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MINERAL_KINETICS¶
Specifies coefficients for kinetic mineral precipitation-dissolution reactions. The rate law is defined through transition state theory, as detailed in section Mineral Precipitation and Dissolution of the theory guide. The reaction rate \(I_m\) for the \(m\) th mineral is defined as
where a positive value corresponds to precipitation and a negative value to dissolution, and where
\(a_m\) = mineral specific surface area [m\(^{-1}\)]
\({\mathcal P}_{ml}\) = prefactor (a sum of prefactor rates; if activation energy is provided the Arrhenius equation is applyied to each prefactor to calculate rates at different temperatures)
\(K_m\) = equilibrium constant
\(Q_m\) = ion activity product
\(\sigma_m\) = Temkin number (default is 1)
\(\lambda_m\) = mineral scaling factor (default is 1)
\(\beta_m\) = affinity power (default is 1)
\(k_{ml}\) = rate constant
Required Cards:¶
- MINERAL_KINETICS
Opens the block.
- <string>
Specifies mineral name.
- RATE_CONSTANT <float> <optional units_string>
Kinetic rate constant. If negative, then raised to power 10 (e.g. -12.d0 is converted to \(10^{-12}\)) (default units [mol/m2-sec])
Optional Cards:¶
- ACTIVATION_ENERGY <float>
If specified, used in the prefactor calculations for temperature dependent rates. (Arrhenius) [J/mol]
- AFFINITY_THRESHOLD <float>
If specified, rate is only calculated if \(K_m Q_m \geq\) threshold and \({\rm sign}(1-K_mQ_m) < 0\) corresponding to precipitation.
- AFFINITY_POWER
\(\beta_m\) in Eqn. (1) above.
- MINERAL_SCALE_FACTOR
\(\lambda_m\) in equation above.
- PREFACTOR
Parameters for reaction rate prefactors
- RATE_LIMITER <float>
Limiting reaction rate factor (see Eqn. (27) in Theory Guide, Mode: Reactive Transport for details).
- SURFACE_AREA_POROSITY_POWER <float>
Exponent in equation for transient mineral surface area calculated as a function of porosity, \(\porosity\): \(a_m = a_m^0 (\porosity/\porosity_0)^n\), \(n\) = SURFACE_AREA_POROSITY_POWER.
- SURFACE_AREA_VOL_FRAC_POWER <float>
Exponent in equation for transient mineral surface area calculated as a function of the mineral volume fraction \(\porosity_m\): \(a_m = a_m^0 (\porosity_m/\porosity_m^0)^n\), \(n\) = SURFACE_AREA_VOL_FRAC_POWER. Note that the volume fraction power can be applied only if \(\porosity_m^0 > 0\) corresponding to primary minerals.
- TEMKIN_CONSTANT
Sigma in Eqn. (1) above.
Examples¶
CHEMISTRY ... MINERAL_KINETICS Calcite RATE_CONSTANT 1.d-13 mol/cm^2-sec / / ... END