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arXiv 2407.17232cond-mat.softcond-mat.stat-mechphysics.chem-ph
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极性溶剂中离子的随机密度泛函理论

Stochastic density functional theory for ions in a polar solvent

Pierre Illien, Antoine Carof, Benjamin Rotenberg

AI总结:

针对现有电解质随机密度泛函理论忽略溶剂极性的问题,研究从微观原理推导了适用于极性溶剂中离子的显式SDFT理论,计算相关可观测量并明确了各因素对电解质动力学的影响,为理解离子与环境涨落的耦合提供支撑。

摘要:

近年来,得益于随机密度泛函理论(SDFT)等随机场论的发展,电解质中电噪声与涨落诱导效应的理论描述重新受到关注。但这类模型采用隐式溶剂处理方式,忽略了溶剂普遍的极性特性。本研究从微观原理出发,推导了一套适用于极性溶剂中离子的完全显式SDFT理论。通过求解该理论方程,计算了动态电荷结构因子、介电极化率等可观测量。我们揭示了溶剂、离子、交叉项等不同贡献对电解质动力学的相对重要性,这对理解离子与其微观环境涨落之间的耦合作用至关重要。

英文摘要:

In recent years, the theoretical description of electrical noise and fluctuation-induced effects in electrolytes has gained a renewed interest, enabled by stochastic field theories like stochastic density functional theory (SDFT). Such models, however, treat solvents implicitly, ignoring their generally polar nature. In the present study, starting from microscopic principles, we derive a fully explicit SDFT theory that applies to ions in a polar solvent. These equations are solved to compute observables like dynamic charge structure factors and dielectric susceptibilities. We unveil the relative importance of the different contributions (solvent, ions, cross terms) to the dynamics of electrolytes, which are key to understand the couplings between ions and the fluctuations of their microscopic environment.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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