| Literature DB >> 35287247 |
Lukas Grossmann1,2, Eva Ringel1,2, Atena Rastgoo-Lahrood1,2, Benjamin T King3, Johanna Rosen4, Wolfgang M Heckl1,2, Dorina Opris5, Jonas Björk4, Markus Lackinger1,2.
Abstract
Self-assembly of three-dimensional molecules is scarcely studied on surfaces. Their modes of adsorption can exhibit far greater variability compared to (nearly) planar molecules that adsorb mostly flat on surfaces. This additional degree of freedom can have decisive consequences for the expression of intermolecular binding motifs, hence the formation of supramolecular structures. The determining molecule-surface interactions can be widely tuned, thereby providing a new powerful lever for crystal engineering in two dimensions. Here, we study the self-assembly of triptycene derivatives with anthracene blades on Au(111) by Scanning Tunneling Microscopy, Near Edge X-ray Absorption Fine Structure and Density Functional Theory. The impact of molecule-surface interactions was experimentally tested by comparing pristine with iodine-passivated Au(111) surfaces. Thereby, we observed a fundamental change of the adsorption mode that triggered self-assembly of an entirely different structure.Entities:
Keywords: Crystal Engineering; Scanning Tunneling Microscopy; Self-Assembly; Surface-Passivation; Triptycene
Year: 2022 PMID: 35287247 PMCID: PMC9325367 DOI: 10.1002/anie.202201044
Source DB: PubMed Journal: Angew Chem Int Ed Engl ISSN: 1433-7851 Impact factor: 16.823
Figure 1a) Chemical structures of fantrip (X=F) and antrip (X=H); b) Overview and c) close‐up STM images of fantrip on pristine Au(111); crosses indicate high symmetry directions of the substrate; The overlay in (c) shows the proposed adsorption geometry of individual fantrip molecules and their dense packing. (tunneling parameters and scale bars: b) −2.80 V, 3 pA, 20 nm; c) −2.80 V, 3 pA, 4 nm).
Figure 2DFT optimized adsorption geometries for single fantrip molecules on a)/b) pristine and c)/d) iodine‐passivated Au(111). Subfigures (a)/(c) depict adsorption geometries with two anthracene blades flat, while in (b)/(d) all anthracene blades adsorb edge‐on. The corresponding side views are shown below each panel, and respective adsorption energies are indicated below (see Supporting Information for a full comparison of different calculated adsorption sites for each adsorption geometry on both passivated and pristine Au(111)).
Figure 3NEXAFS of fantrip on pristine Au(111). a) Carbon K‐edge spectra acquired for incidence angles between 30° and 90° (normal incidence); b) intensity plots derived from a); data points are shown as filled triangles; the solid lines correspond to theoretical intensity plots computed for different dihedral angles ϕ between Au(111) and the two flat adsorbing anthracene blades as illustrated in the insert.
Figure 4a)–c) STM images of the hexagonal fantrip structure on I−Au(111) showing the typically observed contrast variations. Fantrip's appearance in a) as trigonal stars unveils the packing's organizational chirality as illustrated by the overlay. While in (b) individual fantrip molecules appear as triangles without internal structure, in (c) π‐electron clouds protruding out of upright anthracene blades give rise to a pronounced contrast as similarly observed on alkane‐passivated graphite. This contrast is in perfect agreement with the STM image simulation in (d) that is based on the DFT calculated structure of the full monolayer adsorbed on I−Au(111) shown in (e); For the simulation occupied electronic states up to −2.0 eV below the Fermi energy were considered. f) DFT calculations of the intermolecular binding energies per molecule in the free‐standing face‐to‐face stacked porous structure as a function of lattice parameter in a hexagonally constrained unit cell. Full triangles and squares correspond to fantrip and antrip, respectively and the lines serve as guides to the eye. (tunneling parameters: a) 2.5 V; 4 pA; b)+3.00 V, 4 pA; c) −2.20 V; 4 pA; all scale bars 4 nm).