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{πΎ πΌ |( πΌ ACCEPTED MANUSCRIPT performance of the AFT in both single and two stage configurations. The total losses AMDCKO model is expressed in equation (11) (Japikse and Baines, 1994; Moustapha et al., 2003) and outlined in Table 3 as follows: πΎπ =πΎπππ π +πΎπππ +πΎππΈ +πΎππΆ (11) The turbine stage total-to-total isentropic efficiency and total-to-static isentropic efficiency in terms of enthalpy loss is as follows (Dixon and Hall, 2010): 1 ππ‘π‘= [ 2 2 h ] (12) 1+ οΊπ π€3 2+(οΊππΆ2 2)(3 h2) (h01βh03) 1 ππ‘π =[2 2h 2] (13) 1+ οΊπ π€3 2+(οΊππΆ2 2)( 3 h2)+πΆ3 2 (h01 βh03) The enthalpy loss and pressure loss coefficients are approximately equal at small values of enthalpy (Japikse and Baines, 1994). The full details of the conversion from the pressure loss to the enthalpy Moustapha et al. (2003). loss are outlined in Ref. Japikse and Baines (1994); Moustapha et al. (2003) Moustapha et al. (2003) Da Lio et al. (2014) Moustapha et al. (2003) Loss type Profile loss Secondary loss Trailing Edge loss Tip clearance loss Table 3 AMDCKO losses model. Loss correlation πΎ πβ = = = +|πΌ1π πΌ1π[πΎ βπΎ ] )} π(πΌ1π=0) 2 2 π(πΌ1π=πΌ2) π(πΌ1π=0) (π‘πππ₯ π)(πΌ1π/πΌ2) 0.2 πΎπ = 0.914(23πΎ πβ πΎπππππ + πΎπ h) β πππ πΌ2 πΆπΏ 2πππ 2πΌ2 πΎπ ππ=0.0334ππ΄π( )( ) βπ0 (π‘2) πΎππΈ =0.5ππΆ2 = π2 βπ‘2 2 π πππ 2 (πΌ2) πππ πΌ1π π π πππ 3 πΌπ πΎππΆ =4π΅() (π‘πππΌ1 βπ‘πππΌ2) h πππ (πΌπ) 10PDF Image | turbine configuration for low-power organic Rankine cycle
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