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144 From the angular momentum equation in the interspace gap, calculate Cθ4 Geometry Section Iterate A Guess a value of m1 ̇ and calculate C1 from mass continuity Iterate No Iterate No Iterate Iterate No Check: m ̇calc = m ̇1 Yes No Iterate Assume Cm4 = Cm3 Calculate: Thermodynamic properties at h4, s4, and then m ̇1 Calculate: Thermodynamic properties at h1, s1=so1 Calculate: C1, cacl = m ̇1/ρ1.A1 Guess: ɳts Check: C1,calc = C1 yes Calculate: ∆his, ∆hact, h05 Calculate: Cθ2 from angular momentum equation Assume Cm2=C1 Cθ5 from Euler equation Solve the velocity triangle at rotor inlet Calculate: Thermodynamic properties at h2,p2 Calculate: Cm2, calc = m ̇1/ρ2.A2 Calculate β5 then solve the velocity triangle Calculate: Thermodynamic properties at h5,p5 Check: Cm2,calc = Cm2 Yes Calculate rotor losses Guess:C3 and calculate h3 Check: ɳts,n-1= ɳts,n Guess:s3 and calculate α3, therm.proper at h3,s3 No Yes Check: m ̇5 =m ̇1 Yes End Calculate stator losses and thermodynamic properties at h3, P3 Calculate: m ̇5 at rotor exit No: Go back toA Check: s2,calc = s2 Yes Yes No Calculate: Cm3 and m ̇1 Check: m ̇,calc=m ̇ Figure 5-14: Flowchart of the off-design methodolgy.PDF Image | Automotive Radial Turbine Expander Design WHR
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