Towards working fluid properties and selection of Rankine cycle based waste heat recovery (WHR) systems for internal combustion engines – A fundamental analysis
•A new theoretical thermal efficiency formula was derived and validated.•Fluid properties effects were analyzed from system thermal performance perspective.•A fluid with smaller Jakob number is preferable for system thermal efficiency.•A fluid with smaller Jakob number achieves higher effective evap...
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Published in | Applied thermal engineering Vol. 142; pp. 502 - 510 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
Oxford
Elsevier Ltd
01.09.2018
Elsevier BV |
Subjects | |
Online Access | Get full text |
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Summary: | •A new theoretical thermal efficiency formula was derived and validated.•Fluid properties effects were analyzed from system thermal performance perspective.•A fluid with smaller Jakob number is preferable for system thermal efficiency.•A fluid with smaller Jakob number achieves higher effective evaporation temperature.•A fluid with a smaller Jakob number runs closer to the Carnot cycle.
Working fluid selection is one of the most important procedures in the design of Rankine cycle based waste heat recovery systems for internal combustion engines. The system’s performance, cost, and environmental impacts can be greatly influenced by the properties of its working fluid. In this work, we present an original formulation of a theoretical thermal efficiency model to fundamentally understand how the working fluid properties affect the thermal performance of the Rankine cycle based waste heat recovery systems for internal combustion engines. The derived theoretical thermal efficiency formula is validated under several different operating conditions. Overall very good agreements are achieved between the actual and theoretical approximated solutions. The results show that when the evaporation and condensation temperatures of the waste heat recovery system are fixed, the system’s thermal efficiency is simply governed by a non-dimensionalized parameter Jakob number. A working fluid with a smaller Jakob number is preferable in terms of system thermal efficiency. The observation is also further understood from a more fundamental physical perspective. Finally, a preliminary working fluid selection approach with a solid physics is proposed to screen the fluid candidates from the perspective of system performance. |
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ISSN: | 1359-4311 1873-5606 |
DOI: | 10.1016/j.applthermaleng.2018.07.036 |