1963
DOI: 10.1002/j.1538-7305.1963.tb00964.x
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A Passive Gravitational Attitude Control System for Satellites

Abstract: It is shown how the gravity‐gradient effect may be utilized to design a long‐lived, earth‐pointing satellite attitude control system which requires no fuel supplies, attitude sensors or active control equipment. This two‐body system is provided with a magnetic hysteresis damper which effectively damps out oscillations (librations) about the local vertical. The long rods, which must be extended in space from coiled up metal tapes, provide the required large moments of inertia and possess adequate rigidity and s… Show more

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Cited by 12 publications
(3 citation statements)
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“…(3) and (4) to give the damper torque T = RAN E h (dyne-cm) (5) When the damper configuration uses hysteresis materials in the form of a flat sheet of thickness t that is magnetized between inside radius RI and outside radius R 0 from the rotation axis, the design equation for the magnetic hysteresis torque becomes T = -Ri 2 )tNEh (dyne-cm) (6) Any of the parameters could be varied as a function of the angle of rotation in order to produce a torque variation. Some of the values of hysteresis loss that have been obtained by torque measurements on damper systems that employ a narrow-zone magnetizing system (Fig.…”
Section: Selection Of Magnetic Hysteresis Materialsmentioning
confidence: 99%
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“…(3) and (4) to give the damper torque T = RAN E h (dyne-cm) (5) When the damper configuration uses hysteresis materials in the form of a flat sheet of thickness t that is magnetized between inside radius RI and outside radius R 0 from the rotation axis, the design equation for the magnetic hysteresis torque becomes T = -Ri 2 )tNEh (dyne-cm) (6) Any of the parameters could be varied as a function of the angle of rotation in order to produce a torque variation. Some of the values of hysteresis loss that have been obtained by torque measurements on damper systems that employ a narrow-zone magnetizing system (Fig.…”
Section: Selection Of Magnetic Hysteresis Materialsmentioning
confidence: 99%
“…(2) follows directly from the basic hysteresisloss equation, since 1 erg is equivalent to the application of a force of 1 dyne through a distance of 1 cm ; and a unit volume of material might be represented by a 1-sq-cm strip of hysteresis material being forced a distance of 1 cm past the magnetizing circuit. For a rotary damper arrangement in which the hysteresis material is at a mean radius R from the axis of rotation, the torque developed due to the hysteresis drag force is T = (RAN/I*) £ HdB (dyne-cm) (3) In gathering materials data for comparison, it is convenient to have unit dissipation values E n = (1/4*0 £ HdB (ergs/cm 3 /cycle) (4) obtainable from the hysteresis loops. For some materials, plots are available of Wh (joules/cm 3 /cycle) as a function of the peak magnetization force H (1 joule = 10 7 ergs and is the equivalent of 10 7 cm-dynes).…”
Section: Selection Of Magnetic Hysteresis Materialsmentioning
confidence: 99%
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