those of earlier numerical studies, as well as with previous analytical ones of lower order.
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