Multi-objective optimization of reverse osmosis networks by lexicographic optimization and augmented epsilon constraint method

被引:81
作者
Du, Yawei [1 ,2 ]
Xie, Lixin [1 ,3 ]
Liu, Jie [2 ]
Wang, Yuxin [1 ,3 ]
Xu, Yingjun [4 ]
Wang, Shichang [1 ,3 ]
机构
[1] Tianjin Univ, Sch Chem Engn & Technol, Chem Engn Res Ctr, Tianjin 300072, Peoples R China
[2] Hebei Univ Technol, Minist Educ, Engn Res Ctr Seawater Utilizat Technol, Tianjin 300130, Peoples R China
[3] Tianjin Univ, Tianjin Key Lab Membrane Sci & Desalinat Technol, Tianjin 300072, Peoples R China
[4] Beijing Normal Univ, State Key Lab Earth Surface Proc & Resource Ecol, Beijing 100875, Peoples R China
关键词
Reverse osmosis; Seawater desalination; Multi-objective optimization; Exergy analysis; Augmented epsilon-constraint method; OPTIMAL-DESIGN; SEAWATER DESALINATION; PLANT; WATER; PERFORMANCE; SIMULATION; MODULES;
D O I
10.1016/j.desal.2013.10.028
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
This study proposes a multi-objective optimization (MOO) of reverse osmosis (RO) networks for seawater desalination. The membrane transport model takes into consideration of the longitudinal variation of the velocity, the pressure, and the concentration in the membrane modules. The RO network with three type energy recovery device options (pressure exchanger (PX), Hydraulic Turbocharger, and turbine) is introduced. Lexicographic optimization (for calculation of a more effective payoff table) and augmented epsilon-constraint method (to avoid inefficient Pareto solutions) are proposed to solve the MOO problem. A fuzzy decision maker is introduced to derive the most efficient solution among Pareto-optimal solutions. Firstly, different energy recovery option studies show that using PX is seen to be the most profitable option. Exergy analysis is used to evaluate the contribution of the equipments in energy degradation. Secondly, the proposed multi-objective framework simultaneously optimizes the total annualized cost (TAC) and energy consumption. With the increases of weighting for the main objective function: TAC, the most efficient solution moves to lower TAC direction. Finally, system recovery rate is added as the third objective function. It is reasonable to stay at the appropriate system recovery rather than to increase up to its limit and generating high energetic losses. (C) 2013 Elsevier B.V. All rights reserved,
引用
收藏
页码:66 / 81
页数:16
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