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Reservoir EngineeringUnconventional Reservoirs

Dimensionless Time for Semi-Steady-State Coalbed Methane Flow Formula

tDA=0.0002637kgtϕμgictiAt_{DA} = \frac{0.0002637 k_g t}{\phi \mu_{gi} c_{ti} A}

Dimensionless Time for Semi-Steady-State Coalbed Methane Flow calculates dimensionless time for unconventional reservoirs workflows in reservoir engineering.

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How engineers use this formula

Use this formula when the listed inputs (k_g, t, phi, mu_gi, c_ti, A) are known and the assumptions behind the cited unconventional reservoirs relationship match the engineering case being checked.

Assumptions

  • Input values are representative for the well, reservoir, fluid, or equipment case being evaluated.
  • The declared units match the field-unit constants used in the formula.
  • The cited formula applies to the selected petroleum engineering workflow.

Limitations

  • The calculation does not replace a full engineering model or operating procedure.
  • Accuracy depends on the source correlation, assumptions, input quality, and unit consistency.

Common mistakes

  • Mixing unit systems without converting the inputs.
  • Using default example values as field recommendations.
  • Applying the formula outside the source assumptions.

Default example

Using the default inputs, t_DA equals 0.118665 dimensionless.

k_gmD

0.1

th

720

phifraction

0.04

mu_gicP

0.02

c_ti1/psi

0.0002

Aft^2

1000000

Inputs

k_g

mD

Effective Gas Permeability

t

h

Elapsed Time

phi

fraction

Porosity

mu_gi

cP

Gas Viscosity at Initial Pressure

c_ti

1/psi

Total Compressibility at Initial Pressure

A

ft^2

Drainage Area

Outputs

t_DA

dimensionless

Dimensionless Time

k_g

mD

Effective Gas Permeability

t

h

Elapsed Time

phi

fraction

Porosity

mu_gi

cP

Gas Viscosity at Initial Pressure

c_ti

1/psi

Total Compressibility at Initial Pressure

A

ft^2

Drainage Area

Source and review

reviewed

Ahmed, T., McKinney, P.D. 2005. Advanced Reservoir Engineering, Gulf Publishing of Elsevier, Chapter 3, Page 221.

Source

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