Expansion theory for the elliptic motion of arbitrary eccentricity and semi-major axis. X. Analysis of the general periodic \(function\) \(X_ n^{(r)}(\gamma,\beta,u)=\{\sum ^{n+1}_{i=1}\gamma _ i\cos ^{i-1}u+\sin \,u\sum ^{n}_{i=1}\beta _ i\cos ^{i-1}u\}^
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Publication:1090112
DOI10.1007/BF00717854zbMath0619.70013OpenAlexW3165526946MaRDI QIDQ1090112
Publication date: 1987
Published in: Astrophysics and Space Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf00717854
Fourier expansionexpansionselliptic orbitsrecurrence formulaeorbital systemssectorial variableshighly- oscillating perturbation forceregularization approach
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Cites Work
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- Expansion theory for the elliptic motion of arbitrary eccentricity and semi-major axis. V. Elliptic expansions in terms of the sectorial variables for the first four categories
- Expansion theory for the elliptic motion of abbitrary eccentricity and semi-major axis. VI. Elliptic expansions in terms of the sectorial variables for the fifth and sixth categories
- Expansion theory for the elliptic motion of arbitrary eccentricity and semi-major axis. VII. Elliptic expansions in terms of the sectorial variables for the seventh and eighth categories
- Expansion theory for elliptic motion of arbitrary eccentricity and semi- major axis. IX. Elliptic expansions in terms of the sectorial variables for the thirteenth, fourteenth, fifteenth, and sixteenth categories
- Expansion theory for the elliptic motion of arbitrary eccentricity and semi-major axis, II
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- Expansion theory for the elliptic motion of arbitrary eccentricity and semi-major axis. IV: Regularisation approach by using sectors independent variables
- A note on velocity-related series expansions in the two-body problem
- Expansion theory for the elliptic motion of arbitrary eccentricity and semi-major axis
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