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首页> 外文期刊>The Journal of Chemical Thermodynamics >Probing subsistence of ion-pair and triple-ion of an ionic salt in liquid environments by means of conductometric contrivance
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Probing subsistence of ion-pair and triple-ion of an ionic salt in liquid environments by means of conductometric contrivance

机译:通过电导性本征探测液体环境中离子盐的离子对和三离子的存在

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Qualitative and quantitative analyses of molecular interaction prevailing in ionic salt-organic solvent media, probed by electrical conductances have been reported. Tetrabutylammonium tetrafluoroborate [Bu4NBF4] in acetonitrile (CH_3CN), methanol (CH_3OH), dimethylsulfoxide (DMSO) and 1,3-dioxolane (1,3-DO) have been studied at 298.15 K. The extent of interaction is expressed in terms of the association constant (KA) and shows the interaction to be a function of viscosity. Limiting molar conductances, association constants (KA), and the association diameter (R) for ion-pair formation have been analyzed using the Fuoss conductance-concentration equation (1978). The observed molar conductivities were explained by the formation of ion-pairs (M~++X- ? MX, KP) and triple-ions (2M~+ + X- ? M2X+; M+ + 2X- ? MX_2 ~-, KT). The Walden product is obtained and discussed. The deviation of the conductometric curves (∧ vs c~(1/2)) from linearity for the electrolyte in 1,3-dioxolane indicates triple-ion formation, and therefore the corresponding conductance data have been analyzed by using the Fuoss-Kraus theory of triple-ions. The limiting ionic conductances have been calculated from the appropriate division of the limiting molar conductivity value of tetrabutylammonium tetraphenylborate [Bu4NBPh4] as the "reference electrolyte" method along with a numerical evaluation of ion-pair and triple-ion formation constants (K_P ≈ K_A and K_T). The results have been interpreted in terms of solvent properties and configurational theory.
机译:已经报道了通过电导探测离子性盐-有机溶剂介质中普遍存在的分子相互作用的定性和定量分析。在298.15 K下研究了乙腈(CH_3CN),甲醇(CH_3OH),二甲基亚砜(DMSO)和1,3-二氧戊环(1,3-DO)中的四氟硼酸四丁基铵[Bu4NBF4]。缔合常数(KA)并显示相互作用是粘度的函数。离子对形成的极限摩尔电导,缔合常数(KA)和缔合直径(R)已使用Fuoss电导浓度公式(1978)进行了分析。观察到的摩尔电导率通过离子对(M〜++ X-?MX,KP)和三重离子(2M〜+ + X-?M2X +; M + + 2X-?MX_2〜-,KT)的形成来解释。 。获得并讨论了Walden产品。 1,3-二氧戊环中电解质的电导率曲线(∧vs c〜(1/2))与线性的偏差表明形成了三重离子,因此已使用Fuoss-Kraus理论分析了相应的电导数据三离子。极限离子电导率是根据四丁基硼酸四丁基铵[Bu4NBPh4]的极限摩尔电导率值(作为“参考电解质”方法)的适当除法以及离子对和三离子形成常数的数值计算(K_P≈K_A和K_T)。结果已根据溶剂性质和构型理论进行了解释。

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