Computer derivation of short-period lunar perturbations
Short period lunar perturbation on satellites by computer program with Fortran statements, considering errors, program output and table driven algebraic processors
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Short period lunar perturbation on satellites by computer program with Fortran statements, considering errors, program output and table driven algebraic processors
Relativistic and lunar perturbations must be included in a realistic theory of the secular evolution of planetary elements. The proposed general theory includes the first order of these perturbations. Comparison with more elaborated studies shows that it is sufficient with respect to the accuracy of the present theory.
Solar-lunar perturbations of Explorer VI SATELLITE orbit
The disturbing function for the lunar perturbations of an artificial satellite are derived, using ecliptic elements for the moon and equatorial elements for the satellite. Secular, long-period, and short-period perturbations are then computed, with the expressions kept in closed form in both inclination and eccentricity of the satellite. Alternative expressions for short-period perturbations of high satellites are also given, assuming small values of the eccentricity. The moon's position is specified by the inclination, node, argument of perigee, true (or mean) longitude, and its radius vector from the center of the earth. The results can then be applied to numerical integration by using coordinates of the moon from ephemeris tapes or to analytical representation by using results from lunar theory, with the moon's motion represented by a precessing and rotating elliptical orbit.
Literal algebra /SPASM/ computer program critical verification of Kozai short period lunar perturbations, discussing errors
Semidiurnal lunar perturbation of critical frequency of F 2 layer at low latitudes from IGY-IGC and IQSY data
Both the sun and the moon exert influences on the ionosphere, causing fluctuations in its electron content. The small lunar effects, though not negligible, are difficult to analyze because their periodicities differ little from the periodicity of the dominant solar effects. A finite duration impulse response filter was perfected, permitting the efficient splitting of our columnar electron content data into a solar, a lunar, and a residual component. The solar component plus the lunar component and the solar component alone were processed by a dynamic ionospheric simulation program that yields values of vertical plasma drifts when electron content data are used as input. The difference between the two plasma drifts so obtained was taken as being the plasma drift caused by the electric field generated by the lunar tides in the dynamo region. This technique appears to be the first to allow a direct estimation of the lunar-induced electric fields in the ionosphere.
Lunisolar short-periodic perturbations and lunar perturbations
Atlas for Solar and Lunar Orbit Perturbation Effects computer program
Lunar-solar gravitational perturbations for artificial satellite with twenty-four hour sidereal period
Lunar and solar perturbations on artificial satellites
Accuracy results for perturbed Lunar Orbiter trajectories and unperturbed Kepler orbits
Solar-lunar perturbation effects on satellite lifetimes in highly eccentric orbits
Tabulated expressions of short period lunar and solar perturbations for artificial satellites
A short period luni-solar theory was generalized for application to arbitrary obliquity of the ecliptic and inclination of the moon's orbit to the ecliptic. Analytic first order lunar perturbations to the elements were derived. The theory is illustrated by an application to the communication satellite Intelsat 3F3.
The short period luni-solar theory of Kozai is generalized for arbitrary obliquity of the ecliptic and inclination of the moon's orbit to the ecliptic. Analytic first order lunar perturbations to the elements are derived. The theory is illustrated by an application to the communication satellite Intelsat 3F3.
Lunar and solar perturbations in motion of artificial satellite due to fourth degree Legendre polynomial
Problems relating to the influence of lunar and solar perturbations on the motion of artificial satellites are analyzed by an extension of Cayley's development of the perturbative function in the lunar theory. In addition, the results are modified for incorporation into the Hansen-type theory used by the NASA Space Computing Center. The theory is applied to the orbits of the Vanguard I and Explorer VI satellites, and the results of detailed computations for these satellites are given together with a physical description of the perturbations in terms of resonance effects.