Low temperature exhaust gases carrying large amount of waste heat are released by steel-making process and many other industries, Organic Rankine Cycles (ORCs) are proven to be the most promising technology to recover the low-temperature waste heat, thereby to get more financial benefits for these industries. The exergy analysis of ORC units driven by low-temperature exhaust gas waste heat and charged with dry and isentropic fluid was performed, and an intuitive approach with simple impressions was developed to calculate the performances of the ORC unit. Parameter optimization was conducted with turbine inlet temperature simplified as the variable and exergy efficiency or power output as the objective function by means of Penalty Function and Golden Section Searching algorithm based on the formulation of the optimization problem. The power generated by the optimized ORC unit can be nearly as twice as that generated by a non-optimized ORC unit. In addition, cycle parametric analysis was performed to examine the effects of thermodynamic parameters on the cycle performances such as thermal efficiency and exergy efficiency. It is proven that performance of ORC unit is mainly affected by the thermodynamic property of working fluid, the waste heat temperature, the pinch point temperature of the evaporator, the specific heat capacity of the heat carrier and the turbine inlet temperature under a given environment temperature.
参考文献
[1] | |
[2] | H. T. Chen, Waste heat recovery Organic Rankine Cycle using dry fluids. Energy Conversion and Management 42 (2001) 539-553. [2] V. Maizza, A. Maizza, Unconventional working ?uids in organic Rankine-cycles for waste energy recovery systems. Applied Thermal Engineering 21 (2001) 381–390. [3] B.F. Tchanche, G. Papadaki, G. Lambrinos, A. Frangoudakis, Fluid selection for a low-temperature solar organic rankine cycle. Applied Thermal Engineering 29 (2009) 2468-2476.[4] B.T. Liu, K.H. Chien, C.C. Wang, Effect of working ?uids on organic rankine cycle for waste heat recovery. Energy 29 (2004) 1207-1217.[5] P.J. Mago, L.M. Charma, K. Srinivasan, C. Somayaji, An examination of regenerative organic rankine cycles using dry ?uids. Applied Thermal Engineering 28 (2008) 998–1007.[6] B. Saleh, G. Koglbauer, M. Wendland, J. Fischer, Working ?uids for low temperature organic rankine cycles. Energy 32 (2007) 1210-1221.[7] R. Rayegan, Y.X. Tao, A procedure to select working ?uids for Solar Organic Rankine Cycles (ORCs). Renewable Energy 36 (2011) 659-670.[8] R. Rayegan, Y.X. Tao, A critical review on single component working ?uids for Organic Rankine Cycles (ORCs). ASME Early Career Technical Journal 8 (2009) 1-8.[9] H. J. Chen, D. Y. Goswami, E. K. Stefanakos, A review of thermodynamic cycles and working ?uids for the conversion of low-grade heat. Renewable and Sustainable Energy Reviews 14 (2010) 3059-3067.[10] A. A. Lakew, O. Bolland, Working ?uids for low-temperature heat source. Applied Thermal Engineering 30 (2010) 1262–1268.[11] G. Angelino, P.C. Di Paliano, Multicomponent working ?uids for organic Rankine cycles (ORCs). Energy 23 (1998) 449–463. [12] X. Wang, L. Zhao, Analysis of zeotropic mixtures used in low-temperature solar Rankine cycles for power generation. Solar Energy 83 (2009) 605–613.[13] R. Radermacher, Thermodynamic and heat transfer implications of working ?uid mixtures in Rankine cycles. International Journal of Heat and Fluid Flow 10 (1989) 90–102.[14] R. Chacartegui, D. Sánchez, J.M. Mu?oz, T. Sánchez, Alternative ORC bottoming cycles FOR combined cycle power plants. Applied Energy 86 (2009) 2162–2170.[15] C. Invernizzi, P. Iora, P. Silva, Bottoming micro-Rankine cycles for micro-gas turbines. Applied Thermal Engineering 27 (2007) 100–110. [16] I. Vaja, A. Gambarotta, Internal Combustion Engine (ICE) bottoming with Organic Rankine Cycles (ORCs). Energy 35 (2010) 1084–1093.[17] D. Wei, X. Lu, Z. Lu, J. Gu, Performance analysis and optimization of organic Rankine cycle (ORC) for waste heat recovery. Energy Conversion and Management 48 (2007) 1113–1119.[18] Y. Dai, J. Wang, L. Gao, Parametric optimization and comparative study of organic Rankine cycle (ORC) for low grade waste heat recovery Energy. Energy Conversion and Management 50 (2009) 576–582.[19] H.D. Madhawa Hettiarachchi, M. Golubovic, W.M. Worek, Y. Ikegami, Optimum design criteria for an organic Rankine cycle using low-temperature geothermal heat sources. Energy 32 (2007) 1698–1706.[20] K. S. Pitzer, R. F. Curl, The Volumetric and Thermodynamic Properties of Fluids. III. Empirical Equation for the Second. Journal of the American Chemical Society 79 (1957) 2369-2370.[21] H. G. Rackett, Equation of state for saturated liquids. J. Chem. Eng. Data. 70 (1957) 514-517.[22] [22] B. E. Poling, J.M. Prausnitz, J. P. O’Connell, The properties of gases and liquids, 5th ed., McGraw-Hill, New York, 2001.[23] L. Riedel, Eine neue universelle Dampfdruckformel Untersuchungen über eine Erweiterung des Theorems der übereinstimmenden Zust?nde. Teil I. J. Chemie Ingenieur Technik 26 (1954) 83-89.[24] P. M. Pardalos, G. C. Mauricio Resende, Handbook of applied optimization, Oxford University press, Oxford, 2002.[25] J. F. Wang, Z. X. Sun, Y. P. Dai, S. L. Ma, Parametric optimization design for supercritical CO2 power cycle using genetic algorithm and arti?cial neural network. Applied Energy 87 (2010) 1317-1324. |
- 下载量()
- 访问量()
- 您的评分:
-
10%
-
20%
-
30%
-
40%
-
50%