甲醇汽提塔数学模型的建立

S. E. Abramkin, S. E. Dushin
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引用次数: 0

摘要

研究的目的是建立甲醇汽提塔作为一个具有分布参数的对象的数学模型。本课题的相关性是由于在低温分离过程中使用该技术以减少一种昂贵的水合物形成抑制剂的损失。研究的结果是,确定了正确的假设、边界和初始条件,并以偏微分方程的形式建立了物体的数学模型。给出了从连续模型到离散-连续模型的过渡。
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Development of a Mathematical Model of a Methanol Stripper
The aim of the study is to develop a mathematical model of the methanol stripper as an object with distributed parameters. The relevance of this topic is due to the use of this technology in the process of low-temperature separation in order to reduce the loss of an expensive inhibitor of hydrate formation. As a result of the study, the correct assumptions, boundary and initial conditions were determined, a mathematical model of the object was developed in the form of partial differential equations. The transition from a continuous model to a discrete-continuous one is presented.
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