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Reduced dipole pseudospectra for the accurate tabulation of C6 dispersion coefficients

机译:减少偶极子伪谱以精确制表C6 色散系数

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The possibility of tabulating accurate reduced dipole pseudospectra of single molecules is of great importance for obtaining reliable dipole dispersion constants from which C6 dispersion coefficients can be derived for all possible interacting pairs. Use of an efficient interpolation procedure allows to obtain dispersion constants from analytical integration of the Casimir–Polder integral over the product of frequency-dependent polarizabilities (FDPs) at imaginary frequencies. FDP calculations can then be done at a few selected frequencies, so overcoming at a time the difficulties arising from numerical quadratures and sensibly reducing the computational demand. In the static case, appropriately reduced n-term pseudospectra are obtained by forcing in an optimal way large N-term extended pseudospectra to be converted to FDPs using the same interpolation technique. Calculations performed at the eight frequencies arising by choosing n = 4 (four-term approximation) in the optimized interpolation procedure, give reduced dipole pseudospectra from which isotropic C6 dispersion coefficients and γ6 anisotropy coefficients are obtained in almost perfect agreement with the result of the most accurate data available from the literature and of recently proposed variational techniques.
机译:将单个分子精确还原的偶极子谱制表的可能性对于获得可靠的偶极子弥散常数非常重要,从中可以得出所有可能相互作用对的C6弥散系数。使用有效的内插程序可以从卡西米尔-波德积分的解析积分乘以虚数频率上的频率相关极化率(FDP)的乘积来获得色散常数。然后可以在几个选定的频率上进行FDP计算,从而一次克服了由数字正交引起的困难,并合理地减少了计算需求。在静态情况下,通过以最佳方式强制使用相同的插值技术将较大的N项扩展伪谱转换为FDP,可以得到适当减少的n项伪谱。在优化的插值过程中,通过选择n = 4(四项近似)在八个频率上进行的计算,给出了降低的偶极子伪谱,从中可以得到几乎各向同性的C6 色散系数和γ6各向异性系数与文献中提供的最准确数据和最近提出的变分技术的结果完全吻合。

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