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在不同离子强度的NaCl(aq)+KCl(aq)溶液中,混合作用对某些多羧酸盐质子化的影响。

Mixing effects on the protonation of some polycarboxylates in NaCl(aq)+KCl(aq) at different ionic strengths.

作者信息

Bretti Clemente, Cigala Rosalia Maria, Crea Francesco, Sammartano Silvio

机构信息

Department Chimica Inorganica, Chimica Analitica e Chimica Fisica dell'Università, Salita Sperone 31, 98166 Messina, Italy.

出版信息

Talanta. 2007 May 15;72(3):1059-65. doi: 10.1016/j.talanta.2006.12.044. Epub 2007 Jan 9.

Abstract

Protonation constants of succinic, 1,2,3-propanetricarboxylic and 1,2,3,4-butanetetracarboxylic anions were determined in NaCl(aq)+KCl(aq) mixtures, at three ionic strengths, I=1.2, 3 and 4.5molL(-1). Experimental evidences showed that the function log K(H)=f(y) (y=[Na(+)]/([Na(+)]+[K(+)])) is not linear, indicating mixing effects on the protonation constants. The Guggenheim zeroth approximation holds that the above function can be written as:where K(Na)(H)andK(K)(H) represent protonation constants in pure salt solutions and Delta is a parameter that accounts for the mixing effect. Fitting of protonation constants to the above function gives excellent results. The Delta values can be treated in terms of mixing free energy. The behaviour of protonation constants in mixed salt solution can be interpreted by considering the formation of simple and mixed weak complexes; the protonation constants in mixed NaKCl electrolytes can be fitted to the equation: log(10)K(Na-K)(H)=log(10)K(K)(H)-log(10)(1+A(1)C(Na)+A(2)C(Na)C(K)), where A(1) is a measure of the interaction of Na(+) with the carboxylic anion and A(2) is proportional to the triple interaction Na(+)-K(+)-L(z-). Moreover, by using suitable calculation methods, it is possible to calculate the formation constants of simple and mixed ion pairs. As an example, for 1,2,3,4-butanetracarboxylic anion (L(4-)), we calculated K(Na(+)+H(i)L((4-i)-)=NaH(i)L((3-i)-))=0.67, 0.33 and 0.13; K(K(+)+NaH(i)L((3-i)-)=KNaH(i)L((2-i)-))=1.41, 1.29 and 0.9 for i=0, 1 and 2, respectively, indicating a significant tendency to form mixed alkali metal ion pairs.

摘要

在三种离子强度(I = 1.2、3和4.5 mol·L⁻¹)的NaCl(aq)+KCl(aq)混合溶液中,测定了琥珀酸根、1,2,3 - 丙烷三羧酸根和1,2,3,4 - 丁烷四羧酸根阴离子的质子化常数。实验证据表明,函数log K(H)=f(y)(y = [Na⁺]/([Na⁺]+[K⁺]))不是线性的,这表明混合对质子化常数有影响。古根海姆零级近似认为上述函数可以写成:其中K(Na)(H)和K(K)(H)表示纯盐溶液中的质子化常数,而Δ是一个考虑混合效应的参数。将质子化常数拟合到上述函数可得到优异的结果。Δ值可以根据混合自由能来处理。混合盐溶液中质子化常数的行为可以通过考虑简单和混合弱配合物的形成来解释;混合NaKCl电解质中的质子化常数可以拟合到方程:log₁₀K(Na - K)(H)=log₁₀K(K)(H)-log₁₀(1 + A₁C(Na)+A₂C(Na)C(K)),其中A₁是Na⁺与羧酸根阴离子相互作用的量度,A₂与Na⁺ - K⁺ - L(z⁻)的三重相互作用成正比。此外,通过使用合适的计算方法,可以计算简单和混合离子对的形成常数。例如,对于1,2,3,4 - 丁烷四羧酸根阴离子(L(4⁻)),我们分别计算出当i = 0、1和2时,K(Na⁺ + H(i)L((4 - i)⁻)=NaH(i)L((3 - i)⁻)) = 0.67、0.33和0.13;K(K⁺ + NaH(i)L((3 - i)⁻)=KNaH(i)L((2 - i)⁻)) = 1.41、1.29和0.9,这表明形成混合碱金属离子对有显著趋势。

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