Defining the buffering process by a triprotic acid without relying on stewart-electroneutrality considerations

作者：Nguyen Minhtri K^*; Kao Liyo; Kurtz Ira

来源：Theoretical Biology and Medical Modelling, 2011, 8: 29.

DOI：10.1186/1742-4682-8-29

• acid
• base
• proton
• Stewart

Upon the addition of protons to an aqueous solution, a component of the H(+) load will be bound i.e. buffered. In an aqueous solution containing a triprotic acid, H(+) can be bound to three different states of the acid as well as to OH(-) ions that are derived from the auto-ionization of H(2)O. In quantifying the buffering process of a triprotic acid, one must define the partitioning of H(+) among the three states of the acid and also the OH(-) ions in solution in order to predict the equilibrium pH value. However, previous quantitative approaches that model triprotic acid titration behaviour and used to predict the equilibrium pH rely on the mathematical convenience of electroneutrality/charge balance considerations. This fact has caused confusion in the literature, and has led to the assumption that charge balance/electroneutrality is a causal factor in modulating proton buffering (Stewart formulation). However, as we have previously shown, although charge balance can be used mathematically as a convenient tool in deriving various formulae, electroneutrality per se is not a fundamental physicochemical parameter that is mechanistically involved in the underlying buffering and proton transfer reactions. The lack of distinction between a mathematical tool, and a fundamental physicochemical parameter is in part a reason for the current debate regarding the Stewart formulation of acid-base analysis. We therefore posed the following question: Is it possible to generate an equation that defines and predicts the buffering of a triprotic acid that is based only on H(+) partitioning without incorporating electroneutrality in the derivation? Towards this goal, we derived our new equation utilizing: 1) partitioning of H(+) buffering; 2) conservation of mass; and 3) acid-base equilibria. In validating this model, we compared the predicted equilibrium pH with the measured pH of an aqueous solution consisting of Na(2)HPO(4) to which HCl was added. The measured pH values were in excellent agreement with the predictions of our equation. Our results provide further important evidence that one can mathematically model the chemistry of acid-base phenomenology without relying on electroneutrality (Stewart formulation) considerations.

• 出版日期2011-8-17