Multi-Objective Optimization of the Digestion Tank of an Industrial Phosphoric Acid Manufacturing Process

I. Bouchkira, A. Latifi, L. Khamar, Saad Benjelloun
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引用次数: 3

Abstract

This paper deals with multi-objective optimization of the digestion tank of an industrial phosphoric acid manufacturing process. The objective is to determine the optimal set (i.e. Pareto front) of decision variables that maximize the productivity and minimize the chemical losses. The optimization problem is a nonlinear problem involving two conflicting criteria (i.e. phosphate losses and gypsum production) along with equality and inequality constraints. The equality constraints consist of mass and energy balances, electro-neutrality equations, and thermodynamic equilibrium relations, whereas the inequality constraints are mainly given by the excess of sulfuric acid and the upper limit of the operating temperature to improve the performances of the filtration process downstream. The decision variables are defined by the distribution ratios of sulfuric acid over the sections of the tank, and the cooling heat to be removed in order to control the operating temperature within the tank. The Pitzer thermodynamic model was used to predict the two conflicting criteria and the formulated problem is solved by means of epsilon-constraint method. Compared to the real industrial experiments, the resulting optimal values of decision variables show that their implementation would significantly improve the performances of the manufacturing units.
某工业磷酸生产工艺溶出槽的多目标优化
本文研究了某工业磷酸生产工艺溶出槽的多目标优化问题。目标是确定决策变量的最优集合(即帕累托前沿),使生产率最大化并使化学损失最小化。优化问题是一个非线性问题,涉及两个相互冲突的标准(即磷酸盐损失和石膏产量)以及等式和不等式约束。等式约束包括质能平衡、电中性方程和热力学平衡关系,而不等式约束主要由硫酸过量和操作温度上限给出,以提高下游过滤过程的性能。决策变量是由硫酸在罐内各部分的分布比例和为了控制罐内的工作温度而要去除的冷却热量来定义的。采用Pitzer热力学模型对两个相互冲突的判据进行了预测,并采用epsilon-constraint方法对问题进行了求解。与实际工业实验结果相比,所得到的决策变量的最优值表明,这些决策变量的实施将显著提高制造单元的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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