1982
DOI: 10.1080/00423118208968684
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A Fast Algorithm for the Simplified Theory of Rolling Contact

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Cited by 829 publications
(487 citation statements)
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“…Recent extensions of CONTACT [Vollebregt 2014] include the implementation of a falling friction law and the implementation of an elastic interfacial layer. Likewise, in the simplified theory of rolling contact, which is implemented in the algorithm FASTSIM [Kalker 1982], the influence of water can be considered by adjusting the coefficient of friction in terms of BL. Spiryagin [Spiryagin 2013] extended the FASTSIM algorithm by a variable contact flexibility and a slip dependent friction law to allow a better reproduction of measured creep curves.…”
Section: Existing Creep Force Models Taking the Effect Of Water Into mentioning
confidence: 99%
“…Recent extensions of CONTACT [Vollebregt 2014] include the implementation of a falling friction law and the implementation of an elastic interfacial layer. Likewise, in the simplified theory of rolling contact, which is implemented in the algorithm FASTSIM [Kalker 1982], the influence of water can be considered by adjusting the coefficient of friction in terms of BL. Spiryagin [Spiryagin 2013] extended the FASTSIM algorithm by a variable contact flexibility and a slip dependent friction law to allow a better reproduction of measured creep curves.…”
Section: Existing Creep Force Models Taking the Effect Of Water Into mentioning
confidence: 99%
“…More particularly, four different contact models (always implemented directly online within the multibody model of the vehicle) have been considered. All the contact models share the same contact point detection algorithm [10,22,34] and the solution of the normal problem [6,11,29] while, as regards the tangential contact problem, the following options have been taken into account: the global Kalker theory saturated through the Johnson-Vermeulen formula [28,29], the Kalker FASTSIM algorithm [29,30], the Polach model [38,39] and the new degraded adhesion model. As the results summarised in Table 8 show, the numerical efficiency of the new degraded adhesion model is substantially the same of the other wheel-rail contact models that do not consider degraded adhesion conditions.…”
Section: Computational Timesmentioning
confidence: 99%
“…Finally, concerning the solution of the tangential problem, different strategies have been considered in the last decades [14,45]. The most significant approaches include the linear Kalker theory (saturated through the JohnsonVermeulen formula) [19,21,[28][29][30], the non-linear Kalker theory implemented in the FASTSIM algorithm [25-27, 29, 30, 32, 53, 54] and the Polach theory [38][39][40][41] that allows the description of the adhesion coefficient decrease with increasing creepage (excluding the spin creepage) and to well fit the experimental data. All the three steps of the contact model have to assure a good accuracy and, at the same time, a high numerical efficiency.…”
Section: Introductionmentioning
confidence: 99%
“…Modelling and numerical simulation of mechanical systems with frictional contacts in their general case require discretization of the deformable contacting bodies near the contact zone or at least discretization of the contact surface [1][2][3]. For the rolling contact one can use the well-known CONTACT software [2].…”
Section: Introductionmentioning
confidence: 99%
“…Space discretization and use of finite element methods lead, however, to high computational costs and long times of numerical simulations that are not always acceptable. It is the reason of the development of simplified models and algorithms [3][4][5].…”
Section: Introductionmentioning
confidence: 99%