2013
DOI: 10.1299/jsmeearc.2013.35
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106 Vibration Analysis of Elevator Compensation Rope

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Cited by 3 publications
(3 citation statements)
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“…In [18] the vertical vibrations are analysed by a five degree of freedom lumped parameter model representing the car, compensating sheave, and counterweight with the machine drive system and controllers used in the laboratory experimental tests. In [19] the lateral vibrations of the compensating ropes due to the longitudinal vibrations of the compensating sheave and the rope winding shape around the compensating sheave are studied by developing a lumped mass-spring model to compare with experimental results. In [20] a simplified calculation method based on a single degree of freedom system to predict the lateral displacements of the suspension and compensating ropes has been developed.…”
Section: /2/3mentioning
confidence: 99%
“…In [18] the vertical vibrations are analysed by a five degree of freedom lumped parameter model representing the car, compensating sheave, and counterweight with the machine drive system and controllers used in the laboratory experimental tests. In [19] the lateral vibrations of the compensating ropes due to the longitudinal vibrations of the compensating sheave and the rope winding shape around the compensating sheave are studied by developing a lumped mass-spring model to compare with experimental results. In [20] a simplified calculation method based on a single degree of freedom system to predict the lateral displacements of the suspension and compensating ropes has been developed.…”
Section: /2/3mentioning
confidence: 99%
“…Kimura also proposed a simplified calculation method that replaces the wave equation with a single-degree-of-freedom system model [10]. As other methods for calculating the vibration response of elevator ropes, Hashimoto proposed a method using the finite element method [11], and Nakazawa et al proposed a method using multi-body dynamics [12]. Nguyen et al obtained the response of ropes by numerical analysis using the Newmark-β method and developed a control method for rope vibration [13].…”
Section: Introductionmentioning
confidence: 99%
“…The centralized mass discretization model is mainly equivalent to the mass-spring-damping system with variable parameters. [10][11][12][13][14] The multi-degree-of-freedom lumped mass-spring model is generally established to calculate and analyze the vibration. The distributed mass continuum model is that the steel wire rope is equivalent to the extensible beam structure or the mass-loaded axially moving string with variable length and tension.…”
Section: Introductionmentioning
confidence: 99%