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Geomechanics and FracturingIn-Situ Stress and Rock Mechanics

Eaton Pore Pressure Gradient from Resistivity Ratio Formula

Gpp=Gob(GobGnp)(RoRn)1.2G_{pp}=G_{ob}-(G_{ob}-G_{np})\left(\frac{R_o}{R_n}\right)^{1.2}

Eaton Pore Pressure Gradient from Resistivity Ratio calculates pore pressure gradient for in-situ stress and rock mechanics workflows in geomechanics and fracturing.

Calculate

How engineers use this formula

Use this formula when the listed inputs (Gob, Gnp, Ro, Rn, TVD) are known and the assumptions behind the cited in-situ stress and rock mechanics 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, Gpp equals 0.767128 psi/ft.

Gobpsi/ft

1

Gnppsi/ft

0.465

Roohm-m

1.5

Rnohm-m

3

TVDft

10000

Inputs

Gob

psi/ft

Overburden Gradient

Gnp

psi/ft

Normal Pore Pressure Gradient

Ro

ohm-m

Observed Shale Resistivity

Rn

ohm-m

Normal Trend Shale Resistivity

TVD

ft

True Vertical Depth

Outputs

Gpp

psi/ft

Pore Pressure Gradient

Pp

psi

Pore Pressure

R_ratio

dimensionless

Observed-to-Normal Resistivity Ratio

Ro

ohm-m

Observed Shale Resistivity

TVD

ft

True Vertical Depth

Source and review

reviewed

Pore pressure prediction while drilling using modified Eaton's equations, Abbas, R.K., Hamad, F.A., Mahmood, S.M. (2021)

Abbas, R.K. et al. 2021. Pore pressure prediction while drilling using modified Eaton's equations. Journal of Petroleum Exploration and Production Technology.

Source

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