journal article·2021-08-03Open access

Optimizing Power and Thermal Efficiency of an Irreversible Variable-Temperature Heat Reservoir Lenoir Cycle

Ruibo Wang, Lingen Chen, Yanlin Ge, Huijun Feng

Applied Sciences· Volume 11· Issue 15

Abstract

Applying finite-time thermodynamics theory, an irreversible steady flow Lenoir cycle model with variable-temperature heat reservoirs is established, the expressions of power (P) and efficiency (η) are derived. By numerical calculations, the characteristic relationships among P and η and the heat conductance distribution (uL) of the heat exchangers, as well as the thermal capacity rate matching (Cwf1/CH) between working fluid and heat source are studied. The results show that when the heat conductances of the hot- and cold-side heat exchangers (UH, UL) are constants, P-η is a certain “point”, with the increase of heat reservoir inlet temperature ratio (τ), UH, UL, and the irreversible expansion efficiency (ηe), P and η increase. When uL can be optimized, P and η versus uL characteristics are parabolic-like ones, there are optimal values of heat conductance distributions (uLP(opt), uLη(opt)) to make the cycle reach the maximum power and efficiency points (Pmax, ηmax). As Cwf1/CH increases, Pmax-Cwf1/CH shows a parabolic-like curve, that is, there is an optimal value of Cwf1/CH ((Cwf1/CH)opt) to make the cycle reach double-maximum power point ((Pmax)max); as CL/CH, UT, and ηe increase, (Pmax)max and (Cwf1/CH)opt increase; with the increase in τ, (Pmax)max increases, and (Cwf1/CH)opt is unchanged.
Source: crossref · Quality: baseline

Research context

OpenAlex topics: Advanced Thermodynamics and Statistical Mechanics · Heat Transfer and Optimization · Thermodynamic and Exergetic Analyses of Power and Cooling Systems

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

Institute of Thermal Science and Power Engineering, Wuhan Institute of Technology, Wuhan 430205, China

Hubei Provincial Engineering Technology Research Center of Green Chemical Equipment, Wuhan 430205, China

School of Mechanical & Electrical Engineering, Wuhan Institute of Technology, Wuhan 430205, China

Funding

The National Natural Science Foundation of China

References (62)

Show source-provided references
1. Andresen, B. (1983). Finite-Time Thermodynamics, Physics Laboratory II, University of Copenhagen.
2. Endoreversible thermodynamics
3. Finite time thermodynamic optimization or entropy generation minimization of energy systems10.1515/JNETDY.1999.020 ↗
4. Current trends in finite-time thermodynamics10.1002/anie.201001411 ↗
5. Ge, Y.L., Chen, L.G., and Sun, F.R. (2016). Progress in finite time thermodynamic studies for internal combustion engine cycles. Entropy, 18.10.3390/e18040139 ↗
6. Feidt, M. (2017). The history and perspectives of efficiency at maximum power of the Carnot engine. Entropy, 19.10.3390/e19070369 ↗
7. Feidt, M., and Costea, M. (2019). Progress in Carnot and Chambadal modeling of thermomechnical engine by considering entropy and heat transfer entropy. Entropy, 21.10.3390/e21121232 ↗
8. Diskin, D., and Tartakovsky, L. (2020). Efficiency at maximum power of the low-dissipation hybrid electrochemical-Otto cycle. Energies, 13.10.3390/en13153961 ↗
9. Lucia, U., Grisolia, G., and Kuzemsky, A.L. (2020). Time, irreversibility and entropy production in nonequilibrium systems. Entropy, 22.10.3390/e22080887 ↗
10. Costea, M., Petrescu, S., Feidt, M., Dobre, C., and Borcila, B. (2021). Optimization modeling of irreversible Carnot engine from the perspective of combining finite speed and finite time analysis. Entropy, 23.10.3390/e23050504 ↗
11. Berry, R.S., Salamon, P., and Andresen, B. (2020). How it all began. Entropy, 22.10.3390/e22080908 ↗
12. Theoretical maximum efficiency and higher power output in triboelectric nanogenerators10.1016/j.egyr.2020.09.009 ↗
13. Chen, L.G., Meng, Z.W., Ge, Y.L., and Wu, F. (2021). Performance analysis and optimization for irreversible combined quantum Carnot heat engine working with ideal quantum gases. Entropy, 23.10.3390/e23050536 ↗
14. Qi, C.Z., Ding, Z.M., Chen, L.G., Ge, Y.L., and Feng, H.J. (2021). Modeling and performance optimization of an irreversible two-stage combined thermal Brownian heat engine. Entropy, 23.10.3390/e23040419 ↗
15. Modelling of irreversible two-stage combined thermal Brownian refrigerators and their optimal performance10.1515/jnet-2020-0084 ↗
16. Thermoelectric cooler and thermoelectric generator devices: A review of present and potential applications, modeling and materials10.1016/j.energy.2019.07.179 ↗
17. Performance optimization of a class of combined thermoelectric heating devices10.1007/s11431-019-1518-x ↗
18. Performance optimization of thermionic refrigerators based on van der Waals heterostructures10.1007/s11431-020-1749-9 ↗
19. Performance evaluation and parametric optimum design of irreversible thermionic generators based on van der Waals heterostructures10.1016/j.enconman.2020.113360 ↗
20. Power density analysis and multi-objective optimization for a modified endoreversible simple closed Brayton cycle with one isothermal heat process10.1016/j.egyr.2020.06.012 ↗
21. Power and efficiency optimization of open Maisotsenko-Brayton cycle and performance comparison with traditional open regenerated Brayton cycle10.1016/j.enconman.2020.113001 ↗
22. Chen, L.G., Tang, C.Q., Feng, H.J., and Ge, Y.L. (2020). Power, efficiency, power density and ecological function optimizations for an irreversible modified closed variable-temperature reservoir regenerative Brayton cycle with one isothermal heating process. Energies, 13.10.3390/en13195133 ↗
23. Chen, L.G., Ge, Y.L., Liu, C., Feng, H.J., and Lorenzini, G. (2020). Performance of universal reciprocating heat-engine cycle with variable specific heats ratio of working fluid. Entropy, 22.10.3390/e22040397 ↗
24. Shi, S.S., Ge, Y.L., Chen, L.G., and Feng, H.J. (2021). Performance optimizations with single-, bi-, tri- and quadru-objective for irreversible Atkinson cycle with nonlinear variation of working fluid’s specific heat. Energies, 14.10.3390/en14144175 ↗
25. Exergoeconomic performance optimization for a regenerative gas turbine closed-cycle heat and power cogeneration plant10.1016/j.egyr.2019.10.024 ↗
26. Performance optimization of an open simple-cycle gas turbine combined cooling, heating and power plant driven by basic oxygen furnace gas in China’s steelmaking plants10.1016/j.energy.2020.117791 ↗
27. Exergoeconomic performance optimization of space thermoradiative cell10.1140/epjp/s13360-021-01638-y ↗
28. Multi-objective optimization for helium-heated reverse water gas shift reactor by using NSGA-II10.1016/j.ijheatmasstransfer.2019.119025 ↗
29. Performance analysis of hydrogen iodide decomposition membrane reactor under different sweep modes10.1016/j.enconman.2021.114436 ↗
30. Maximum profit configurations of commercial engines10.3390/e13061137 ↗
31. Tsirlin, A., and Gagarina, L. (2020). Finite-time thermodynamics in economics. Entropy, 22.10.3390/e22080891 ↗
32. Finite time analysis of a tri-generation cycle10.3390/en8066215 ↗
33. Endoreversible trigeneration cycle design based on finite physical dimensions thermodynamics10.3390/en12163165 ↗
34. Yasunaga, T., Fontaine, K., and Ikegami, Y. (2021). Performance evaluation concept for ocean thermal energy conversion toward standardization and intelligent design. Energies, 14.10.3390/en14082336 ↗
35. Dumitrașcu, G., Feidt, M., and Grigorean, S. (2021). Finite physical dimensions thermodynamics analysis and design of closed irreversible cycles. Energies, 14.10.3390/en14123416 ↗
36. Gonzalez-Ayala, J., Roco, J.M.M., Medina, A., and Calvo, H.A. (2020). Optimization, stability, and entropy in endoreversible heat engines. Entropy, 22.10.3390/e22111323 ↗
37. Energetic optimization considering a generalization of the ecological criterion in traditional simple-cycle and combined cycle power plants10.1515/jnet-2019-0088 ↗
38. Effective power and effective power density analysis for water in diesel emulsion as fuel in diesel engine performance10.1016/j.energy.2019.05.134 ↗
39. Abedinnezhad, S., Ahmadi, M.H., Pourkiaei, S.M., Pourfayaz, F., Mosavi, A., Feidt, M., and Shamshirband, S. (2019). Thermodynamic assessment and multi-objective optimization of performance of irreversible Dual-Miller cycle. Energies, 12.10.3390/en12204000 ↗
40. Masser, R., and Hoffmann, K.H. (2020). Endoreversible modeling of a hydraulic recuperation system. Entropy, 22.10.3390/e22040383 ↗
41. Recuperation gain for a hydraulic energy storage in automotive applications10.1016/j.applthermaleng.2020.115275 ↗
42. Scheunert, M., Masser, R., Khodja, A., Paul, R., Schwalbe, K., Fischer, A., and Hoffmann, K.H. (2020). Power-optimized sinusoidal piston motion and its performance gain for an Alpha-type Stirling engine with limited regeneration. Energies, 13.10.3390/en13174564 ↗
43. Performance assessment of a modified power generating cycle based on effective ecological power density and performance coefficient10.1504/IJEX.2020.109985 ↗
44. Shi, S.S., Chen, L.G., Ge, Y.L., and Feng, H.J. (2021). Performance optimizations with single-, bi-, tri- and quadru-objective for irreversible Diesel cycle. Entropy, 23.10.3390/e23070826 ↗
45. Ecological optimization of an irreversible Diesel cycle10.1140/epjp/s13360-021-01162-z ↗
46. Lai, H.Y., Li, Y.T., and Chan, Y.H. (2021). Efficiency enhancement on hybrid power system composed of irreversible solid oxide fuel cell and Stirling engine by finite time thermodynamics. Energies, 14.10.3390/en14041037 ↗
47. Masser, R., and Hoffmann, K.H. (2021). Optimal control for a hydraulic recuperation system using endoreversible thermodynamics. Appl. Sci., 11.10.3390/app11115001 ↗
48. Paul, R., and Hoffmann, K.H. (2021). Cyclic control optimization algorithm for Stirling engines. Symmetry, 13.10.3390/sym13050873 ↗
49. Performance comparison of an irreversible closed variable temperature heat reservoir Carnot engine under maximum power density and maximum power conditions10.1080/01430750.2006.9675005 ↗
50. Ecological coefficient of performance (ECOP) optimization for an irreversible Brayton heat engine with variable-temperature thermal reservoirs10.1179/174602206X90959 ↗
51. Feidt, M., Costea, M., Feidt, R., Danel, Q., and Périlhon, C. (2020). New criteria to characterize the waste heat recovery. Energies, 13.10.3390/en13040789 ↗
52. Yasunaga, T., Noguchi, T., Morisaki, T., and Ikegami, Y. (2018). Basic heat exchanger performance evaluation method on OTEC. J. Mar. Sci. Eng., 6.10.3390/jmse6020032 ↗
53. Tang, C.Q., Chen, L.G., Feng, H.J., Wang, W.H., and Ge, Y.L. (2020). Power optimization of a closed binary Brayton cycle with isothermal heating processesand coupled to variable-temperature reservoirs. Energies, 13.10.3390/en13123212 ↗
54. Lichty, C. (1967). Combustion Engine Processes, McGraw-Hill.
55. Useful work and the thermal efficiency in the ideal Lenoir with regenerative preheating10.1063/1.1289779 ↗
56. Thermodynamics in finite time10.1063/1.2916405 ↗
57. Berry, R.S., Kazakov, V.A., Sieniutycz, S., Szwast, Z., and Tsirlin, A.M. (1999). Thermodynamic Optimization of Finite Time Processes, Wiley.
58. Thermodynamics applied to reverse cycle machines, a review10.1016/j.ijrefrig.2010.07.016 ↗
59. Application of finite-time and control thermodynamics to biological processes at multiple scales10.1515/jnet-2018-0008 ↗
60. Finite-time thermodynamic analysis for endoreversible Lenoir cycle coupled to constant-temperature heat reservoirs
61. Thermodynamic analysis and multi-objective optimisation of endoreversible Lenoir heat engine cycle based on the thermo-economic performance criterion10.1080/01430750.2017.1423386 ↗
62. Wang, R.B., Ge, Y.L., Chen, L.G., Feng, H.J., and Wu, Z.X. (2021). Power and thermal efficiency optimization of an irreversible steady-flow Lenoir cycle. Entropy, 23.10.3390/e23040425 ↗