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高密度“窗格”水团簇的配位模式及其 NBO/NRT 特征化。

High-Density "Windowpane" Coordination Patterns of Water Clusters and Their NBO/NRT Characterization.

机构信息

Theoretical Chemistry Institute and Department of Chemistry, University of Wisconsin-Madison, Madison, WI 53706, USA.

出版信息

Molecules. 2022 Jun 30;27(13):4218. doi: 10.3390/molecules27134218.

Abstract

Cluster mixture models for liquid water at higher pressures suggest the need for water clusters of higher coordination and density than those commonly based on tetrahedral H-bonding motifs. We show here how proton-ordered water clusters of increased coordination and density can assemble from a starting cyclic tetramer or twisted bicyclic (Möbius-like) heptamer to form extended sequences of stable two-, three-, and four-coordinate "windowpane" motifs. Such windowpane clusters exhibit sharply reduced (~90°) bond angles that differ appreciably from the tetrahedral angles of idealized crystalline ice I. Computed free energy and natural resonance theory (NRT) bond orders provide quantitative descriptors for the relative stabilities of clusters and strengths of individual coordinative linkages. The unity and consistency of NRT description is demonstrated to extend from familiar supra-integer bonds of the molecular regime to the near-zero bond orders of the weakest linkages in the present H-bond clusters. Our results serve to confirm that H-bonding exemplifies resonance-covalent (fractional) bonding in the sub-integer range and to further discount the dichotomous conceptions of "electrostatics" for intermolecular bonding vs. "covalency" for intramolecular bonding that still pervade much of freshman-level pedagogy and force-field methodology.

摘要

在较高压力下的液态水的簇混合模型表明,需要具有比通常基于四面体氢键模式更高协调度和密度的水簇。我们在这里展示了如何从起始的环状四聚体或扭曲的双环(莫比乌斯带样)七聚体组装具有更高协调度和密度的质子有序水簇,以形成稳定的二、三、四配位的“窗格”模体的扩展序列。这种窗格簇表现出明显减小的(~90°)键角,与理想结晶冰 I 的四面体角明显不同。计算的自由能和自然共振理论(NRT)键序为簇的相对稳定性和单个配位键的强度提供了定量描述符。NRT 描述的一致性和统一性被证明从分子范围的熟悉的超整数键扩展到目前氢键簇中最弱键合的近零键序。我们的结果证实了氢键在亚整数范围内表现出共振共价(分数)键合,并进一步否定了仍然在新生水平教学和力场方法学中普遍存在的关于分子间键合的“静电学”和关于分子内键合的“共价键”的二分概念。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/b6a3/9268199/e9c2729269ee/molecules-27-04218-g001.jpg

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