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Schematic view of a) pure sliding contact b) rolling/sliding contact under acceleration. Where F N is the resulting normal force; v is the forward speed; r is the wheel radius; ω is the rotational 

Schematic view of a) pure sliding contact b) rolling/sliding contact under acceleration. Where F N is the resulting normal force; v is the forward speed; r is the wheel radius; ω is the rotational 

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Article
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The wheel−rail contact is a safety critical interface. Wear, particle emission and adhesion are all wheel−rail contact phenomena and are discussed here. All three phenomena are material and system parameters and are linked together. Different countermeasures to one phenomenon such as adhesion enhancement with a friction modifier can increase the we...

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Context 1
... Adhesion, traction and friction From a strict tribological point of view adhesion is the force that is required to separate two surfaces which have been brought into contact and is a term usually used to describe how well surface coatings or paint are bonded to the surfaces which they coat [32, 33]. However, the word adhesion has become widely used among the wheel-rail research community to describe the tangential force resulting at the wheel-rail contact as used in [ 34, 35]. Friction force is defined as the resistance encountered by one body moving over another body [36]. The difference between friction and adhesion can be illustrated with the help of Figure 20. Figure 20 (a) shows a block sliding at velocity, v along a stationary plane surface. The block is subject to a normal force, F N (due to the weight of the block) and a horizontal force, F . The horizontal force which opposes the motion of the block is deemed the friction force, F f . The static friction force is equal to the horizontal force required to initiate sliding while the kinetic friction force is equal to the horizontal force required to maintain sliding [36]. Generally the static friction is higher than the kinetic friction. The ratio between the friction force and the normal force is referred to as the friction coefficient (Equation 1). Figure 20 (a) presents a case of pure sliding and the friction force is dependent on: interaction and deformation of microscopic asperities in the contact and adhesion forces between the two sliding surfaces ...
Context 2
... Adhesion, traction and friction From a strict tribological point of view adhesion is the force that is required to separate two surfaces which have been brought into contact and is a term usually used to describe how well surface coatings or paint are bonded to the surfaces which they coat [32, 33]. However, the word adhesion has become widely used among the wheel-rail research community to describe the tangential force resulting at the wheel-rail contact as used in [ 34, 35]. Friction force is defined as the resistance encountered by one body moving over another body [36]. The difference between friction and adhesion can be illustrated with the help of Figure 20. Figure 20 (a) shows a block sliding at velocity, v along a stationary plane surface. The block is subject to a normal force, F N (due to the weight of the block) and a horizontal force, F . The horizontal force which opposes the motion of the block is deemed the friction force, F f . The static friction force is equal to the horizontal force required to initiate sliding while the kinetic friction force is equal to the horizontal force required to maintain sliding [36]. Generally the static friction is higher than the kinetic friction. The ratio between the friction force and the normal force is referred to as the friction coefficient (Equation 1). Figure 20 (a) presents a case of pure sliding and the friction force is dependent on: interaction and deformation of microscopic asperities in the contact and adhesion forces between the two sliding surfaces ...
Context 3
... Adhesion, traction and friction From a strict tribological point of view adhesion is the force that is required to separate two surfaces which have been brought into contact and is a term usually used to describe how well surface coatings or paint are bonded to the surfaces which they coat [32, 33]. However, the word adhesion has become widely used among the wheel-rail research community to describe the tangential force resulting at the wheel-rail contact as used in [ 34, 35]. Friction force is defined as the resistance encountered by one body moving over another body [36]. The difference between friction and adhesion can be illustrated with the help of Figure 20. Figure 20 (a) shows a block sliding at velocity, v along a stationary plane surface. The block is subject to a normal force, F N (due to the weight of the block) and a horizontal force, F . The horizontal force which opposes the motion of the block is deemed the friction force, F f . The static friction force is equal to the horizontal force required to initiate sliding while the kinetic friction force is equal to the horizontal force required to maintain sliding [36]. Generally the static friction is higher than the kinetic friction. The ratio between the friction force and the normal force is referred to as the friction coefficient (Equation 1). Figure 20 (a) presents a case of pure sliding and the friction force is dependent on: interaction and deformation of microscopic asperities in the contact and adhesion forces between the two sliding surfaces ...
Context 4
... since the invention of the wheel it has been known that it is far more efficient to move heavy objects on wheels or rollers rather than sliding them over solid surfaces. Typically for a steel cylinder rolling on a steel surface, the coefficient of rolling resistance (free rolling) is of the order of 0.001 [37]. For most metal pairs in sliding contact the friction coefficient is in the order of 0.3 – 1.0 [38]. The coefficient of rolling resistance for any rolling contact is inversely proportional to the contact modulus. For example the coefficient of rolling resistance for a pneumatic tyre on asphalt is typically 0.01. Driving locomotive wheels however, are not pushed along the track but have a torque applied about their center of rotation. Figure 20 (b) shows a cylinder rolling along a stationary plane surface. This is analogous to the case of a wheel rolling along a rail. The wheel is subject to normal force, F N and travels along the rail at velocity, v . The wheel is subject to torque, T which maintains the angular velocity of the wheel, ω and also causes a reactive tangential force, F T , at the wheel-rail interface. The tangential force of a driving wheel is known as traction which ultimately propels the wheel along the rail. During deceleration, the tangential force opposes the running direction indicated as F T in brackets in Figure 20 (b). The tangential force in accelerating or decelerating cases is named adhesion. The ratio between the adhesion force and the normal force is known as the adhesion coefficient (Equation 2) ...
Context 5
... since the invention of the wheel it has been known that it is far more efficient to move heavy objects on wheels or rollers rather than sliding them over solid surfaces. Typically for a steel cylinder rolling on a steel surface, the coefficient of rolling resistance (free rolling) is of the order of 0.001 [37]. For most metal pairs in sliding contact the friction coefficient is in the order of 0.3 – 1.0 [38]. The coefficient of rolling resistance for any rolling contact is inversely proportional to the contact modulus. For example the coefficient of rolling resistance for a pneumatic tyre on asphalt is typically 0.01. Driving locomotive wheels however, are not pushed along the track but have a torque applied about their center of rotation. Figure 20 (b) shows a cylinder rolling along a stationary plane surface. This is analogous to the case of a wheel rolling along a rail. The wheel is subject to normal force, F N and travels along the rail at velocity, v . The wheel is subject to torque, T which maintains the angular velocity of the wheel, ω and also causes a reactive tangential force, F T , at the wheel-rail interface. The tangential force of a driving wheel is known as traction which ultimately propels the wheel along the rail. During deceleration, the tangential force opposes the running direction indicated as F T in brackets in Figure 20 (b). The tangential force in accelerating or decelerating cases is named adhesion. The ratio between the adhesion force and the normal force is known as the adhesion coefficient (Equation 2) ...

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... The Tγ/A values were calculated from the test data regarding the contact force, instantaneous slip and measured traction coefficient. The dry wear rate results are compared in Fig. 12a with wear rates for rail materials with similar hardness values as reported in the scientific literature in [31] for rail material RH400HT and in [32] for UIC60 rail material. ...
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Locomotive-track interaction is commonly represented by a complex mechanical system which is modelled in numerical studies. Numerical studies alone are not enough to precisely describe the behaviour of this mechanical system due to the various elements that can only be delivered from field and laboratory experimental programs. One such element is wheel-rail wear that has been found to contribute a considerable portion of the total cost of maintaining heavily used railway systems. Simulation studies are typically used for predicting wear of wheels and rails, but the majority of these do not consider in-train forces nor provide detailed modelling of traction and braking events and often rely on historic wear rates for comparable materials, reducing the accuracy of the wheel-rail volume loss estimation. This paper proposes a methodology for wear rate experimental measurements that allow improving the accuracy of wear analyses using dynamic simulations. The proposed method considers in-train forces by performing longitudinal train simulations whose results are then implemented on a detailed locomotive vehicle dynamic model with a traction mechatronic system co-simulation approach. The wheel-rail contact stress and slip results are then post-processed into a Dynamic Load Spectrum that contains contact stress and wheel slip occurrences. The Dynamic Load Spectrum was used to measure the wear rates for Australian AS60 head hardened rail steel material operating in combination with Class B wheel steel material. The experimental program delivered more realistic wear rates that correspond to actual industry operational scenarios. The measured wear rates were used to estimate the rail material volume loss for a specific train trip.
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