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A fast-simplified wheel-rail contact model consistent with perfect plastic materials

机译:快速简化的轮轨接触模型,采用完美的塑料材料

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A method is described which is an extension of rolling contact models with respect to plasticity. This new method, which is an extension of the STRIPES semi-Hertzian (SH) model, has been implemented in a multi-body-system (MBS) package and does not result in a longer execution time than the STRIPES SH model [J.B. Ayasse and H. Chollet, Determination of the wheel-rail contact patch in semi-Hertzian conditions, Veh. Syst. Dyn. 43(3) (2005), pp. 161-172]. High speed of computation is obtained by some hypotheses about the plastic law, the shape of stresses, the locus of the maximum stress and the slip. Plasticity does not change the vehicle behaviour but there is a need for an extension of rolling contact models with respect to plasticity as far as fatigue analysis of rail is concerned: rolling contact fatigue may be addressed via the finite element method (FEM) including material non-linearities, where loads are the contact stresses provided by the post-processing of MBS results [K. Dang Van, M.H. Maitournam, Z. Moumni, and F. Roger, A comprehensive approach for modeling fatigue and fracture of rails, Eng. Fract. Mech. 76 (2009), pp. 2626-2636]. In STRIPES, like in other MBS models, contact stresses may exceed the plastic yield criterion, leading to wrong results in the subsequent FEM analysis. With the proposed method, contact stresses are kept consistent with a perfect plastic law, avoiding these problems. The method is benchmarked versus non-linear FEM in Hertzian geometries. As a consequence of taking plasticity into account, contact patch area is bigger than the elastic one. In accordance with FEM results, a different ellipse aspect ratio than the one predicted by Hertz theory was also found and finally pressure does not exceed the threshold prescribed by the plastic law. The method also provides more exact results with non-Hertzian geometries. The new approach is finally compared with non-linear FEM in a tangent case with a unidirectional load and a complete slip: when plasticity is taken into account, and for large adhesion values, friction forces have an influence on the size of the contact patch. The proposed approach enables also to assess extensively the level of plasticity along a track through an indicator associated with a given yield stress.View full textDownload full textKeywordswheel-rail contact, rolling contact, Hertz theory, semi-Hertzian theory, plasticity, railway dynamicsRelated var addthis_config = { ui_cobrand: "Taylor & Francis Online", services_compact: "citeulike,netvibes,twitter,technorati,delicious,linkedin,facebook,stumbleupon,digg,google,more", pubid: "ra-4dff56cd6bb1830b" }; var addthis_config = {"data_track_addressbar":true,"ui_click":true}; Add to shortlist Link Permalink http://dx.doi.org/10.1080/00423114.2012.669483
机译:描述了一种方法,该方法是滚动接触模型在塑性方面的扩展。这种新方法是STRIPES半赫兹(SH)模型的扩展,已在多体系统(MBS)程序包中实现,并且执行时间比STRIPES SH模型[J.B. Ayasse和H.Chollet,半赫兹条件下的轮轨接触斑的测定,Veh。 Syst。达因43(3)(2005),第161-172页]。通过有关塑性定律,应力形状,最大应力的轨迹和滑移的一些假设,可以实现较高的计算速度。可塑性不会改变车辆的行为,但是就轨道的疲劳分析而言,需要扩展滚动接触模型的塑性:滚动接触疲劳可以通过有限元方法(FEM)解决,包括材料-线性,其中负载是MBS结果的后处理提供的接触应力[K.邓凡Maitournam,Z。Moumni和F.Roger,《铁路疲劳和断裂建模的综合方法》,英文。分形。机甲76(2009),第2626-2636页]。与其他MBS模型一样,在STRIPES中,接触应力可能会超过塑性屈服准则,从而在随后的FEM分析中导致错误的结果。通过提出的方法,接触应力保持与理想的塑性定律一致,从而避免了这些问题。该方法相对于赫兹几何中的非线性有限元法进行了基准测试。考虑到可塑性的结果,接触补丁的面积大于弹性补丁的面积。根据有限元分析结果,还发现了与赫兹理论预测的椭圆纵横比不同的椭圆纵横比,最终压力未超过塑性定律规定的阈值。对于非赫兹几何图形,该方法还可以提供更精确的结果。最后,在具有单向载荷和完整滑移的切线情况下,将该新方法与非线性FEM进行了比较:考虑到可塑性,并且对于较大的粘附力值,摩擦力会影响接触贴片的尺寸。所提出的方法还可以通过与给定屈服应力相关的指标来广泛评估沿轨道的可塑性水平。查看全文下载全文关键词轮轨接触,滚动接触,赫兹理论,半赫兹理论,可塑性,铁路动力学相关变量addthis_config = {ui_cobrand:“泰勒和弗朗西斯在线”,servicescompact:“ citeulike,netvibes,twitter,technorati,delicious,linkedin,facebook,stumbleupon,digg,google,更多”,发布:“ ra-4dff56cd6bb1830b”}; var addthis_config = {“ data_track_addressbar”:true,“ ui_click”:true};添加到候选列表链接永久链接http://dx.doi.org/10.1080/00423114.2012.669483

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