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A = A_1 + A_2 |
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| s_2 = A_2/A |
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s_1 + s_2 = 1 |
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u_m = s_1 \cdot \dot u_1 + s_2 \cdot \dot u_2 |
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q_1 = \dot m_1 / \rho_1 = A_1 \, u_1 \Rightarrow \dot m_1 = \rho_1 \, A_1 \, u_1 |
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| q_2 = \dot m_2 / \rho_2 = A_2 \, u_2 \Rightarrow \dot m_2 = \rho_2 \, A_2 \, u_2 |
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The areas ratio:
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\, u_2}{\dot m_1 \, \rho_2 \, u_2 |
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+ \dot m_2 \, \rho_1 \, u_1} |
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1}{1+\omega_{12}} \cdot A = \frac{\dot m_ |
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1}{\dot m_1 \, \rho_2 \, u_2 + \dot m_2 \, \rho_1 \, u_1} |
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For homogeneous 2-phase pipe flow:
and volumetric shares are going to be:
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| s_1 = \frac{\dot m_ |
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s_2 = \frac{\dot m_2 \, \rho_1}{\dot m_1 \, \rho_2 |
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See also
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Physics / Mechanics / Continuum mechanics / Fluid Mechanics / Fluid Dynamics / Fluid Flow / Pipe Flow / Pipe Flow Dynamics / Pipe Flow Simulation
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