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Critical Flow Rate Calculator

Calculate the minimum gas flow rate required to continuously unload liquids from gas wells using Turner (1969) and Coleman (1991) methods.

Input Parameters

Turner: Vt = 1.593 [σ(ρL-ρg)]^0.25 / ρg^0.5  |  Coleman: same with 20% reduction

Turner Velocity

--

ft/s

Turner Rate

--

Mscf/d

Coleman Velocity

--

ft/s

Coleman Rate

--

Mscf/d

Gas Density

--

lb/ft³

Liquid

Water

Critical Rate vs Wellhead Pressure

How this was calculated

Turner (1969): Vt = 1.593 * [σ(ρL - ρg)]^0.25 / ρg^0.5, with 20% upward adjustment. Uses σ = 60 dyne/cm for water, 20 for condensate.

Coleman (1991): Same equation without the 20% adjustment. Found to match field data for low-pressure wells better.

Rate conversion: q = 3.06 * Vt * P * A / (T * Z), where A is tubing cross-section area.

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Understanding Critical Gas Flow Rate and Liquid Loading

Liquid loading is a common problem in mature gas wells where the gas velocity in the tubing drops below the critical rate needed to carry liquid droplets to the surface. When this happens, liquids accumulate in the wellbore, increasing the hydrostatic pressure and further reducing gas production, which can eventually kill the well. Identifying the critical flow rate is the first step in managing liquid loading.

Turner et al. (1969) developed the most widely used critical velocity model based on the terminal velocity of the largest liquid droplets in the gas stream. The model accounts for interfacial tension, liquid density, and gas density. Coleman et al. (1991) later found that Turner's 20% upward adjustment was unnecessary for low-pressure wells. Both methods are useful screening tools, though actual critical rates depend on flow patterns and wellbore geometry. This calculator implements both. Built by Groundwork Analytics.

Disclaimer: These calculations are for screening and educational purposes only. Results should be verified against laboratory data, detailed simulation, or field measurements before making operational decisions. Groundwork Analytics assumes no liability for decisions made based on these results.