11: Modeling Ion Binding (Gen Concepts)

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1
relation of the equilibrium constant and standard free Gibbs energy change
$\Delta G^0 = -RT \ln{K}$
2
affinity
free energy change
3
total standard Gibbs free energy change upon adsorption
$\Delta \tilde{G}^0 = \Delta G^0 + zF \psi_0 = \Delta G^0_{ch} + \Delta G^0_{el}$
4
electrochemical potential and standard Gibbs free energy relation
$\tilde{\mu}_i = \left( \frac{\partial \tilde{G}}{\partial n_i} \right)_{T,P,n_j}$
5
intrinsic contribution to ion sorption
the chemical, nonelectrostatic contribution
6
two main approaches to model ion sorption to soil colloidal particles
chemical modeling
adsorption modeling
7
chemical modeling of ion sorption
the sorption is treated as a chemical reaction, with the free surface sites considered as a reactant, and a chemical equilibrium expression in terms of the bulk activities is written
8
adsorption modeling of ion sorption
an appropriate adsorption isotherm is employed, related to the activity at the outer Helmholtz plan $a_{i,2}$ (at the limit of the diffuse double layer)
9
typical surface reactions on oxides
$\text{X-OH}+\text{H}^+ \rightleftharpoons \text{X-OH}^+_2$
$\text{X-OH} \rightleftharpoons \text{X-O}^- + \text{H}^+$
where X represents a cationic, Lewis acid, lattice species (Al(III), Fe(III), etc.)
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