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Critical positions for two-and one-point contacts  

Critical positions for two-and one-point contacts  

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Article
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Computer models of freight cars with three-piece and Y25 bogies are considered and compared. Efficient numeric methods for simulation of vehicle models in the presence of frictional contacts are discussed. Some simulation results on derailment safety analysis and influence of track gauge value on freight-car dynamics are presented. Methods of stres...

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Context 1
... value is exactly equal to the critical value 1 when the wheel "starts to climb." In case of a pair of profiles allowing the two-point contact, this position corresponds to the two-point contact with zero value of contact forces on the top of the rail (Fig. 5 left). In the case of profiles with one-point contact, the critical position corresponds to the flange contact in the point with the contact angle equal to the flange angle (Fig. 5 right). In both cases, further lift of the wheel leads to an increase in the contact angle which often results in the growth of the safety factor (4). Therefore, ...
Context 2
... case of a pair of profiles allowing the two-point contact, this position corresponds to the two-point contact with zero value of contact forces on the top of the rail (Fig. 5 left). In the case of profiles with one-point contact, the critical position corresponds to the flange contact in the point with the contact angle equal to the flange angle (Fig. 5 right). In both cases, further lift of the wheel leads to an increase in the contact angle which often results in the growth of the safety factor (4). Therefore, it cannot be used for assessment of wheel climb beyond the critical position shown in Fig. 5. Second, the relative vertical displacement of a wheel over the critical position is ...
Context 3
... to the flange contact in the point with the contact angle equal to the flange angle (Fig. 5 right). In both cases, further lift of the wheel leads to an increase in the contact angle which often results in the growth of the safety factor (4). Therefore, it cannot be used for assessment of wheel climb beyond the critical position shown in Fig. 5. Second, the relative vertical displacement of a wheel over the critical position is evaluated according to the formula where z is the lift of the wheel (Fig. 6). Like the refined safety factor S RU,r , the lifting factor S z is equal to unity at the critical position ( Fig. 5). Finally, the formula for the factor combination of S RU,r ...
Context 4
... for assessment of wheel climb beyond the critical position shown in Fig. 5. Second, the relative vertical displacement of a wheel over the critical position is evaluated according to the formula where z is the lift of the wheel (Fig. 6). Like the refined safety factor S RU,r , the lifting factor S z is equal to unity at the critical position ( Fig. 5). Finally, the formula for the factor combination of S RU,r and S z in (4) and (5) ...
Context 5
... mode shape displacements and stresses are calculated using the finite element pro- grams ANSYS or MSC.NASTRAN on a prior stage. After that, the prepared data are ex- ported to UM software (Fig. ...

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