Satellite Orbits: Models, Methods and Applications
By Oliver Montenbruck, E. Gill. 2000
1,558 citations recorded by the source corpus.
Subfields: Aerospace Engineering
View Paper: https://www.semanticscholar.org/paper/5c427260c6f2622c9ff8bd26187ece74cb9014eb
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In Aerospace Engineering
- Maorong Ge
- Markus Rothacher
- G. Gendt
- R. Schmid
- Eelco Doornbos
- Peter Steigenberger
- Aubrey B. Poore
- Joshua T. Horwood
Citations in the corpus
- Generation of a consistent absolute phase-center correction model for GPS receiver and satellite antennas (2007, positive): “According to Montenbruck and Gill (2000), the precession of the ascending node Ω̇ of a satellite (assuming a circular orbit: e = 0) is given by Ω̇ = −3π J2 T ( Re a )2 · cos i (5) with the orbital period T, the semi-major axis a, the inclination i, the radius of the Earth Re and the oblateness J2.”
- Gaussian Sum Filters for Space Surveillance: Theory and Simulations (2011, methodology): “Physical and geometric interpretations of these coordinates aswell as the transformation from equinoctial elements to ECI are provided, for example, inMontenbruck and Gill [11] and Vallado [12].”
- Thermospheric Density and Wind Determination from Satellite Dynamics (2012, background): “Another example is radar and laser altimetry [27], where the altitude of the satellite is required to relate the range measurements over changing water and ice levels to the terrestrial reference frame.”