communications Hydrogen-bonded networks DOI: 10.1002/smll.200600407 Cyanuric Acid and Melamine on AuACHTUNGRE(111): Structure and Energetics of HydrogenBonded Networks** Wei Xu, Mingdong Dong, Henkjan Gersen, Eva Rauls, Socorro Vzquez-Campos, Mercedes Crego-Calama, David N. Reinhoudt, Ivan Stensgaard, Erik Laegsgaard, Trolle R. Linderoth,* and Flemming Besenbacher* Supramolecular chemistry based on noncovalent interactions is a powerful synthetic tool for the preparation of complex molecular architectures.[1, 2] In particular, hydrogen bonds are considered to be useful for controlling molecular self-assembly due to the reversibility, specificity, directionality, and cooperative strength of this class of interactions.[3, 4] In recent years, a number of studies have characterized hydrogen-bonded structures formed by molecules adsorbed on solid surfaces under vacuum conditions.[5–7] Besides fundamental interest, these studies are driven by the technological relevance of molecular surface structures from perspectives such as surface coatings, biochemical sensors, organic electronics, and heterogeneous catalysis. Most studies so far have involved only homomolecular interactions, and very few structures based on heteromolecular interactions have been investigated.[8–10] To enable the synthesis of thermally stable self-assembled multicomponent nanostructures on surfaces, suitable protocols of stoichiometry, deposition order, and thermal treatment have to be established and [*] W. Xu, M. Dong, Dr. H. Gersen,+ Dr. E. Rauls, Prof. I. Stensgaard, Prof. E. Laegsgaard, Prof. T. R. Linderoth, Prof. F. Besenbacher Interdisciplinary Nanoscience Center (iNANO) and Department of Physics and Astronomy University of Aarhus, 8000 Aarhus C (Denmark) Fax: (+ 45) 89-423-690 E-mail: [email protected] [email protected] Dr. S. V?zquez-Campos, Prof. M. Crego-Calama, Prof. D. N. Reinhoudt Laboratory of Supramolecular Chemistry and Technology MESA + Institute for Nanotechnology, University of Twente P.O. Box 217 7500 AE Enschede (The Netherlands) [+] Current address: Nanophysics and Soft Matter Group Dept. of Physics, University of Bristol, BS8 1TL (UK) [**] This research has been supported financially by the EU through a Marie-Curie Intra-European Fellowship (H.G. contract number MEIF-CT-2004-010038). E.R. acknowledges the AvH foundation for support in the form of a Feodorlynen fellowship. Partial support through the SONS Eurocores program FUN-SMARTS as well as EU programs AMMIST and PICO-INSIDE is acknowledged. Supporting information for this article is available on the WWW under http://www.small-journal.com or from the author. 854 systems with sufficiently high intermolecular binding strengths have to be identified.[11, 12] An extensively studied heteromolecular H-bonding motif results from the interaction between diaminopyridine and diimide moieties, exhibiting three complementary NH···O and NH···N hydrogen bonds.[3, 13–15] This classic H-bonding interaction has been exploited in the solution phase,[14, 15] in the solid state,[3] and more recently at interACHTUNGREfaces.[8, 9, 16–18] A prototypical molecular system exhibiting this complementary interaction is the cyanuric acid/melamine (CA/M) system. The basic structure formed from these compounds both in solution, in bulk, and on surfaces is a symmetric two-dimensional (2D) array consisting of cyclic hexamers of 3 M and 3 CA molecules (see Figure 1 a), which Figure 1. a) Schematic representation of the cyanuric acid–melamineACHTUNGRE(CA1M1) lattice stabilized by O···H and N···H hydrogen bonds. b–d) Homo- and heteromolecular interactions between CA and M molecules (red: O, blue: N, white: H). was predicted in early studies[13] and later characterized by bulk X-ray diffraction.[19, 20] Despite the fundamental nature of this model system, its self-assembly at a solid surface was p p only very recently studied at a Ag-SiACHTUNGRE(111) 3 : 3R308 surface with modest resolution.[18] In this work we investigate the adsorption and coadsorption of M and CA molecules on a AuACHTUNGRE(111) surface using scanning tunneling microscopy (STM). From the submolecularly resolved images, the M and CA molecules are clearly distinguishable. The presence of the expected 1:1 stoichiometric phase after simultaneous deposition of CA and M is verified. In addition, a novel nonstoichiometric phase (CA1M3) is identified, which forms upon sequential deposition of M followed by CA. The energetics of the homo-and heteromolecular interactions of M and CA has been evaluated from self-consistent charge density-functional-based tight-binding (SCC-DFTB) calculations to explain the observed structures. The experiments were performed in an ultrahigh vacuum (UHV) chamber equipped with standard facilities for sample preparation and characterization. Prior to deposition, the single-crystal AuACHTUNGRE(111) sample was cleaned by several cycles of 1.5 keV Ar + sputtering followed by annealing H 2007 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim small 2007, 3, No. 5, 854 – 858 molecule1. A CA homodimer with slightly higher binding to 770 K for 15 min, resulting in a well-ordered herringbone [21] reconstruction. energy is discussed in the Supporting Information. Finally, Powders of M and CA ( 99 % and the heterodimer formed through complementary coupling 98 % purity, respectively; Acros) were thoroughly deof one M and one CA molecule involves one NH···N and gassed prior to deposition. Both CA and M were deposited two NH···O hydrogen bonds and has a binding energy of by thermal sublimation from molecular evaporators held at 0.24 eV molecule1. 356 K. Simultaneous deposition of CA and M was ACHTUNGREachieved by heating both evaporators and overlapping their Adsorption structures formed upon deposition of CA or output beam on the surface. Molecules were deposited onto M individually on AuACHTUNGRE(111) are shown in Figure 2. In both a sample held at room temperature ( 300 K). A typical cases, large well-ordered islands are observed. The herringdeposition time of 5 min resulted in coverages below half bone reconstruction does not appear to change upon molecsaturation of the first monolayer. After deposition, the ular adsorption or affect the self-assembly patterns observed sample was transferred in situ to a variable-temperature in this study. When the molecular overlayer is commensuAarhus scanning tunneling microscope.[22, 23] Unless otherrate with the underlying lattice substantial variations of Hbond lengths may occur,[26] however, in our case, the meawise indicated, the STM measurements were obtained in a temperature range of 100–160 K to thermally stabilize the sured H-bond lengths are in good agreement with values molecular structures. obtained by bulk X-ray diffraction experiments.[19, 20] This Theoretical modeling was performed within the frameconfirms that the molecule–substrate interaction here plays work of the SCC-DFTB method.[24] This is a density-funca minor role for the molecular ordering. STM images of CA and M, as shown in Figure 2 a and c, respectively, show that tional tight-binding approach where the repulsive energy individual M molecules are resolved with a characteristic term is obtained for each pair of elements by fitting to three-spoke shape, attributed to the position of the amino ab initio results for a large set of molecules with various bonding situations. The method has previously been used successfully, for example, in describing hydrogen bonding between DNA bases.[25] The modeling was carried out to elucidate the intermolecular interactions behind the observed structures. The molecule–surface interaction with the relatively inert AuACHTUNGRE(111) substrate is assumed to primarily confine the molecules in two dimensions while playing a minor role for the ordering. The gold substrate was therefore not included in the simulations. In the calculations, periodic boundary conditions were used and all involved atoms were fully relaxed without constraints. Homo- and heteromolecular dimers formed from M and CA are depicted in Figure 1 b–d. The M dimer in Figure 1 b involves two H bonds between the NH donor and N acceptor groups and the calculated binding energy (Eb) for the optimized structure is 0.17 eV molecule1 (corresponding to an energy gain of 0.34 eV for formation of the dimer from the isolated molecules). The dimer formed from CA molecules shown in Figure 1 c has Figure 2. a, c) STM images (102 ) * 104 )) of a) CA (It = 0.72 nA, Vt = 1250 mV) and c) M (It = 0.57 nA, a binding energy of 0.11 eV Vt = 1486 mV) on AuACHTUNGRE(111). b, d) Optimized models for the H-bonded network of CA and M, respectively. small 2007, 3, No. 5, 854 – 858 H 2007 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim www.small-journal.com 855 communications groups, which is distinctly different from the appearance of the CA molecules with near-circular symmetry. The overlayer formed from pure CA (Figure 2 a) is hexagonally close-packed and can be modeled by the structure shown in Figure 2 b, in which each molecule associates through six H bonds to symmetrically distributed neighbors. In contrast, M forms a more complicated structure in which the spokes of neighboring molecules interdigitate, leading to the formation of six-membered rings surrounding open pores in the network. From the corresponding optimized model for M (Figure 2 d) the structure is seen to involve double H-bonding interactions to three neighbors surrounding each molecule. The lattice parameters for the calculated networks of M and CA correspond well to those obtained from the STM images, as can be seen in Table 1. ger binding energy of the CA networks reflects that the NH···O hydrogen bonding interactions are stronger than the NH···N bonds, as expected.[4] Simultaneous deposition of CA and M leads to a self-assembled network as shown in Figure 3 a. The characteristic Table 1. Measured and calculated lattice parameters for the unit cells displayed in Figures 2–4. A good agreement is found for the M and CA networks. Thermal drift during the measurements on the CA–M networks hampers an accurate determination of the lattice parameters in these cases. Network a [)] M CA CA1M1 CA1M3 Measured b [)] 10.0 1.0 7.3 0.7 9.6 1.9 25.8 5.1 11.4 1.1 7.0 0.7 7.4 1.5 21.5 4.3 a [)] Calculated b [)] 10.6 6.8 9.8 20.3 10.8 6.9 9.8 20.3 The binding energies for the optimized periodic networks shown in Figure 2 b and d are 0.47 eV molecule1 (M) and 0.65 eV molecule1 (CA), respectively. The networks are built up of homodimers of the type depicted in Figure 1. The corresponding binding energies obtained by appropriately summing the pairwise interaction energies for these dimers are 0.51 eV for M and 0.66 eV for CA (see also Table 2), that is, they are close to the calculated values for the extended networks. This is in contrast to, for example, networks of guanine molecules,[7] where pronounced cooperativity effects lead to a superlinear scaling of binding energy with the number of hydrogen bonds. In both the M and CA networks, each molecule forms six H bonds, and the stron- Figure 3. a) STM image (102 ) * 104 )) of a self-assembled network resulting from simultaneous deposition of M and CA on AuACHTUNGRE(111). The characteristic ball- and three-spoke shapes for CA and M are clearly resolved. The structure is a mixed phase corresponding to the CA1M1 network presented in Figure 1 (It = 0.56 nA, Vt = 1250 mV). b) Optimized model for CA1M1 network. The hexagon marked “2” in (a) and (b) shows corresponding areas as a guide to the eye. Table 2. Calculated binding energy (Eb) by the SCC-DFTB method for dimers and extended networks (see 1st and 5th column). These numbers can be rationalized by counting the molecules present in the unit cells (see 2nd column) as well as the interactions between pairs of molecules (see 3rd column) in each of the networks in Figures 2–4. Note that interactions with molecules in an adjacent unit cell only count for half. This allows for the estimation of the binding energy purely based on Eb of the respective dimers, as shown in the 4th column. Calculated Eb per Number of molecules Pair interactions Network Eb per moldimer [eV] per unit cell per unit cell ecule [eV][a] M CA CA1M1 CA1M3 0.34 0.22 0.48 – 2*M 1 * CA 1 * M, 1 * CA 6 * M, 2 * CA 3 * M–M 3 * CA–CA 3 * CA–M 6 * M–M, 6 * M–CA 30:34 2 30:22 1 30:48 2 ð60:34Þþð60:48Þ 8 ¼ 0:51 ¼ 0:66 ¼ 0:72 ¼ 0:62 Calculated Eb per molecule [eV][b] 0.47 0.65 0.82 0.68 [a] Based on Eb of the dimer. [b] Calculated for each network. 856 www.small-journal.com H 2007 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim circular and three-spoke shape for CA and M is resolved (most clearly seen at the top-left side of the image), showing that the structure is a binary mixed phase involving heteromolecular H-bonding. Domains of pure CA islands are found to coexist with this mixed phase, most likely due to a slight excess of CA molecules on the surface. Comparison of the area indicated small 2007, 3, No. 5, 854 – 858 with the hexagon marked “1” in Figure 3 a to the model for the CA1M1 structure shown in Figure 1 a reveals that the observed structure corresponds to a motif based on the complementary CA···M coupling of Figure 1 d. A binding energy of 0.82 eV molecule1 is found for this stoichiometric CA1M1 network, which is thus energetically preferred over the structures formed from the individual constituents. The corresponding binding energy calculated from the pairwise M···CA dimer interaction energies is 0.72 eV molecule1 (see Table 2), showing a slight tendency to additional stabilization in the extended network, which may result from each amino group on the M molecules engaging in two H-bonds to oxygen atoms on adjacent CA molecules. The calculated H-bond lengths of 1.86 G (O···H) and 1.96 G (N···H) for the CA1M1 network are in good agreement to the values of 1.93 and 2.01 obtained by bulk X-ray diffraction experiments.[19, 20] The strength of the interaction between M and CA has been addressed in bulk chemistry,[27, 28] but a direct comparison to the values obtained here is hampered by the complicated nature of the dissociation process for large rosette assemblies and also by solvent effects. To investigate the influence of the deposition conditions on the formation of the CA–M network we performed experiments in which the compounds were deposited sequentially onto samples held at room temperature. The thermal stability of the pure CA and M phases was assessed by imaging the surface with the STM held at 300 K, showing that both the CA and M networks are stable and can be imaged at room temperature. In the sequential deposition experiments, molecules of the second component deposited may thus land both on top of and adjacent to islands of the first component deposited. If M is deposited after CA, we observe primarily a separation into individual islands of CA and M. However, if CA is deposited after M we find extended regions of a binary mixture of CA and M, of which an STM image is shown in Figure 4 a. Simultaneously, areas of pure M and CA can also be seen, the occurrence of which depends on the relative ratio between the two compounds. The characteristic hexagons observable in these networks, shown in the inset, shows that the ratio of M to CA in this network is 3:1. We conclude that sequential deposition leads to a novel CA1M3 network not present in the originally suggested structure. This novel network is only observed as a locally ordered structure as visible in Figure 4 a. From the structural model in Figure 4 b, the intermolecular interaction in this novel phase is seen to be identical to those of the pure M and the M–CA structures. In particular the characteristic six-membered ring of M molecules is found in the center of the indicated hexagons. A binding energy of 0.68 eV molecule1 has been calculated for the CA1M3 network in the optimized structure shown in Figure 4 b. To rationalize this value, one may evaluate the number of M–M and M–CA interactions in each unit cell of the rather complicated network structure (see Table 2). If each of these interactions is assumed to contribute the same binding energy as in the M and the CA dimers, respectively, a binding energy for the CA1M3 network of 0.62 eV is found, which is close to the calculated value for the optimized structure. Hence, the binding energies of all the exsmall 2007, 3, No. 5, 854 – 858 Figure 4. a) STM image (105 ) * 128 )) of a self-assembled network on AuACHTUNGRE(111) resulting from deposition of CA after M. The inset (38 ) * 41 )) shows the typical hexagon showing the shape of the individual molecules. Dividing such an hexagon in triangles as depicted schematically shows that in this network each CA molecule bonds to three M molecules (It = 0.52 nA, Vt = 1250 mV). b) Optimized model for this novel CA1M3 network. tended networks are well accounted for by the pairwise interaction energies of the molecular building blocks involved. The binding energy for the CA1M3 phase is lower than the 0.82 eV molecule1 found for the CA1M1 phase while it is of comparable magnitude to the 0.65 eV molecule1 of the CA network. Incorporating CA into an existing M network to form a CA1M3 structure is thus energetically favorable. The formation of a CA1M3 network may be explained as an intermediate step to convert to a thermodynamically stable CA1M1 binary mixture phase. One may speculate whether the added CA molecules are embedded in the pores of the existing M islands upon direct impingement from the gas H 2007 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim www.small-journal.com 857 communications phase or primarily interdiffuse from the edges of the islands after deposition on the free terraces. Experiments performed at low CA dose indicate that the latter mechanism is dominant, since intermixing is primarily observed at the perimeters of the M islands while the M structure is unperturbed in the central areas of the islands. This would be consistent with the observation that nearly no binary mixture phase is observed when depositing M on top of existing CA networks due to the higher binding energies of the CA networks and associated problems with incorporating a molecule into it. In summary, we have investigated adsorption and coACHTUNGREadsorption structures formed from CA and M molecules at a AuACHTUNGRE(111) surface. In addition to the CA1M1 structure found upon simultaneous deposition, our STM measurements show the existence of a novel CA1M3 network upon sequential deposition of CA after M. Theoretical modeling by the SCC-DFTB method explains the stability of the different networks observed and gives a detailed insight into the intermolecular interactions underlying their formation. 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