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tial velocity at the volute exit. The outlet area is given by. c = c r4 (A.127) 3θ 4θ r3 A3 = 2πr3b4 (A.128) Figure A.14.: The difference between an external and an internal volute shape. The figure is inspired by [2] External volute The algorithm calculating the external volute takes on an iterative approach. It starts with a guess of the inlet radius. It proceeds with the calculation of the inlet velocity, using angular momentum and the fact that inlet velocity is entirely tangential. When the inlet velocity is found the static temperature, pressure and density are determined. Finally the inlet area is calculated, depending on if the shape of the volute is elliptical or rectangular the expression determining the inlet area takes different forms. The area will yield the parameter, B, and then the new inlet radius can be calculated. The iterations stops when the new inlet radius is equal to the initial. The other flow conditions are 96PDF Image | A Detailed Analysis of Radial Turbines
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