Floating pinch method for utility targeting in heat exchanger network (HEN)

•A revised mathematical model for HEN targeting.•Able to identify minimum hot and cold utilities for HEN.•Applicable for HEN with uncertain or varying range of flow rate and temperature.•Applicable for HEN with temperature dependent heat capacity. Most of the established methods for utility targetin...

Full description

Saved in:
Bibliographic Details
Published in:Chemical engineering research & design 2014-01, Vol.92 (1), p.119-126
Main Authors: Tan, Yin Ling, Ng, Denny K.S., El-Halwagi, Mahmoud M., Foo, Dominic C.Y., Samyudia, Yudi
Format: Article
Language:English
Subjects:
Flow rate
Heat exchanger network
Heat exchangers
Mathematical analysis
Mathematical models
Networks
Optimisation
Pinch method
Process integration
Streams
Targeting
Utilities
Citations: Items that this one cites
Items that cite this one
Online Access:Get full text
Tags: Add Tag
No Tags, Be the first to tag this record!
Description
Summary:•A revised mathematical model for HEN targeting.•Able to identify minimum hot and cold utilities for HEN.•Applicable for HEN with uncertain or varying range of flow rate and temperature.•Applicable for HEN with temperature dependent heat capacity. Most of the established methods for utility targeting in a heat exchanger network (HEN) are mainly focusing on fixed stream conditions, where the flow rate, heat capacity, supply and target temperatures are fixed. However, in the process industries, the stream conditions (flow rates and temperatures) are not fixed. Therefore, the established HEN targeting methods cannot be directly applied to locate the hot and cold utility targets for HEN problem with varying flow rates and temperatures. To address this issue, a revised floating pinch method which uses binary variables to parameterise the stream locations on the composite curves, is presented in this work to identify the minimum utilities targets. The revised method simplify the earlier version of floating pinch method presented by Duran and Grossmann (1986) by avoiding the non-differentiability in the mathematical program. Two cases, one with fixed parameters while another with temperature-dependent properties and varying operating parameters are solved to illustrate the revised model.
ISSN:0263-8762
1744-3563
DOI:10.1016/j.cherd.2013.06.029