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A polarizable continuum model for molecules at diffuse interfaces

机译:扩散界面上分子的可极化连续体模型

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In this work we illustrate an extension of the polarizable continuum model to describe solvation effects on molecules at the interface between two fluid phases (liquid/liquid,liquid/vapor).This extension goes beyond the naive picture of the interface as a plane dividing two distinct dielectrics,commonly employed in continuum models.The main feature of the model is the use of a diffuse interface with an electric permittivity depending on the position.This characteristic clearly allows the study of simple interfaces as well as more complex membrane or multilayer structures.Moreover the smooth variation of the permittivity in the diffuse interface,in contrast to the sharp boundary between two regions,overcomes the numerical divergences due to charges placed at the boundary.The implementation of the model relies on the integral equation formalism,which allows one to calculate the reaction field acting on a molecule immersed in a dielectric environment once the proper Green's function is known.In the present case,such a Green's function is obtained numerically,allowing a large flexibility in the choice of the dielectric permittivity profile.The applications have been selected with the aim of illustrating the capabilities of the model; its present limitations are also discussed.
机译:在这项工作中,我们说明了可极化连续体模型的扩展,以描述对两个流体相(液体/液体,液体/蒸气)之间的界面上的分子的溶剂化作用。连续介质模型中通常使用的不同介电质。模型的主要特征是根据位置使用具有介电常数的扩散界面。此特征显然允许研究简单的界面以及更复杂的膜或多层结构。此外,与两个区域之间的尖锐边界相反,弥散界面中介电常数的平滑变化克服了由于边界处放置电荷而引起的数值差异。该模型的实现依赖于积分方程形式,这使得模型可以一旦适当的格林函数为kn,计算作用在浸没在介电环境中的分子上的反应场在当前情况下,这种格林函数是通过数字获得的,从而在选择介电常数分布曲线时具有很大的灵活性。选择应用的目的是为了说明模型的功能。还讨论了其当前的局限性。

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