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114 Rotor Design Stator Design Volute Design Calculate CƟ3 using conservation of angular momentum Inputs m ̇, Po1, To1, PR,ɳst, Ns Assume r1 =r2 Iterate No Calculate: C1 from angular momentum, h1, P1, ρ1, ellipse axial semiaxis (A,B), and r1calc General Stage Modelling: [Po1, To1] = EOS(h01, so1] ∆his, ∆hact, Wout Velocity triangle at rotor Inlet Construct Rotor inlet Geometry Assume C3 = Cθ3 Calculate: h3, ρ3, a3, and velocity triangle at stator exit and m ̇calc Check: m ̇calc = m ̇ Assume C2 =C3 Check: r1calc = r1 End Thermodyna mic properties at rotor inlet - Calculate ov from the geometry of the two cascades - Calculate β3, β2, r2 and α2 Iterate No Caculate Cm5 and U5 Calculate: h2, ∆hvolute, h2s,P2,ρ2 and m ̇calc Complete Velocity Triangle at rotor exit Check: m ̇calc = m ̇ Construct rotor exit geometry 5.3.2.2 Figure 5-3: Flowchart of the design point using 𝑁𝑠correlation. Mean-line Based on Flow and Loading Coefficients Thermodyna mic properties at rotor exit The user has no control over the flow and loading coefficients when the proposed methodology in the previous section is used. Therefore, a new mean-line code that considers flow and loading coefficients as input parameters has been developed. This code is an improved version of the design procedure presented by Moustapha et al.[231]. The modelling of the stage, interspace and stator has similar methodologies. Figure 5-4 presents the flowchart using the methodology of flow and loading coefficients.PDF Image | Automotive Radial Turbine Expander Design WHR
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