THERMAL SCIENCE

International Scientific Journal

OPTIMIZATION OF AN IRREVERSIBLE OTTO AND DIESEL CYCLES BASED ON ECOLOGICAL FUNCTION

ABSTRACT
In this work, a mathematical model is presented for the irreversible Otto and Diesel cycles using finite time thermodynamics. The cycle is analyzed between two reservoirs with infinite thermal capacitances, where the processes of heat exchange occur in the heat exchangers between the working fluid and the thermal reservoirs at constant temperatures. The irreversibilities follow from the heat exchange processes occurring in finite time, the leakage of heat from the hot source to the cold source and the non-isentropic compression and expansion processes. The ecological optimization criterion represents the best compromise between power output of an engine and the environment that surrounds it. The results are presented through the power curves and ecological criteria, efficiency and ecological criteria and entropy generation rate and ecological criteria. Analysis is conducted to behavior of power, thermal efficiency and entropy generation rate ecologically optimized through which are evaluated the influences of some parameters on their behavior. Finally, maximum and ecological criteria are compared graphically. The analysis shows that the ecological optimizations present the best compromise between power and environment. The results can be used as an important criterion in developing projects of internal combustion engines.
KEYWORDS
PAPER SUBMITTED: 2017-06-13
PAPER REVISED: 2017-08-09
PAPER ACCEPTED: 2017-08-24
PUBLISHED ONLINE: 2017-09-09
DOI REFERENCE: https://doi.org/10.2298/TSCI170613190M
CITATION EXPORT: view in browser or download as text file
THERMAL SCIENCE YEAR 2018, VOLUME 22, ISSUE Issue 3, PAGES [1193 - 1202]
REFERENCES
  1. Ge, Y. L.; et. al. Progress in finite time thermodynamic studies for internal combustion engine cycles, Entropy, 18 (2016), 139, pp. 1-44.
  2. Wu C, Chen L G, Chen J C. Recent Advances in Finite Time Thermodynamics. New York: Nova Science Publishers, 1999.
  3. Chen L G, Sun F R. Advances in Finite Time Thermodynamics: Analysis and Optimization. New York: Nova Science Publishers, 2004.
  4. Wang, C.; et. al. Comparisons for air-standard rectangular cycles with different specific heat models, Applied Thermal Engineering 109 (2016), Part A, pp. 507-513.
  5. Wu Z X, et. al. Power, efficiency, ecological function and ecological coefficient of performance of an irreversible Dual-Miller cycle (DMC) with nonlinear variable specific heat ratio of working fluid, The European Physical Journal Plus 132 (2017), 203, pp.1-17.
  6. Angulo-Brown, F. An ecological optimization criterion for finite-time heat engines. Journal of Applied Physics, 69 (1991), pp. 465-469.
  7. Wu, C.; Kiang RL. Finite- time thermodynamic analysis of a Carnot engine with internal irreversibility, Energy, 17 (1992), 12, pp. 1173-1178.
  8. Parlak, A. Comparative performance analysis of irreversible Dual and Diesel cycles under maximum power conditions. Energy Conversion and Management, 46 (2005), 3, pp. 351-359.
  9. Chen, J. The maximum power output and maximum efficiency of an irreversible Carnot heat engine, Journal of Physics D: Applied Physics, 27 (1994), 6, pp. 1144-1149.
  10. Bhattacharyya S. Optimizing an irreversible Diesel cycle - fine tuning of compression ratio and cut-off ratio, Energy Conversion and Management, 41 (2000), 8, pp. 847-854.
  11. Doríc, J. Ž.; Klinar, I. J. Realisation and analysis of a new thermodynamic cycle for internal combustion engine, Thermal Science, 15 (2011), 4, pp. 961-974.
  12. Herrera, C.A.; et. al. Power and entropy generation of an extended irreversible Brayton cycle: optimal parameters and performance, Journal of Physics D: Applied Physics, 39 (2006), 15, pp. 3414-3424.
  13. Cakir, M. The numerical thermodynamic analysis of otto-miller cycle, Thermal Science, 20 (2016), 1, pp. 363-369
  14. Ge, Y.; et. al. Finite time thermodynamic modeling and analysis for an irreversible atkinson cycle, Thermal Science, 14 (2010), 4, pp. 887-896.
  15. Bejan, A. The equivalence of maximum power and minimum entropy generation rate in the optimization of power plants, Journal of Energy Resources Technology 118 (1996), 2, pp. 98-101.
  16. Salamon, P.; et. al. Minimum entropy production and the optimization of heat engines, Physical Review A, 21 (1980), 6, pp. 2115-2129.
  17. Curzon, F.L.; Ahlborn B. Efficiency of a Carnot engine at maximum power output, American Journal of Physics, 43 (1975), 1, pp. 22-24.
  18. Yan, Z. Coment on "An ecological optimization crition for finite-time heat", Journal of Applied Physics 73 (1991), 7, pp. 3583.
  19. Ge, Y.; et. al. Ecological Optimization of an Irreversible Otto Cycle, Arabian Journal for Science and Engineering, 38 (2013), 2, pp. 373-381.
  20. Cheng, C.Y.; Chen, C.K.; Ecological optimization of an irreversible Brayton heat engine, Journal of Physics D: Applied Physics, 32 (1999), 3, pp. 350-357.
  21. Wang, W.; et. al. Performance analysis for an irreversible variable temperature heat reservoir closed intercooled regenerated Brayton Cycle, Energy Conversion and Management, 44 (2003), 17, pp. 2713-2732.
  22. Chen, L.; et. al. Performance comparison of an endoreversible closed variable temperature heat reservoir Brayton cycle under maximum power density and maximum power conditions, Energy Conversion and Management, 43 (2002), 1, pp. 33-43.
  23. Ahmadi, M.H.; et. al. Thermodynamic analysis and optimization for an irreversible heat pump working on reversed Brayton cycle, Energy Conversion and Management, 110 (2016), 15, pp. 260-267.
  24. Moscato, A.L.S.; Oliveira, S.D.R. Net power optimization of an irreversible Otto cycle using ECOP and ecological function, International Review of Mechanical Engineering, 9 (2015), 1, pp. 11-20.
  25. Bejan, A. Theory of Heat Transfer-Irreversible Power Plants, International Journal of Heat and Mass Transfer, 31 (1988), 6, pp. 1211-1219.

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