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Performance analysis and multi-objective optimization of an organic Rankine cycle with binary zeotropic working fluid employing modified artificial bee colony algorithm

journal contribution
posted on 2024-11-02, 08:12 authored by Sadegh Sadeghi, Peyman Maghsoudi, Bahman ShabaniBahman Shabani, Hamid Gorgani, Negar Shabani
From a thermal point of view, zeotropic mixtures are likely to be more efficient than azeotropic fluids in low-temperature power cycles for reduction in exergy destruction occurring during heat absorption/rejection processes due to their suitable boiling characteristics. In this study, comprehensive energetic and exergetic analyses are mathematically performed for an organic Rankine cycle (ORC) system employing a potential binary zeotropic working fluid, namely R717/water. For this purpose, initially mass, energy, and exergy balance equations are derived. With regard to the similarity in molar mass of R717 (17.03 g mol−1) and water (18.01 g mol−1), there is no need to alter the size of the ORC components such as turbine and pump. In order to achieve the optimal thermal and exergy efficiencies of the ORC system, modified version a powerful and relatively new optimization algorithm called artificial bee colony (ABC) is used taking into account different effective constraints. The main motivation behind using ABC lies on its robustness, reliability, and convergence rate speed in dealing with complicated constrained multi-objective problems. Convergence rates of the algorithm for optimal calculation of the efficiencies are presented. Subsequently, due to the importance of exergy concept in ORC systems, exergy destructions occurring in the components are computed. Finally, the impacts of pressure, temperature, mass fraction, and mass flow rate on the ORC thermal and exergy efficiencies are discussed.

History

Related Materials

  1. 1.
    DOI - Is published in 10.1007/s10973-018-7801-y
  2. 2.
    ISSN - Is published in 13886150

Journal

Journal of Thermal Analysis and Calorimetry

Volume

136

Issue

4

Start page

1645

End page

1665

Total pages

21

Publisher

Akademiai Kiado Rt.

Place published

Hungary

Language

English

Copyright

© 2018, Akadémiai Kiadó, Budapest, Hungary

Former Identifier

2006087733

Esploro creation date

2020-06-22

Fedora creation date

2019-08-06

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