Utilisation of heat transfer enhancement methods usually comes with undesired results; e.g. increased exergy destruction and/or pressure drop, which impose constraints of thermodynamic or practical nature.
Are there any standards (or otherwise, references which contain such standards) for definition of an optimisation problem for an energy system (heat exchangers, in my case)?
I'm mostly looking for material that can answer questions like the one that follows:
Q: Which optimisation problem is more suitable? And what are the proper values for "Given value" terms?
Problem 1: (Single-objective)
maximise Heat transfer enhancement
subject to Pressure drop increment < Given value
& Exergy destruction increment < Given value
Problem 2: (Multi-objective)
maximise Heat transfer enhancement
& -(Pressure drop increment)
subject to Exergy destruction increment < Given value
and on...
Article Numerical Studies on Heat Transfer Enhancement by Hollow-Cro...
https://www.sciencedirect.com/search?qs=heat%20transfer%20enhancement%20methods&show=25&sortBy=relevance
Dear,
See chapter 4 of
Ralph L. Webb and Nae-Hyun Kim - Principles of Enhanced Heat Transfer
Thanks for all the help.
Dear Mehdi Aliehyaei , your answer suggests that the most suitable algorithm for such a problem would be Multi-objective PSO, which is actually the next step after I can answer my present question; being how to define an optimisation problem. But it sure helped me add to my future options.
Dear Md. Washim Akram , it seems you have not understood my question correctly, as I'm not looking for HTE methods. But a profusion of thanks for the time you dedicated to answer my question.
Dear Mladen Bošnjaković , this book introduces the PEC concept and contains the closest material to what I'm looking for. Yet it offers me little help in defining an optimisation problem. I need to involve heat transfer enhancement, pressure drop, and exergy destruction altogether in my problem.
Dear,
there is another detailed literature. Maybe, little more useful information ...
This is typical multicritaria problem. There is no optimal result, only semi-optimal result ...depending of weigted koefficient you assign to variables
Best regards
Dear Mladen Bošnjaković , I took a look at the title and the table of contents of this book and it seems to be exactly what I needed. I'm interested to read it more carefully as soon as I can. I'm really grateful to you for your time and help.
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