We propose a steady state model for ion-selective membranes (ISM) as selectivity element in potentiometric sensors. The model solves the Poisson-Boltzmann equation, coupled to distributed chemical reactions between ionophores and two types of competing ions. We show that a Donnan potential arises when ionic sites are present, while selectivity is achieved only if using ionophore-doped ISMs. The model allows to evaluate cross-sensitivities and can explain steady state non-Nernstian responses. We also provide an application example of sensor parameter design supported by the proposed model.

Modeling Selectivity and Cross-sensitivity in membrane-based potentiometric sensors

Mele, Leandro Julian
Primo
;
Palestri, Pierpaolo
Secondo
;
2020-01-01

Abstract

We propose a steady state model for ion-selective membranes (ISM) as selectivity element in potentiometric sensors. The model solves the Poisson-Boltzmann equation, coupled to distributed chemical reactions between ionophores and two types of competing ions. We show that a Donnan potential arises when ionic sites are present, while selectivity is achieved only if using ionophore-doped ISMs. The model allows to evaluate cross-sensitivities and can explain steady state non-Nernstian responses. We also provide an application example of sensor parameter design supported by the proposed model.
2020
978-1-7281-8765-5
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11390/1203388
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