Numerical efficiency of the elliptic function expansions of the first-order intermediary for general planetary theory
Research output: Contribution to book/Conference proceedings/Anthology/Report › Conference contribution › Contributed › peer-review
Contributors
Abstract
We compare numerical efficiency of the two kinds of series for the first-order intermediate orbit for general planetary theory: (1) the classical expansion involving mean longitudes of the planets; (2) an expansion resulting from the theory of elliptic functions. We conclude that mutual perturbations of close couples of planets (the ratio of major semi-axes similar to 1) can be represented in more compact form with the aid of the second kind of series.
Details
| Original language | English |
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| Title of host publication | DYNAMICS, EPHEMERIDES AND ASTROMETRY OF THE SOLAR SYSTEM |
| Editors | S FerrazMello, B Morando, JE Arlot |
| Publisher | KLUWER ACADEMIC PUBL |
| Pages | 101-104 |
| Number of pages | 4 |
| ISBN (print) | 0-7923-4084-1 |
| Publication status | Published - 1996 |
| Peer-reviewed | Yes |
Publication series
| Series | Symposium |
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| ISSN | 0074-1809 |
Conference
| Title | 172nd Symposium of the International-Astronomical-Union on Dynamics, Ephemerides and Astrometry of the Solar System |
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| Duration | 3 - 8 July 1995 |
| City | PARIS |
| Country | France |
External IDs
| ORCID | /0000-0003-4682-7831/work/168206611 |
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