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MONTE CARLO STUDY OF HOLDING FORCES FOR TANK CARS ON GRADES

机译:蒙特卡罗车上的保持力的蒙特卡洛研究

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This paper describes a numerical procedure to examine the holding forces needed to secure a cut of railroad tank cars staged on a grade during loading and unloading operations. Holding forces are created by applying emergency brake systems and blocking (or chocking) wheels. Moreover, the holding force to secure the cut of cars must be greater than or equal to the gravitational component of force acting on the cars that is parallel to the grade. Engineering statics are applied to examine the forces acting on the individual cars resting on an inclined plane. An equation to calculate holding force is developed that includes two types of factors: constants (i.e. nonrandom or deterministic factors) and probabilistic variables (i.e. factors with inherent uncertainty or randomness). The numerical procedure applies Monte Carlo simulation techniques to study the uncertainties in the engineering analysis. The Monte Carlo approach is well suited to study the uncertainties and inherent variability associated with some of these factors. The factors assumed to be deterministic in this procedure are: steepness of the grade, total number of cars on the grade, number of cars with hand brakes applied, number of chocked wheels, and weight of the tank cars. The factors treated as random variables are: tension in the hand brake chain, mechanical efficiency in the linkages of the brake system, coefficient of friction between the brake pad and the wheel, and the coefficient of friction between the chocks and the rail. Probability distributions are assumed for each of the random variables. In addition, a probabilistic sensitivity analysis is conducted to examine the relative effect of the random variables on the reliability of the braking system to secure the cut of tank cars on a grade.
机译:本文介绍了一种数值程序,用于检查在装卸操作过程中固定在坡道上的铁路槽车车厢固定所需的保持力。保持力是通过应用紧急制动系统和阻止(或堵住)车轮而产生的。此外,确保轿厢切入的保持力必须大于或等于作用在与坡度平行的轿厢上的重力分量。应用工程静力学来检查作用在倾斜平面上的各个轿厢上的力。提出了一种计算保持力的方程,该方程包括两种类型的因素:常数(即非随机或确定性因素)和概率变量(即具有固有不确定性或随机性的因素)。数值程序采用蒙特卡洛模拟技术研究工程分析中的不确定性。蒙特卡洛方法非常适合研究与其中一些因素相关的不确定性和内在变异性。假定在此过程中具有确定性的因素是:坡度,坡度上的轿厢总数,应用了手刹的轿厢数量,ed紧轮的数量以及油罐车的重量。被视为随机变量的因素包括:手制动链中的张力,制动系统的连杆机构中的机械效率,制动衬块与车轮之间的摩擦系数以及轴承座与导轨之间的摩擦系数。假定每个随机变量的概率分布。此外,进行了概率敏感性分析,以检查随机变量对制动系统可靠性的相对影响,以确保在坡度上确保油罐车的安全。

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