Mathematics
Scientific paper
Jan 1978
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1978cemec..17...83v&link_type=abstract
Celestial Mechanics, vol. 17, Jan. 1978, p. 83-99.
Mathematics
3
Astrodynamics, Eccentric Orbits, Numerical Integration, Satellite Orbits, Transformations (Mathematics), Truncation Errors, Apogees, Elliptical Orbits, Equations Of Motion, Satellite Perturbation, Time Functions, Two Body Problem
Scientific paper
The precise numerical integration of Cowell's equations of satellite motion is frequently performed with an independent variable s defined by an equation of the form dt = cr to the n-th power ds, where t represents time, r the radial distance from the center of attraction, c is a constant, and n is a parameter. This has been primarily motivated by the 'uniformizing' effects of such a transformation resulting in desirable 'analytic' stepsize control for elliptical orbits. This report discusses the 'proper' choice of the parameter n defining the independent variable s for various types of orbits and perturbation models, and develops a criterion for its selection.
Hilinski S.
Velez C. E.
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