在收集和分析大数据的基础上,为热列兹尼露天采场东墙的缆索和绳索螺栓安装制定技术方案并论证参数

M. Rylnikova, P.V. Volkov, I.B. Agarkov
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引用次数: 0

摘要

采矿企业的生产率受限于其运输子系统的可能性,而提高运输子系统的效率是一项紧迫的科学和实践任务。通过研究物料流的形成和变化过程,我们可以明确连续运输系统的设计方法。带式输送机选型的规范方法是将物料流视为正态分布的随机变量,以点值(即不规则系数)作为主要指标。这种方法在方法论上的合理性值得怀疑。经典变量的正态分布规律可以充分描述在无限范围内变化的随机变量,而通过输送线的实际矿井物料流是具有单边约束条件的随机变量。大多数关于寻找物料流设计范围的任务都可以通过实验确定的物料流随机量分布函数(或概率密度函数)来解决。根据近年来的出版物以及我们自己的实验研究,建议用片断线性概率密度函数,特别是三角形概率密度函数来描述物料流,并根据经典概率论的一般理论规定来总结物料流。本文解决了一个特殊问题,即如何找到由三角形分布规律定义的两个随机物质流之和的解析解,并比较了物质流概率密度的数值积分结果。
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Development of technological schemes and justification of parameters for bolting the eastern wall of the Zhelezny open-pit with cable and rope bolts based on collection and analysis of Big Data
Productivity of a mining enterprise is limited by the possibility of its transportation subsystem, which efficiency improvement is an urgent scientific and practical task. Studying the processes of formation and transformation of material flows allows us to clarify the design methodology of continuous haulage systems. The normative methodology of belt conveyors selection is based on treating the material flows as normally distributed random variables, with the point value, i.e. the irregularity coefficient, being used as the main indicator. There are doubts in methodological justification of such an approach. The normal law of distribution in the classical variant adequately describes a random variable changing within infinite limits, and real mine material flows via the conveyor lines are random variables with unilateral constraints. The majority of tasks on finding the design ranges of material flows can be solved using experimentally established distribution functions (or probability density functions) of random quantities of material flows. Based on the publications in recent years, as well as on our own experimental studies, it is proposed to describe material flows by piecewise linear probability density functions, in particular the triangular ones, and to summarize material flows on the basis of general theoretical provisions of classical probability theory. The paper solves a particular problem of finding an analytical solution of the sum of two random material flows defined by the triangular distribution laws and compares the results of numerical integration of the probability densities of the material flows.
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