| Literature DB >> 29351191 |
E Liu1, Fangfang Jian2.
Abstract
Anionic water clusters have long been studied to infer properties of the bulk hydrated electron. In particular, the question of whether the excess electron is on the surface of the cluster or in the interior of the clusters has been the subject of much speculation. The successes of solid-state physics are built on exploiting the regularity of atomic arrangements in crystal. Describing the crystalline order of solids is relatively straightforward. Here we report the crystal structure of an anionic water cluster polymer [(H₂O)18(OH)₂]n2n- moiety that is stabilized by bis(2,2'-bipyridine) cupric chloride [Cu(bipy)₂Cl]- host.Entities:
Keywords: Cu compound; crystal; hydrogen-bond; polymer; water cluster
Mesh:
Substances:
Year: 2018 PMID: 29351191 PMCID: PMC6017829 DOI: 10.3390/molecules23010195
Source DB: PubMed Journal: Molecules ISSN: 1420-3049 Impact factor: 4.411
Scheme 1Geometries of the anionic water cluster (H2O)8, predicted theoretically by Peng Xu and Mark S. Gordon.
Figure 1Packing of anion water clusters [(H2O)18(OH)2]2and three H2O and the cation [CuCl(bipy)2]+ moiety along the pc plane. Red ball represent water cluster, blue ball is O4w, and green ball is O5w.
Figure 2View of the anion water cluster polymer [(H2O)18(OH)2]2 along the pc plane, which is like trans-1,6-poly(3,4-dimethyl phenylethylene) structure. O4w and O5w are the outside of water cluster polymer.
Figure 3View along the a axis (Top) and c axis (Bottom) showing the host [CuCl(bipy)2]+ cations sandwiched between two nearly planar water cluster sheet.
Geometrical Parameters of Hydrogen Bonds (Å, deg) for the Water Cluster.
| Length | Angle | ||
|---|---|---|---|
| O1w–O2w | 2.740(1) | O2w…O1w…O1wA | 115.28 |
| O1w–O7w | 2.948(1) | O2w…O1w…O7w | 130.28 |
| O1w–C(11) a | 3.372(1) | O1wA…O1w…O7w | 113.35 |
| O1w–C(12) a | 3.361(1) | O1w…O2w…O3w | 113.25 |
| C(1)–O3w a | 3.348(1) | O1w…O2w…O6wB | 119.13 |
| C(1)–O2w a | 3.386(1) | O3w…O2w…O6wB | 125.39 |
| Cl(2)–O5w a | 3.454(1) | O3wA…O3w…O6wC | 111.78 |
| C(12)–O2w a | 3.396(2) | O3wA…O3w…O2w | 111.75 |
| C(18)–O7w b | 3.264(1) | O6w…O3w…O2w | 114.28 |
| O2w–O3w | 2.934 | O6wD…O4w…O6wE | 78.77 |
| O2w–C(2) a | 3.386(1) | O6wD…O4w…O7w | 166.87 |
| O3w–O6w c | 2.625(1) | O6wE…O4w…O7wA | 166.87 |
| O5w-O6w b | 3.176 | O6wE…O4w…O7w | 90.53 |
Symmetry code: a, 1 − x, y, 1/2 − z; b, x, 1 − y, −1/2 + z; c, x, −y, −1/2 + z. A, −x, y, 1/2 − z; B, −x, y, 3/2 − z; C, x, −y, −1/2 + z; D, −x, 1 − y, 1 − z; E, x, 1 − y, −1/2 + z.
π-π Interactions (Face-to-Face) and C-π Interactions in compound (1) a.
| Ring ( | Distance between the | Dihedral Angle ( | Distance of Centroid ( |
|---|---|---|---|
| R1 → R5 i | 3.813 | 2.55 | 3.268 |
| R1 → R6 ii | 4.254 | 56.05 | 0.567 |
| R1 → R7 iii | 4.287 | 28.65 | 4.175 |
| R2 → R5 iv | 3.813 | 2.55 | 3.268 |
| R2 → R6 iii | 4.254 | 56.05 | 0.567 |
| R2 → R7 ii | 4.287 | 28.65 | 4.175 |
| R3 → R6 iii | 4.016 | 28.02 | 3.982 |
| R4 → R6 ii | 4.016 | 28.02 | 3.982 |
| R5 → R6 i | 3.730 | 1.96 | 3.266 |
| R7 → R5 iii | 4.088 | 26.36 | 3.597 |
| R7 → R8 i | 3.783 | 0.43 | 3.431 |
| C4 → R1 i | 3.251 | 3.334 | |
| C4 → R2 v | 3.251 | 3.334 |
a Symmetry code: (i) = 1 − x, −y, −z; (ii) = 1 − x, y, 1/2 − z; (iii) = x, y, z; (iv) = x, −y, 1/2 + z; (v) = x, −y, −1/2 + z. R(i)/R(j) denotes the ith/jth rings of phen: R(1) = Cu(1)/N(1)/C(5)/C(6)/N(2); R(2) = Cu(1)/N(1)a/C(5)a/C(6)a/N(2)a; R(3) = Cu(2)/N(3)/C(15)/C(16)/N(4); R(4) = Cu(2)/N(3)b/C(15)b/C(16)b/N(4)b; R(5) = N(1)/C(1)/C(2)/C(3)/C(4)/C(5); R(6) = N(2)/C(6)/C(7)/C(8)/C(9)/C(10); R(7) = N(3)/C(11)/C(12) /C(13)/C(14)/C(15); R(8) = N(4)/C(16)/C(17)/C(18)/C(19)/C(20).
Figure 4TG and DTG analysis for compound (1).
Figure 5IR spectra of compound (1). (1a) The original crystalline samples; (1b) The residuum at 150.2 °C.