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L’équation de Bromley a été développée en … L’équation de Bromley a été développée en 1973 pour calculer les coefficients d'activité pour des solutions aqueuses d'électrolytes dont les concentrations dépassent les limites de validité du modèle de Debye-Hückel. Avec la théorie SIT et les équations de Pitzer, elle fournit un outil important pour la compréhension du comportement des ions dissous dans les eaux naturelles telles que rivières, lacs et eau de mer.s telles que rivières, lacs et eau de mer.
, The Bromley equation was developed in 1973 … The Bromley equation was developed in 1973 by Leroy A. Bromley with the objective of calculating activity coefficients for aqueous electrolyte solutions whose concentrations are above the range of validity of the Debye–Hückel equation. This equation, together with Specific ion interaction theory (SIT) and Pitzer equations is important for the understanding of the behaviour of ions dissolved in natural waters such as rivers, lakes and sea-water.aters such as rivers, lakes and sea-water.
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The Bromley equation was developed in 1973 … The Bromley equation was developed in 1973 by Leroy A. Bromley with the objective of calculating activity coefficients for aqueous electrolyte solutions whose concentrations are above the range of validity of the Debye–Hückel equation. This equation, together with Specific ion interaction theory (SIT) and Pitzer equations is important for the understanding of the behaviour of ions dissolved in natural waters such as rivers, lakes and sea-water.aters such as rivers, lakes and sea-water.
, L’équation de Bromley a été développée en … L’équation de Bromley a été développée en 1973 pour calculer les coefficients d'activité pour des solutions aqueuses d'électrolytes dont les concentrations dépassent les limites de validité du modèle de Debye-Hückel. Avec la théorie SIT et les équations de Pitzer, elle fournit un outil important pour la compréhension du comportement des ions dissous dans les eaux naturelles telles que rivières, lacs et eau de mer.s telles que rivières, lacs et eau de mer.
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Équation de Bromley
, Bromley equation
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