C O M M U N I C A T I O N S
twisted differently as in the molecular state (torsion), the derived
γ values represent the average over the respective values for the
individual rings. Note that the results are also not affected by a
presumable herringbone packing of the SAMs of this study.19
Further, the derived twist angles can be used to calculate
molecular tilt â on the basis of Rph, according to eq 1. The respective
values in Table 1 are very close to the molecular tilt values
calculated from eqs 1 and 3 on the basis of R1 and R3, which is a
further proof of the reliability of the results. The â values exhibit
all tendencies observed previously for aromatic SAMs, viz. a
decrease of molecular inclination with increasing length of the
aromatic backbone5 and an odd-even change of the inclination as
far as this backbone is combined with an aliphatic linker.7,9,10 There
is a disturbance related to the attachment of a nitrile group,20 but
its extent does not exceed 8-9° in terms of the average molecular
inclination, so that the derived twist angles can be considered to
be typical of non-substituted aromatic SAMs, as well, even though
the exact values can be slightly different.
In summary, we have shown that aromatic molecules in the
respective SAMs on Au(111) are not only tilted but also noticeably
twisted (40-50°), with the exact twist angle depending on molecular
architecture. We hope that these findings help to design exact
structural models for practically relevant aromatic SAMs on coinage
metal substrates.
Acknowledgment. We thank M. Grunze for the support of this
work, and the MAX-lab staff for the assistance. This work has been
supported by DFG (ZH 63/9-2) and the EC through the IA-SFS
project within the Sixth Framework Programme.
Figure 2. Carbon K-edge (a) and nitrogen K-edge (b) NEXAFS spectra of
BPnCN (n ) 0-2) and TP1CN SAMs on Au acquired at X-ray incidence
angles of 90° (thick line) and 20° (thin line, shadowed). The most prominent
absorption resonances are marked.
Table 1. Tilt and Twist Angles (°) of the BPnCN (n ) 0-2) and
TP1CN SAMs Derived from the NEXAFS Data (accuracy (3-5°)
Supporting Information Available: Synthesis, SAM preparation
and characterization and NEXAFS data analysis. This material is
BP0CN BP1CN BP2CN TP1CN
tilt angle of the π1* orbital (phenyl), Rph 60.6
67.3
67.6
63.1
49.8
36.3
36.7
63.0
65.6
63.7
47.0
37.3
41.7
67.3
68.1
66.3
47.1
33.3
34.5
tilt angle of the π1* orbital (CN), R1
tilt angle of π3* orbital (CN), R3
twist angle (γ) from R1 and R3
molecular tilt (â) from R1 and R3
61.8
65.9
40.8
38.7
References
(1) Tour, J. M. Molecular Electronics; World Scientific: Singapore, 2003.
(2) Love, J. C.; Estroff, L. A.; Kriebel, J. K.; Nuzzo, R. G.; Whitesides, G.
M. Chem. ReV. 2005, 105, 1103-1169.
molecular tilt (â) from Rph and γ(R1,R3) 40.4
(3) Go¨lzha¨user, A.; Eck, W.; Geyer, W.; Stadler, V.; Weimann, T.; Hinze,
P.; Grunze, M. AdV. Mater. 2001, 13, 806-809.
(4) Ulman, A. Acc. Chem. Res. 2001, 34, 855-863.
incidence, θ, according to the theoretical expression for a vector-
(5) Frey, S.; Stadler, V.; Heister, K.; Eck, W.; Zharnikov, M.; Grunze, M.;
type orbital18
Zeysing, B.; Terfort, A. Langmuir 2001, 17, 2408-2415.
(6) Fuxen, C.; Azzam, W.; Arnold, R.; Witte, G.; Terfort, A.; Wo¨ll, Ch.
Langmuir 2001, 17, 3689-3695.
I(R,θ) ) A{P × (1/3)[1 + (1/2)(3 cos2 θ -
1)(3 cos2 R - 1)] + (1 - P)(1/2)sin2 R} (2)
(7) Rong, H. T.; Frey, S.; Yang, Y. J.; Zharnikov, M.; Buck, M.; Wuhn, M.;
Wo¨ll, Ch.; Helmchen, G. Langmuir 2001, 17, 1582-1593.
(8) Kang, J. F.; Ulman, A.; Liao, S.; Jordan, R.; Yang, G.; Liu, G. Langmuir
2001, 17, 95-106.
where I(R,θ) is the intensity of the respective resonance, A is a
constant, and P is the polarization factor of the synchrotron light.
The resulting values of R are given in Table 1.
(9) Shaporenko, A.; Brunnbauer, M.; Terfort, A.; Grunze, M.; Zharnikov,
M. J. Phys. Chem. B 2004, 108, 14462-14469.
(10) Shaporenko, A.; Mu¨ller, J.; Weidner, T.; Terfort, A.; Zharnikov, M. J.
Am. Chem. Soc. 2007, 129, 2232-2233.
Since the TDMs of the π1* orbitals of phenyl rings and the CN
group are collinear and perpendicular to the ring plane, the average
tilt angle of the aromatic chain can be calculated according to eq
1 as far as the twist angle is known. For the π3* orbitals of the CN
group, with the TDM within the ring plane, eq 1 should be modified
to
(11) Leung, T. Y. B.; Schwartz, P.; Scoles, G.; Schreiber, F.; Ulman, A. Surf.
Sci. 2000, 458, 34-52.
(12) Ishida, T.; Mizutani, W.; Choi, N.; Akiba, U.; Fujihira, M.; Tokumoto,
H. J. Phys. Chem. B 2000, 104, 11680-11688.
(13) Azzam, W.; Fuxen, C.; Birkner, A.; Rong, H.-T.; Buck, M.; Wo¨ll, Ch.
Langmuir 2003, 19, 4958-4968.
(14) Cyganik, P.; Buck, M.; Azzam, W.; Wo¨ll, C. J. Phys. Chem. B 2004,
108, 4989-4996.
(15) Jiang, P.; Nion, A.; Marchenko, A.; Piot, L.; Fichou, D. J. Am. Chem.
Soc. 2006, 128, 12390-12391.
cos(R3) ) sin(â)cos(π/2 - γ)
(3)
(16) Trotter, J. Acta Crystallogr. 1961, 14, 1135-1140.
(17) Rangan, S.; Gallet, J.-J.; Bournel, F.; Kubsky, S.; Guen, K. Le; Dufour,
which, in combination with eq 1 for R1, gives us a system of
equations which could be easily solved with regard to both â and
γ. The resulting angles are given in Table 1. Most interesting,
whereas the exact values of the twist angles depend on the molecular
architecture, they are around 40-50°, which is close to 32° typical
of aromatic bulk systems.16 Similar to these systems, we assumed
a planar conformation of the aromatic backbone;19 if the rings are
G.; Rochet, F. Phys. ReV. B 2005, 71, 1653181-12.
(18) Sto¨hr, J. NEXAFS Spectroscopy; Springer Series in Surface Sience 25;
Springer-Verlag: Berlin, 1992.
(19) Shaporenko, A.; Elbing, M.; Błaszczyk, A.; von Ha¨nisch, C.; Mayor, M.;
Zharnikov, M. J. Phys. Chem. B 2006, 110, 4307-4317.
(20) Frey, S.; Shaporenko, A.; Zharnikov, M.; Harder, P.; Allara, D. L. J. Phys.
Chem. B 2003, 107, 7716-7725.
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