油品调合优化问题的模糊规划模型及其求解
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摘要
油品调合是炼油厂重要的生产工序,对油品调合进行优化可以给炼油厂带来显著的经济效益。
     考虑到油品调合中的市场需求、调合能力、罐容量等不确定性约束,本文提出了用模糊规划方法解决此类问题并建立了油品调合模糊规划模型。通过某炼厂油品调合的实例分析,最优调合结果表明用模糊规划方法处理油品调合中的模糊性问题,能够在满足一定的质量标准要求下,提高生产利润,从而验证了此方法的有效性。论文的主要研究工作和创新如下:
     (1)对模糊规划方法和油品调合技术进行研究,详细阐述了汽油和柴油的关键技术指标的调合模型,为建立油品调合模糊规划模型打下基础;
     (2)运用模糊规划理论,针对传统的油品调合技术,建立了油品调合模糊单目标线性规划模型、模糊多目标线性规划模型,转化为普通线性规划后用单纯形法进行求解;
     (3)由于辛烷值、闪点等关键性技术指标调合前后存在非线性,建立了模糊非线性规划模型。将模糊非线性规划转化为普通非线性规划后,用线性逼近法和罚函数法等非线性规划的常规方法进行求解。
     (4)由于单周期模型不能很好地反映油品调合中油品性质、调合调度的变化,引入多周期优化技术,建立了模糊多周期模糊规划模型。
     (5)为了提高油品调合的生产利润,降低调合费用,以利润最大、调合次数最小为目标,建立了模糊混合整数规划模型。结合模糊规划方法可用枚举法、分枝定界法、遗传算法等进行求解。
Oil blending is an important production working procedure in a refinery and the great benefit of refineries can be achieved from the optimization of oil blending.
     Considering the uncertain constraints of oil blending such as market demand, blending ability, capability of tank and so on, this dissertation presents an optimization method of fuzzy programming to solve these problems and establishes the fuzzy programming models of oil blending. By analyzing the example of oil blending in one refinery, the outcomes of the blending optimization show that dealing with the fuzzy problems of a refinery with fuzzy programming method can increase the production profit. So it validates that the method is validity. The main work and innovation of this dissertation is as follows.
     ( I ) Based on the analysis of the fuzzy programming method and oil blending technology, some key technological qualities of the main oil production such as gasoline and diesel oil are expounded and the fuzzy programming models of oil blending are put forward.
     ( II ) Applying the theory of fuzzy programming to the oil blending, the models of fuzzy single goal linear programming and fuzzy multi-goal linear programming are presented for the conventional technology of oil blending. And the solutions of the models can be found by simplex method after transforming the fuzzy programming to the determinate programming.
     (III) The model of fuzzy nonlinear programming is presented because of the nonlinear characteristic exists in the oil blending such as octane number and flash point. After transforming the fuzzy model to determinate model, the solutions can be found by common nonlinear optimization method such as Successive Linear Programming and Penal Function Method and so on.
     (IV) Because the change of oil characteristic and the blending schedule can not been reflected from the models of conventional single-period optimization technology well that the model of multi-period fuzzy programming is presented by importing the multi-period optimization technology to the oil blending.
     (V) In order to increase the production profit and decrease the blending cost, the model of fuzzy mixed-integer programming is presented with the goal of the maximum profit and the minimum blending times. And the solution of the model can be found by the method such as Enumeration Method, Branch and Bound, and Genetic Algorithms combining with fuzzy programming method.
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