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MATHEMATICAL MODELING OF THE CRYSTALLIZATION OF A CONTINUOUS-CAST SEMIFINISHED PRODUCT

机译:连续铸造半成品结晶的数学模型

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Modern metallurgical production would be impossible without the improvements that have been made to existing technologies and the concomitant increase in the productivity of the production equipment. Such advances require a continual search for the optimum operating parameters of that equipment. Given the current market conditions, improving the performance characteristics of equipment is becoming a major priority. Accidents, unplanned shutdowns, and high product rejection rates can no longer be tolerated. As for continuous steel-casting machines (CSCM), the main goals are increasing their productivity and improving the quality of the cast ingot. These two indices are directly related to the operating parameters of continuous casters the withdrawal speed and the primary and secondary ingot-cooling regimes. The problems of higher productivity and better ingot quality can thus be solved by optimizing these parameters. The mathematical modeling of metallurgical processes is becoming more and more important. Mathematical modeling makes it possible to optimize production processes with a high degree of efficiency and, thus, to also improve product quality. The modeling entails optimizing the main design and process parameters that affect product yield and obtaining data and algorithms to create modern automated process control systems.
机译:如果不对现有技术进行改进并随之提高生产设备的生产率,现代冶金生产将是不可能的。这种进步要求不断寻找该设备的最佳运行参数。在当前的市场条件下,改善设备的性能特征已成为当务之急。事故,计划外停机和较高的产品报废率已不再容忍。对于连续铸钢机(CSCM),主要目标是提高其生产率并提高铸锭的质量。这两个指标直接关系到连铸机的运行参数,退出速度以及主要和次要的铸锭冷却方式。因此,可以通过优化这些参数来解决更高生产率和更好铸锭质量的问题。冶金过程的数学建模变得越来越重要。数学建模使高效地优化生产过程成为可能,从而也提高了产品质量。建模需要优化影响产品产量的主要设计和工艺参数,并获取数据和算法以创建现代的自动化过程控制系统。

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