随机介质放矿理论及其应用专题讲座

    PROBABILITY DISTRIBUTION EQUATIONS OF BROKEN ORE DISPLACEMENT IN CAVING SYSTEM

    • 摘要: 将随机介质方法与放矿时散体移动的实际物理过程相结合,研究了散体移动的最基本问题——颗粒移动概率。发现三类边界条件下的颗粒移动概率均可用正态分布函数表示,其方差值与层面高度成幂函数关系(σ2=1/2βzα)。用颗粒移动概率方程改进放矿仿真模型,可显著提高仿真精度。

       

      Abstract: Since the probability distribution equations of broken ore displacement were revised and perfected, the stochastic theory of ore drawing has gained much improvement in both computing precision and popularity. This paper introduces in detail three of the probability distribution equations corresponding to ore drawing under infinite, semi-infinite and dip-wall boundaries in caving system. Three equations can all be fitted with Grassain Distribution Function, whose square deviations being expressed as σ2=1/2βiziα,where αiβi broken ore flowing parameters. These equations not only are the basis of the stochastic theory, but also can be used to improve the computer simulation model of ore drawing.

       

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