Article ID Journal Published Year Pages File Type
4992056 Applied Thermal Engineering 2017 7 Pages PDF
Abstract
A water using process usually has requirement not only on contaminant concentration but also on temperature. Hence an optimal water system should minimize both fresh water and energy utility consumptions. The mathematical model for energy efficient water networks with non-linear constraints has the features of big amount variables, heavy computational burden, and difficulty for solving. In order to reduce variables and non-linear terms, in this paper, eight rules are proposed, based on the necessary conditions of concentration monotonicity and maximum outlet concentration, pinch principles for heat exchanger and water networks, and consideration of rational non-isothermal mixing. In this way, the model is easier to solve. A case study shows that the strategy increase the solving efficiency.
Related Topics
Physical Sciences and Engineering Chemical Engineering Fluid Flow and Transfer Processes
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