2017
DOI: 10.2514/1.g002376
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Collision-Avoidance Maneuver of Satellites Using Drag and Solar Radiation Pressure

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Cited by 22 publications
(8 citation statements)
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“…Such control may be particularly relevant at very low altitude where aerodynamic torques may cause the rapid saturation of momentum-based actuators. However, at present only orbit control methods utilising differential drag for collision avoidance [37,38] and constellation deployment/maintenance [39][40][41] have been demonstrated in-orbit. Similarly, aerodynamic attitude control in the form of trim and momentum management has only been demonstrated on MagSat [42,43]).…”
Section: N Armentioning
confidence: 99%
“…Such control may be particularly relevant at very low altitude where aerodynamic torques may cause the rapid saturation of momentum-based actuators. However, at present only orbit control methods utilising differential drag for collision avoidance [37,38] and constellation deployment/maintenance [39][40][41] have been demonstrated in-orbit. Similarly, aerodynamic attitude control in the form of trim and momentum management has only been demonstrated on MagSat [42,43]).…”
Section: N Armentioning
confidence: 99%
“…However, the provided review most certainly covers the main efforts and provides a valuable overview of the progressions made. Unfortunately, some topic related articles were found but not accessible to the author [33][34][35][36][37][38].…”
Section: Figmentioning
confidence: 99%
“…where ≈ 4.56 × 10 −6 Nm −2 is the constant of the SRP, accounts for the mean reflectivity of the surface, A is the spacecraft cross-sectional area assumed constant, m is the mass of the spacecraft, AU is the Astronomical Unit, and the norm of ⊙ /‖ ⊙ ‖ 3 ⋅ AU 2 approximates 1. SRP model in (10) has been widely used in analyzing the effect of SRP on spacecraft absolute orbit and relative motion between two spacecraft [12,39,40]. It is noted that model of differential SRP perturbation in (10) is derived with assumption that the normal vector of spacecraft's surface points in the direction of the Sun [41].…”
Section: Differential 2 Perturbation the Most Important Nonsphericalmentioning
confidence: 99%
“…The magnitude of the differential SRP perturbation mainly depends on the product of and . As for two orbital spacecraft, the may reach 0.02 [39], and then the differential SRP perturbation may have similar order of magnitude with the differential Mathematical Problems in Engineering 5 spherical Earth gravity, which denotes that relative dynamics of GEO nearby flying cannot be simplified as CW equations with neglecting the perturbations. Additionally, under the following assumptions:…”
Section: Differential 2 Perturbation the Most Important Nonsphericalmentioning
confidence: 99%
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