2014
DOI: 10.1016/j.jsv.2014.07.019
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Vibration analysis of a wheel composed of a ring and a wheel-plate modelled as a three-parameter elastic foundation

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Cited by 17 publications
(22 citation statements)
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“…The circumference vibration of the flexible belts can be featured as the one-dimensional tire model [14] (referred to as the radial deformation in the polar coordinate system), or the two-dimensional tire model [15] (referred to as the radial and tangential deformation in the polar coordinate system), while the cross-section vibration of the belts [16] is added to form the three-dimensional tire model (referred to as the radial, tangential, and lateral deformation [17] in polar coordinates). The stiffness dimension of the sidewall spring model is consistent with the belt dimension ranging from one dimension [18] to three dimensions [19]. The radial deformation resulting from the inflation pressure and bending stiffness of the flexible belt is validated to be the main influence factor within the low/medial frequency band.…”
Section: Introductionmentioning
confidence: 52%
“…The circumference vibration of the flexible belts can be featured as the one-dimensional tire model [14] (referred to as the radial deformation in the polar coordinate system), or the two-dimensional tire model [15] (referred to as the radial and tangential deformation in the polar coordinate system), while the cross-section vibration of the belts [16] is added to form the three-dimensional tire model (referred to as the radial, tangential, and lateral deformation [17] in polar coordinates). The stiffness dimension of the sidewall spring model is consistent with the belt dimension ranging from one dimension [18] to three dimensions [19]. The radial deformation resulting from the inflation pressure and bending stiffness of the flexible belt is validated to be the main influence factor within the low/medial frequency band.…”
Section: Introductionmentioning
confidence: 52%
“…The small displacements in these directions are denoted    , respectively, and t is time. Similarly as in paper [2], the foundation is formulated by the special three-parameter Winkler model. The coefficients k f , k p and k S represent the radial and tangential stiffness per length unit, and the ring cross-section angle rotation stiffness modulus, respectively.…”
Section: Theoretical Formulationmentioning
confidence: 99%
“…The ten node tetrahedral element (solid187) with three degrees of freedom in each node is utilized to solve the considered problem. The proper value of the substitute mass density  z of the ring system is selected during simulation to minimise the so-called frequency error defined by [2]  …”
Section: The Finite Element Representationmentioning
confidence: 99%
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