1973
DOI: 10.1016/s0022-460x(73)80114-2
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Dynamics of stockbridge dampers

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Cited by 47 publications
(18 citation statements)
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“…Due to the inherent flexibility of the messenger cable and the kinematic constraint provided by the clamp, the two sides of the damper basically behave as uncoupled planar cantilevers, with inertial bodies at their ends providing lumped translational and rotational masses, and subjected to a motion of the support. Within this context, the motion mass 2 mass 1 of the th ( = 1, 2) inertial body of the damper, as it is customary in the modelling of Stockbridge dampers (see, e.g., [11]), can be completely described by specifying the vertical displacement ( ) of its centroid and the rotation ( ). It is also convenient to introduce for each side of the messenger cable the relative transverse displacement, V ( ), of the tip with respect to the clamped sections .…”
Section: Equations Of Motion Of Stockbridge Dampersmentioning
confidence: 99%
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“…Due to the inherent flexibility of the messenger cable and the kinematic constraint provided by the clamp, the two sides of the damper basically behave as uncoupled planar cantilevers, with inertial bodies at their ends providing lumped translational and rotational masses, and subjected to a motion of the support. Within this context, the motion mass 2 mass 1 of the th ( = 1, 2) inertial body of the damper, as it is customary in the modelling of Stockbridge dampers (see, e.g., [11]), can be completely described by specifying the vertical displacement ( ) of its centroid and the rotation ( ). It is also convenient to introduce for each side of the messenger cable the relative transverse displacement, V ( ), of the tip with respect to the clamped sections .…”
Section: Equations Of Motion Of Stockbridge Dampersmentioning
confidence: 99%
“…The free end of the specimen is then subjected to a prescribed transverse displacement at the tip, while recording the corresponding transverse force applied to the strand (or vice versa). The load-displacement curves can be obtained both for monotonically increasing and for cyclically varying transverse displacements (or forces) and assumed as a reference to characterize the overall bending behaviour of the strand (see, e.g., [10,11]).…”
Section: Identification Of the Model's Parametersmentioning
confidence: 99%
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“…The symmetric Stockbridge damper exhibits two resonant frequencies while the asymmetric Stockbridge damper has four [8], [9]. Conventional mathematical models of the Stockbridge damper assume the system to be a 2 DOF system [10], [11] with the counterweight to be a lumped mass and the messenger to be a massless beam. Other nonlinear models [12], [13] use the energy method to model the system.…”
Section: Nomenclaturementioning
confidence: 99%
“…Experimental studies on the stockbridge dampers also have been carried out. Wagner et al (1973) conducted in-depth study on the dynamic characteristics of stockbridge dampers installed on conductors. Schmidt (1997) used two test methods provided by "IEEE guide on conductor selfdamping measurements" (IEEE Std.…”
mentioning
confidence: 99%