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A ratio between actual volumetric flowrate through the the real orifice and volumetric flowrate estimate through the ideal orifice:
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The discharge coefficient
is a function of a
choke narrowing ratio
and
Reynolds number in the pipe:
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C_d = C_d(\beta, {\rm Re}) |
where
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{\rm Re} = \frac{v \cdot D}{\nu} = \frac{4 \, q}{\pi \, D \, \nu} |
where
It can be estimated for popular popular choke types or tabulated in laboratory.
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C_d = C_{d, \infty}(\beta) + b(\beta) \cdot 0.5961 + 0.0261 \cdot \beta^2 - 0.216 \cdot \beta^8 + 0.000521 \cdot \left( \frac{ 10^6 \, \beta }{ {\rm Re}}^{-n} |
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See also
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Physics / Fluid Dynamics / Pipe Flow Dynamics / Pipe Flow Simulation (PFS) / Pipeline Choke @model
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