| Literature DB >> 29351191 |
E Liu1, Fangfang Jian2.
Abstract
Anionic water clusters have long been studied to infer properties of the bulk hydrated electron. In partiEntities:
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.