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Pressure drop prediction models

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Presentation on theme: "Pressure drop prediction models"— Presentation transcript:

1 Pressure drop prediction models
Wilson et al. (2003) Considered parameters Single-phase pressure gradients (liquid-only) Martinelli parameter Horizontal condensing in flattened round smooth, axial, and helical microfin tubes. Heat and Mass Transfer Laboratory

2 Pressure drop prediction models
Wilson et al. (2003) Model uses liquid-only two-phase multiplier of Jung and Radermacher (1989): Xtt is the Martinelli dimensionless parameter for turbulent flow in the gas and liquid phases. The liquid only formulation treats all refrigerant mass flow as if it is in the liquid phase. Heat and Mass Transfer Laboratory

3 Pressure drop prediction models
Wilson et al. (2003) Knowing the single-phase pressure gradient, the two-phase pressure grandient is: with Single-phase friction factors are calculated using the Churchill correlation (1977): Heat and Mass Transfer Laboratory 3

4 Pressure drop prediction models
Wilson et al. (2003) Sensitivity of the parameters: Heat and Mass Transfer Laboratory 4

5 Heat transfer prediction models
Shah (1979) Considered parameters Vapor Velocity Liquid-only Reynolds number Liquid Prandtl number Reduced pressure Fluid and geometric properties Range / applicability 7 < D < 40 mm Various refrigerants 11 < G < 211 kg/m2s 21 < Tsat < 310°C Large database from 21 sources Widely used general purpose empirical correlation R11, R12, R22, R113, ethanol, methanol Heat and Mass Transfer Laboratory

6 Heat transfer prediction models
Shah (1979) Applicability range: If range is respected, compute liquid-only transfer coefficient: Heat and Mass Transfer Laboratory 6

7 Heat transfer prediction models
Shah (1979) For heat transfer coefficient, apply multiplier: Widely used for design. Improvement needed for results near critical pressure and vapor quality from 0.85 to 1. Heat and Mass Transfer Laboratory 7

8 Heat transfer prediction models
Dobson and Chato (1998) Considered parameters Liquid, vapor-only Reynolds number Martinelli parameter Zivi’s (1964) void fraction Galileo number Modified Soliman Froude number Liquid Prandtl number Range / applicability D = 7.04 mm 25 < G < 800 kg /m2s 35 < Tsat < 60°C Fluid properties effect not very significant No significant effect of diameter reduction Heat and Mass Transfer Laboratory 8

9 Heat transfer prediction models
Dobson and Chato (1998) Calculate the modified Soliman Froude number: Heat and Mass Transfer Laboratory 9

10 Heat transfer prediction models
Dobson and Chato (1998) With: Heat and Mass Transfer Laboratory 10

11 Heat transfer prediction models
Dobson and Chato (1998) For Frso > 20, the annular flow correlation proposed is And the resulting heat transfer coefficient is: Heat and Mass Transfer Laboratory 11


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