Abstract

This paper dwells upon securing solid cargo on a railcar. Transverse cargo shift and forces of elastic securing devices. The authors sought to calculate the shearing force acting on the elastic securing elements and retention bars; the retentive forces that prevent cargo from shifting across the car (the transverse shift); the transverse cargo shift; the force of elastic securing elements as exposed to transverse forces. This study relies on the second law as applicable to relative motion for a frictional constraint, as known in theoretical mechanics. The paper presents the calculated shearing and retentive forces. The authors calculated the equivalent stiffness of elastic securing elements. They thus computed the transverse shift (displacement) of cargo and the elongation of each elastic element that secures the cargo. They also found the forces of elastic securing elements as exposed to transverse forces. It was thus discovered that the forces of the second securing pair were more than double the acceptable limit, which would cause that pair to break during transport. To make the second elastic pair stronger, one might double the number of retention-bar fasteners so that the forces of the second fastening pair wouldn’t exceed the limits. An example of calculation is useful in developing a new methodology for calculating the elements of cargo securing on a car. The calculation results proved that to ensure guaranteed safety and reliability of the transportation process, it is necessary to either increase the number of securing elements of the retention bar, or increase the number of elastic securing elements with subsequent recalculation of forces in all elastic securing elements.

Highlights

  • Papers [1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16] dwell upon securing the cargo on a railway car

  • To make the second elastic pair sufficiently strong, forces acting in the elastic securing elements must be recalculated

  • The authors hereof calculated the shearing force acting on the elastic elements and retention bars securing the cargo; they estimated the retentive forces that prevent transverse cargo shift with adjustments for wire pre-twisting forces

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Summary

Introduction

Papers [1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16] dwell upon securing the cargo on a railway car. Paper [11] attempts at describing the mathematical model of securing cargo with elastic components as affected by transverse forces; it gives no examples of calculating the parameters of the securing. Papers [12,13,14] present the mathematical modeling of securing cargo on a gondola as affected by spatial forces. These papers provide analytical formulas for calculating the forces acting on the securing elements. That said, calculating the forces of flexible securing elements with adjustment for the number of retention bars and nails is a relevant issue of securing the cargo on a car by the new method [12,13,14]. Objectives: – calculate the shearing forces that the elastic securing elements and retention bars are exposed to; – calculate the retentive forces that prevent the transverse cargo shift; – calculate the difference between shearing and retentive forces acting across the car; – find the equivalent stiffness of elastic securing elements adjusted for the physical and geometric parameters of cargo securing; – calculate the cargo shift across the car as caused by transverse force; – find the elongation of each elastic securing element; – find the internal forces of elastic securing elements as exposed to transverse forces

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Conclusion

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