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Exact non-additive kinetic potentials in realistic chemical systems

机译:现实化学系统中的精确非加成动力学势

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In methods based on frozen-density embedding theory or subsystem formulation of density functional theory, the non-additive kinetic potential (v _(tn)ad(r)) needs to be approximated. Since v _(tn)ad(r) is defined as a bifunctional, the common strategies rely on approximating v _(tn)ad[ρ _A,ρ _B](r). In this work, the exact potentials (not bifunctionals) are constructed for chemically relevant pairs of electron densities (ρ _A and ρ _B) representing: dissociating molecules, two parts of a molecule linked by a covalent bond, or valence and core electrons. The method used is applicable only for particular case, where ρ _A is a one-electron or spin-compensated two-electron density, for which the analytic relation between the density and potential exists. The sum ρ _A ρ _B is, however, not limited to such restrictions. Kohn-Sham molecular densities are used for this purpose. The constructed potentials are analyzed to identify the properties which must be taken into account when constructing approximations to the corresponding bifunctional. It is comprehensively shown that the full von Weizs?cker component is indispensable in order to approximate adequately the non-additive kinetic potential for such pairs of densities.
机译:在基于冻结密度嵌入理论或密度泛函理论的子系统表述的方法中,需要对非可加动能(v _(tn)ad(r))进行近似。由于v_(tn)ad(r)被定义为双函数,因此常用策略依赖于近似v_(tn)ad [ρ_A,ρ_B](r)。在这项工作中,为化学相关的电子密度对(ρ_A和ρ_B)构造了精确的电势(不是双功能的),它们表示:解离分子,通过共价键连接的分子的两个部分或价电子和核心电子。所使用的方法仅适用于ρ_A是单电子或自旋补偿的双电子密度的特定情况,对此存在密度和电势之间的解析关系。然而,和ρ_Aρ_B不限于这种限制。 Kohn-Sham分子密度用于此目的。分析构造的电势以识别在构造对应双功能的近似值时必须考虑的特性。全面表明,为了使这种密度对的非加和动力学势能足够接近,完整的冯·魏兹克尔分量是必不可少的。

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