2017
DOI: 10.1016/j.jsv.2016.09.024
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Design and verification of a negative resistance electromagnetic shunt damper for spacecraft micro-vibration

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Cited by 76 publications
(60 citation statements)
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“…Spacecraft rotational devices, such as gyros which are used for attitude measurement and control, generate high-frequency vibration that may cause acceleration with amplitudes up to 10 −3 g [2], thereby aggravating a high-level microgravity environment. A microgravity environment can be created by several ground-based facilities, such as the well-known free-fall tower, which may provide 4-6 s of microgravity [3].…”
Section: Liuwei@csuaccnmentioning
confidence: 99%
“…Spacecraft rotational devices, such as gyros which are used for attitude measurement and control, generate high-frequency vibration that may cause acceleration with amplitudes up to 10 −3 g [2], thereby aggravating a high-level microgravity environment. A microgravity environment can be created by several ground-based facilities, such as the well-known free-fall tower, which may provide 4-6 s of microgravity [3].…”
Section: Liuwei@csuaccnmentioning
confidence: 99%
“…It is noted that real micro-vibration sources produce disturbances in all six degrees of freedom whereas the proposed isolator counteracts a disturbance only along a single degree of freedom (since the strut's two degrees of freedom are collinear). However, the evaluation of the damper performance of a single strut allows it to be compared with other damping solutions [1,31]. EMSDs provide a damping force due to the combination of two different physics phenomena that are described by the Faraday-Lenz law and the Lorentz force law (see [31] for more details).…”
Section: Analytical Modelmentioning
confidence: 99%
“…However, the evaluation of the damper performance of a single strut allows it to be compared with other damping solutions [1,31]. EMSDs provide a damping force due to the combination of two different physics phenomena that are described by the Faraday-Lenz law and the Lorentz force law (see [31] for more details). Through the assumptions of constant magnetic field seen by the conductive material (due to the relative displacement being in the order of magnitude of tenths of a millimetre for a micro-vibration load case), linear trend of the magnetic field along the radial axis inside the small cross section of the electromagnet, and relative motion between the conductor and the magnet to be only along the z-axis, the Faraday-Lenz law and the Lorentz force law can be respectively simplified as:…”
Section: Analytical Modelmentioning
confidence: 99%
“…Diagram of the feedback loop is shown in Figure 3. A mass m whose motion x we wish to decouple from any motion of the ground y is suspended from a spring with linear spring constant k and damping factor c (Figure 1). By analyzing the system we get a well known linear 2nd order dynamic equat ion with constant coefficients [19][20][21] …”
Section: Fig3 -Diagram Of the Feedback Loopmentioning
confidence: 99%