Jan Balajka1, Ulrich Aschauer2, Stijn F L Mertens1, Annabella Selloni3, Michael Schmid1, Ulrike Diebold1. 1. Institute of Applied Physics, TU Wien, Wiedner Hauptstraße 8-10/134, 1040 Vienna, Austria. 2. Department of Chemistry and Biochemistry, University of Bern, Freiestrasse 3, CH-3012, Bern, Switzerland. 3. Department of Chemistry, Princeton University, Frick Laboratory, Princeton, New Jersey 08544, United States.
Abstract
The rutile TiO2(011) surface exhibits a (2 × 1) reconstruction when prepared by standard techniques in ultrahigh vacuum (UHV). Here we report that a restructuring occurs upon exposing the surface to liquid water at room temperature. The experiment was performed in a dedicated UHV system, equipped for direct and clean transfer of samples between UHV and liquid environment. After exposure to liquid water, an overlayer with a (2 × 1) symmetry was observed containing two dissociated water molecules per unit cell. The two OH groups yield an apparent "c(2 × 1)" symmetry in scanning tunneling microscopy (STM) images. On the basis of STM analysis and density functional theory (DFT) calculations, this overlayer is attributed to dissociated water on top of the unreconstructed (1 × 1) surface. Investigation of possible adsorption structures and analysis of the domain boundaries in this structure provide strong evidence that the original (2 × 1) reconstruction is lifted. Unlike the (2 × 1) reconstruction, the (1 × 1) surface has an appropriate density and symmetry of adsorption sites. The possibility of contaminant-induced restructuring was excluded based on X-ray photoelectron spectroscopy (XPS) and low-energy He+ ion scattering (LEIS) measurements.
The rutile TiO2(011) surface exhibits a (2 × 1) reconstruction when prepared by standard techniques in ultrahigh vacuum (UHV). Here we report that a restructuring occurs upon exposing the surface to liquid water at room temperature. The experiment was performed in a dedicated UHV system, equipped for direct and clean transfer of samples between UHV and liquid environment. After exposure to liquid water, an overlayer with a (2 × 1) symmetry was observed containing two dissociated water molecules per unit cell. The two OH groups yield an apparent "c(2 × 1)" symmetry in scanning tunneling microscopy (STM) images. On the basis of STM analysis and density functional theory (DFT) calculations, this overlayer is attributed to dissociated water on top of the unreconstructed (1 × 1) surface. Investigation of possible adsorption structures and analysis of the domain boundaries in this structure provide strong evidence that the original (2 × 1) reconstruction is lifted. Unlike the (2 × 1) reconstruction, the (1 × 1) surface has an appropriate density and symmetry of adsorption sites. The possibility of contaminant-induced restructuring was excluded based on X-ray photoelectron spectroscopy (XPS) and low-energy He+ ion scattering (LEIS) measurements.
Many technologically
important processes take place at the interface
between solid and aqueous solutions. Knowledge of the interfacial
structure is therefore essential in order to understand, control,
and potentially improve the processes. The interaction of water with
solid surfaces has been widely studied on different classes of materials.[1−3] While the structure of the first water layer on metals is understood
to a significant extent,[4−6] interaction of water with oxides
is generally more complex as both surface metal and oxygen atoms can
act as H-binding sites.[7,8]Titanium dioxide (TiO2) is a prototypical metal oxide,[9] and most of its numerous applications involve
liquid water on the surface such as in photocatalytic water splitting.
While the interaction of low-pressure gas-phase water with TiO2 has been studied extensively, studies of the liquid water–TiO2 interface are scarce. Recently, the interaction of liquid
water with TiO2(110), the predominant rutile surface, has
been studied by exposing the surface to humid environment and subsequently
characterizing it in ultrahigh vacuum (UHV)[10−12] or directly
by STM in liquid.[13,14] Here we report on the interfacial
structure between the less-investigated (011) surface of TiO2 rutile and liquid water. This surface is the second-lowest energy
termination of TiO2 rutile and constitutes a sizable fraction
of equilibrium-shape nanoparticles.[15] In
addition, a difference in photocatalytic activity of the (011) surface
with respect to the (110) has been reported.[16]The (011) surface exhibits a (2 × 1) reconstruction when
prepared
in UHV. The “brookite (001)-like” model of the (2 ×
1) reconstruction was proposed on the basis of STM and surface X-ray
diffraction (SXRD) measurements and DFT calculations.[17,18] According to DFT predictions,[19] the (2
× 1) reconstruction is no longer favorable in a liquid-water
environment and deconstructs to the bulk-terminated (1 × 1) structure.
It has in fact been proposed recently[20] that the surface structure of titania and metal oxides is in general
different from the structure known in UHV in the presence of adsorbates.
For example, the ability of the (011) surface to reversibly change
its structure in response to adsorbed molecules of acetic acid has
been demonstrated in ref (21).In this study we interface the TiO2(011)-(2
× 1)
surface with liquid water in order to approach application-relevant
conditions, while performing the experiments in a highly controlled
manner to avoid contamination-induced artifacts and enable interpretation
of the results. Our experimental results show that the (2 × 1)
reconstruction of the TiO2(011) surface is lifted in accordance
with the DFT predictions,[19] and an ordered
array of surface hydroxyls with apparent higher symmetry remains on
top of the (1 × 1) surface when the sample is reintroduced to
UHV.
Methods
Experimental Details
The experiments were performed
in a UHV chamber with a base pressure of 1 × 10–10 mbar equipped with STM, XPS, LEIS, low-energy electron diffraction
(LEED), and a separately pumped load lock.The sample was mounted
on a Mo Omicron-type sample holder with Ta clips. The TiO2 rutile (011) sample (MTI Corp., one side polished) was prepared
by cycles of Ar+ ion sputtering (1 keV, 0.6 μA/cm2, 20 min) with a rastered ion source (SPECS, IQE 12/38) and
radiative annealing up to 680 °C. The temperature was measured
with a K-type thermocouple spot-welded on the sample-holder clamp
and independently verified by an infrared pyrometer (LumaSense Impac
IGA 140, emissivity 77%). The purity of gases (Ar, He, O2) was checked with a quadrupole mass spectrometer (SRS RGA 100).
Formic acid (HCOOH, Sigma-Aldrich, purity 98%) for the C 1s reference
measurement on TiO2 rutile (110) was cleaned by several
freeze–pump–thaw cycles and purity checked with the
RGA prior to dosing.The STM images were acquired with an Omicron
UHV STM-1 at room
temperature in constant-current mode with positive sample bias (imaging
empty states). The sample bias and tunneling current are indicated
in each STM image. For STM tips electrochemically etched W wire (0.5
mm) was used, cleaned by Ar+ sputtering, and conditioned in situ by applying voltage pulses. Fourier transforms of
STM images were obtained from images corrected for distortions.[22] XPS measurements were conducted with a dual-anode
X-ray source (Mg Kα and Al Kα) and a SPECS PHOIBOS 100
analyzer at both normal emission (0° from the surface normal)
and grazing emission (60° from the surface normal) with a pass
energy of 20 eV. Overview scans were acquired with a pass energy of
60 eV. In LEIS measurements an incident beam of He+ ions
with 1225 eV kinetic energy was scattered at an angle of 137°
and detected with the same hemispherical analyzer at a pass energy
of 110 eV. The background He pressure was 5 × 10–8 mbar, and the sample current was 10 nA. The ion beam was not rastered
during LEIS measurements but stationary on one place. A few spectra
on different places of the sample were acquired and averaged. For
low-energy electron diffraction (LEED) an Omicron SPECTALEED was used
at electron energies denoted in the figures. A dark frame (zero screen
voltage) and flat field (LEED image of the polycrystalline sample
holder at the same energy) were acquired and used for correcting the
LEED images for inhomogeneous illumination, screen, and camera artifacts.A typical experiment proceeded in the following way: The sample
was prepared by sputtering and annealing cycles and characterized
in UHV prior to exposing it to liquid water. Then the sample was brought
to the load lock (base pressure 1 × 10–9 mbar),
which was then separated from the main chamber and vented with argon
(99.999% purity, additionally purified with an in-line sorption filter
MC50-902 FV from SAES). The load lock was then opened in order to
dose a small drop (volume 20 μL) of fresh, ultrapure H2O (Milli-Q, Millipore, 18.2 MΩ·cm, ≤3 ppb total
organic carbon) using a pipet (Eppendorf). The water droplet spread
on the hydrophilic surface forming a thin layer of liquid water. Emphasis
was placed on minimizing the time of the sample exposure to Ar at
atmospheric pressure (typically <10 s). During that time, a slight
argon overpressure was maintained inside the load lock. Some backstreaming
of the air in the argon flow is assumed to be responsible for the
small carbon peak observed by XPS. The wet sample was then brought
back into the load lock and immediately evacuated using a liquid-nitrogen-cooled
sorption pump (Ultek, PerkinElmer). In the case of a small droplet
(as used in the present study) the liquid water evaporated immediately
after opening the pump. In the case of bigger drops the liquid water
went through the triple point due to the sudden pressure drop, transiently
boiling and freezing at the same time. The frozen flake on the sample
surface then slowly sublimed.After ca. 1 min of pumping the
pressure reached 1 × 10–2 mbar, and the load
lock was opened to a turbomolecular
pump running at full speed behind a gate valve. Within 5–10
min the load lock was evacuated to 1 × 10–6 mbar, which allowed transfer into the main chamber (1 × 10–10 mbar) for analysis. The sample was then characterized
with STM, XPS, LEIS, and LEED, in this order to minimize ion- or electron-beam-damage
artifacts.
Computational Details
The density
functional theory
(DFT) calculations were performed within the plane-wave/pseudopotential
formalism as implemented in the Quantum ESPRESSO package[23] using the Perdew–Burke–Ernzerhof
(PBE) exchange-correlation functional.[24] Wave functions were expanded in plane waves up to a kinetic energy
of 25 Ry together with a cutoff of 200 Ry for the augmented density,
and reciprocal space was sampled using a 1 × 2 × 1 mesh.
Ultrasoft pseudopotentials[25] included Ti(3s,
3p, 3d, 4s), O(2s, 2p), and H(1s) valence states. The surface was
represented by a four layer thick slab with in-plane dimensions of
9.213 Å × 5.461 Å and a 10 Å vacuum gap along
the surface-normal direction. Structural relaxations were carried
out until forces converged below 0.05 eV/Å. Atoms belonging to
the bottom-most TiO2 layer were kept fixed at their bulk
position. STM images were computed in constant-density mode using
the Tersoff–Hamann approach.[26] Born–Oppenheimer
molecular dynamics at 300 K starting from the relaxed structures were
performed to account for the thermal motion of the adsorbed OH groups
in STM images. Following 0.97 ps of equilibration, STM images were
computed every 0.0097 ps over 4 ps. These data sets were then averaged
to obtain STM images with finite-temperature effects.
Results
Experimental
Results
TiO2 Rutile (011): UHV-Prepared Surface
The TiO2 rutile (011)-(2 × 1) surface was prepared
by sputtering and annealing in UHV. The typical appearance in STM
is shown in Figure a. Bright zigzag rows run along the [011̅] direction with dark
rows in between these, corresponding to ridges and valleys of the
(2 × 1) reconstruction. Figure d shows the calculated, fully relaxed structure and
a simulated STM image for the reconstructed (2 × 1) termination.
The typical zigzag rows agree well with experimental STM images recorded
in UHV (Figure a).
The STM contrast depends strongly on the tunneling conditions.[18,27] The additional, brighter features originate from residual water
adsorption in the UHV chamber, most likely via water dissociation
on O vacancies that result from standard UHV preparation procedures.
Here the density of adsorbed residual water is relatively high as
the image was acquired ca. 7 h after preparation. The fast Fourier
transform (FFT) in Figure b shows a (2 × 1) reciprocal lattice, as does LEED in Figure c. The (0, 2n – 1) spots in the Fourier transform of the STM
image and in the LEED pattern, where n is an integer
number, are missing due to a glide plane symmetry of the lattice.
Figure 1
UHV-prepared
TiO2 rutile (011)-2 × 1 surface: (a)
STM (inset: higher resolution), (b) FFT, and (c) LEED. The (0, 2n – 1) spots in FFT and LEED are missing due to a
glide-plane symmetry. (d) Computed structure (top and side views)
and simulated STM image of the (2 × 1) reconstructed surface.
UHV-prepared
TiO2 rutile (011)-2 × 1 surface: (a)
STM (inset: higher resolution), (b) FFT, and (c) LEED. The (0, 2n – 1) spots in FFT and LEED are missing due to a
glide-plane symmetry. (d) Computed structure (top and side views)
and simulated STM image of the (2 × 1) reconstructed surface.
TiO2 Rutile
(011): Surface after Exposure to Liquid
H2O
After the (2 × 1) surface was exposed
to liquid water and transferred back into the UHV chamber, it was
first characterized with STM to exclude the possibility of beam damage
by other techniques (mainly LEIS and LEED). The STM image in Figure a shows that the
(2 × 1) reconstruction is not retained after contact with liquid
water. Instead, an ordered array with an apparent “c(2 ×
1)” symmetry with respect to the bulk-terminated (1 ×
1) surface is observed. This pseudohexagonal arrangement can also
be viewed as the (1 × 1) structure with every other row shifted
by half a unit-cell distance in the [011̅] direction. The FFT
pattern in Figure b corresponds to the reciprocal lattice of such a “c(2 ×
1)” structure. It can be described as a (2 × 1) reciprocal
pattern (Figure b)
with extinctions alternatingly at fractional and integral order spots.
Half of the spots of the (2 × 1) pattern are extinct, namely
those with indices (h, k), that
satisfy the condition h + 1/2k = n + 1/2, where n is an integer. Contrary
to STM, LEED shows all spots of the (2 × 1) pattern (Figure c). Here, because
of mechanical constraints, the sample normal was not aligned perpendicular
to the LEED screen, and therefore the (0,0) spot of the pattern is
not at the center. Because of nonperpendicular incidence of the electron
beam, the glide plane symmetry is broken and (0, 2n – 1) spots are only attenuated but do not vanish completely.
Figure 2
TiO2 rutile (011) surface after contact with liquid
water (a) STM, (b) FFT of (a), and (c) LEED. An overlayer of dissociated
water with (2 × 1) symmetry on top of the unreconstructed (1
× 1) surface is imaged by STM with apparent “c(2 ×
1)” symmetry, while LEED shows a (2 × 1) pattern (c).
The splitting of some spots is a consequence of antiphase domains
within the overlayer. Domain boundaries are highlighted with yellow
lines.
TiO2 rutile (011) surface after contact with liquid
water (a) STM, (b) FFT of (a), and (c) LEED. An overlayer of dissociated
water with (2 × 1) symmetry on top of the unreconstructed (1
× 1) surface is imaged by STM with apparent “c(2 ×
1)” symmetry, while LEED shows a (2 × 1) pattern (c).
The splitting of some spots is a consequence of antiphase domains
within the overlayer. Domain boundaries are highlighted with yellow
lines.STM also shows domain boundaries
running along the [011̅]
direction, visible as brighter rows in Figure a. The two domains at either side appear
to be shifted with respect to each other by half a unit cell along
the boundary. The existence of antiphase domains on the surface is
manifested by the elongation and splitting of some of the FFT and
LEED spots. The spot splitting occurs only at fractional spots both
in FFT and LEED (Figure b,c). In the FFT of the STM image, half of the fractional spots (h, k), where k is an even
number, are completely missing due to the apparent higher symmetry
of the lattice. Some of the half-order spots in LEED (Figure b) do not show such a clear
splitting at this electron beam energy (70 eV). For example, the (1/2,
1) spot appears to be single while at different energies it is split
(see Supporting Information for a LEED
pattern at 50 eV beam energy).In some parts of the crystal,
small areas of the (2 × 1) reconstruction
were still present even after the contact with liquid water. Such
reconstructed area is part of the STM image in Figure and allows us to analyze how the new “c(2
× 1)” structure connects to the original (2 × 1)
reconstruction. Alternating rows of the “c(2 × 1)”
structure are in line with the ridges (bright zigzag) and valleys
(dark) of the (2 × 1) reconstruction.
Figure 3
Small area of the (2
× 1) reconstruction after liquid H2O exposure. Ridges
and valleys of the original (2 × 1)-reconstructed
surface (small fraction highlighted by a circle) are aligned with
the rows of the restructured surface.
Small area of the (2
× 1) reconstruction after liquid H2O exposure. Ridges
and valleys of the original (2 × 1)-reconstructed
surface (small fraction highlighted by a circle) are aligned with
the rows of the restructured surface.
Surface Spectroscopy (XPS and LEIS)
Special attention
was placed on maintaining sufficiently clean conditions to be able
to exclude the possibility of contaminant-induced artifacts. This
was verified by characterizing the sample with XPS and LEIS before
and after contact with liquid water. Figure shows comparisons of detailed XPS regions
of the O 1s, Ti 2p, and C 1s core levels of the UHV-prepared surface
and the surface after having been in contact with liquid water. There
is a small high-binding-energy shoulder in the O 1s peak corresponding
to a dissociated water (OH) peak at 532.1 eV. The OH shoulder is more
pronounced in grazing emission (60° from surface normal) and
indicates the presence of dissociated water at the surface. The small
decrease at 457 eV in the Ti 2p spectrum upon exposure to liquid water
(marked with an arrow) is consistent with an oxidation of Ti (x < 4) defect species to Ti4+. While the C 1s spectrum in Figure c, acquired in normal emission, is almost
identical to that of the clean surface, the spectrum in Figure d, acquired in grazing emission
for higher surface sensitivity, shows a minor increase in adventitious
carbon (binding energy of 284.2 eV) and a smaller, second peak at
288.5 eV. Reference (11) has attributed a similar C 1s peak at 289 eV to bicarbonate on TiO2 rutile (110) which forms spontaneously in the ambient environment.
Apart from this minor increase of carbon signal no impurities were
detected upon the water drop exposure (see the Supporting Information for an XPS overview).
Figure 4
XPS of UHV-prepared TiO2 rutile (011) and after liquid
H2O exposure. The higher-binding-energy shoulder of the
O 1s peak (a) is due to the presence of dissociated water on the surface.
A minor increase of the signal in C 1s region (c, d) is attributed
to backstreaming of air in the argon flow. Quantitative comparison
with the reference spectrum yields an estimate of carbon contamination
following the liquid-water experiment to be less than 0.10 ML. All
the spectra were normalized to the low-binding-energy background.
The individual C 1s spectra in (c) and (d) are vertically offset for
clarity.
XPS of UHV-prepared TiO2 rutile (011) and after liquid
H2O exposure. The higher-binding-energy shoulder of the
O 1s peak (a) is due to the presence of dissociated water on the surface.
A minor increase of the signal in C 1s region (c, d) is attributed
to backstreaming of air in the argon flow. Quantitative comparison
with the reference spectrum yields an estimate of carbon contamination
following the liquid-water experiment to be less than 0.10 ML. All
the spectra were normalized to the low-binding-energy background.
The individual C 1s spectra in (c) and (d) are vertically offset for
clarity.For a quantitative estimate of
C contamination, we prepared a saturation
coverage (0.5 ML) of formate (HCOO−) on the TiO2 rutile (110) surface by dosing excess HCOOH in UHV. Formic
acid adsorbs dissociatively on TiO2 (110) at room temperature
and forms a dense (2 × 1) layer containing one carbon atom every
two Ti 5c surface atoms (1/2 carbon atom per unit cell).[28] On such a surface a reference XPS spectrum with
the same system and settings was acquired. By comparing the spectra
in Figure c, the carbon
contamination of the liquid water experiment could be quantified to
be below 0.10 ML.A pseudohexagonal structure that somehow resembles
the one in Figure a has been observed
in ref (29). Such a
structure was attributed to Ca impurities segregating from crystal
bulk[30] or intentionally prepared as mixed
oxide monolayer by depositing metals (Fe, Cr, Ni, V) in oxidizing
atmosphere.[31] In order to address the possible
presence of such impurities, we complemented the XPS measurements
with LEIS—a method that provides an extremely high sensitivity
to the composition of the topmost atomic layer. On the UHV-prepared
surface only the O (mass 16) and Ti (mass 48) peaks were detected
(see Figure ). No
foreign elements were detected by LEIS also after contact with liquid
water.
Figure 5
LEIS of UHV-prepared TiO2 rutile (011) and after liquid
H2O exposure. No impurities were detected either on the
UHV-prepared surface or after the contact with liquid water. The spectra
are vertically offset for clarity.
LEIS of UHV-prepared TiO2 rutile (011) and after liquid
H2O exposure. No impurities were detected either on the
UHV-prepared surface or after the contact with liquid water. The spectra
are vertically offset for clarity.On the basis of these spectroscopic data, we can infer that
there
are no conspicuous impurities at the surface after contact with liquid
water and that the observed overlayer is composed of dissociated water
on the TiO2 surface.
Computational Results
Figures a and 6b show the
bulk (1 × 1) termination with the lowest-energy arrangements
of two dissociated water molecules per (2 × 1) unit cell (dissociative
adsorption is 0.11 eV per water molecule more favorable than molecular
adsorption). A total of 18 different arrangements were tested (see Supporting Information); all other cases were
more than 0.22 eV higher in energy (per (2 × 1) unit cell). The
structure in Figure a is 0.05 eV higher in energy than the one in Figure b, which is due to the fact that the latter
forms an additional H bond per OH group. However, the absence of this
additional H bond increases the degrees of freedom of the structure
depicted in Figure a and thereby its entropy. This structure is thus expected to be
entropically favored at finite temperature. The thermal motion of
the terminal H is also taken into account when simulating STM images.
At finite temperature STM is expected to produce an average of the
various possible configurations; the simulated images in Figures a,b are obtained
from averaging over structures in a 4 ps MD run. From the calculated
STM images it is apparent that both the reconstructed structure in Figure d and the configuration
in Figure b are predicted
to show as rows, whereas the configuration in Figure a has a hexagonal-like appearance, where
mostly OH groups contribute to the contrast.
Figure 6
Calculated structures
of the hydroxylated (1 × 1) surface
as observed after exposure to liquid water. Top views and side views
of (a) the bulk-terminated (1 × 1) surface with two water molecules
per (2 × 1) unit cell dissociatively adsorbed in different trenches
and (b) the (1 × 1) surface with two dissociatively adsorbed
water molecules in the same trench. Oxygen atoms belonging to terminal
OH groups are highlighted in orange, and the white rectangle in the
STM images shows the unit cell used for the calculations. STM images
are computed for a 0.5 eV bias from the conduction-band minimum and
a 10–6 e/Å3 isodensity. The STM
images are obtained by averaging STM images of a Born–Oppenheimer
MD at 300 K. All of the displayed underlying atomic structures are
the fully relaxed ones.
Calculated structures
of the hydroxylated (1 × 1) surface
as observed after exposure to liquid water. Top views and side views
of (a) the bulk-terminated (1 × 1) surface with two water molecules
per (2 × 1) unit cell dissociatively adsorbed in different trenches
and (b) the (1 × 1) surface with two dissociatively adsorbed
water molecules in the same trench. Oxygen atoms belonging to terminal
OH groups are highlighted in orange, and the white rectangle in the
STM images shows the unit cell used for the calculations. STM images
are computed for a 0.5 eV bias from the conduction-band minimum and
a 10–6 e/Å3 isodensity. The STM
images are obtained by averaging STM images of a Born–Oppenheimer
MD at 300 K. All of the displayed underlying atomic structures are
the fully relaxed ones.
Discussion
The requirement that
the observed structure has to form on top
of the (1 × 1) surface is already evident from the STM image
(Figure a). The neighboring
rows of the observed “c(2 × 1)” structure are imaged
as equivalent except for the half-unit-cell shift along the row. This
is also demonstrated by the extinctions in the FFT (Figure b). Unlike the (2 × 1)
reconstruction with its alternating valleys and ridges, the (1 ×
1) surface provides a sufficient density of equivalent adsorption
sites. Despite this precondition, a number of OH arrangements on top
of the (2 × 1) reconstruction were tried computationally. None
of them, however, had the right symmetry and density matching the
STM observation.The structure observed by STM (Figure a) agrees well with the simulated
STM image
in Figure a. Here,
the hydroxyl groups are bound to 5-fold-coordinated Ti surface atoms
of the (1 × 1) surface and form an overlayer with a (2 ×
1) symmetry. The superstructure, with two OH groups per unit cell,
has a glide reflection present along the [011̅] direction and
can be classified as pg according to 2D symmetry
groups.
Comparison of LEED and STM
Contrary to LEED, which
averages over the first few atomic layers, STM probes only the topmost
atoms on the surface. A (2 × 1) LEED pattern (Figure c) is observed for the (2 ×
1) OH overlayer on top of the (1 × 1) surface. Although the [011̅]-oriented
rows of OH groups are not exactly equidistant, the simulated STM image
(Figure a) shows almost
equidistant rows of protrusions. While the OH groups in the neighboring
rows are pointing in different directions, they are at the same height,
which leads to the apparent “c(2 × 1)” symmetry
and a smaller diamond-shape cell of the OH groups (see Figure b). This apparent higher symmetry
observed by STM is responsible for the extinction of half the (2 ×
1) spots in the FFT of the STM image (Figure b).
Figure 7
Antiphase domains within the OH overlayer on
top of (1 × 1)
surface. (a) The structure with a highlighted (2 × 1) unit cell,
(b) the structure with a highlighted apparent “c(2 × 1)”
unit cell as seen by STM, and (c) section view. The vectors d and d′ connect the unit cells across
the domain boundary.
Antiphase domains within the OH overlayer on
top of (1 × 1)
surface. (a) The structure with a highlighted (2 × 1) unit cell,
(b) the structure with a highlighted apparent “c(2 × 1)”
unit cell as seen by STM, and (c) section view. The vectors d and d′ connect the unit cells across
the domain boundary.
Domains: Spot Splitting
As observed by STM (Figure a), there are domains
within the OH overlayer. The domains are separated by domain boundaries
that appear as brighter rows along the [011̅] direction in STM
(see Figure a). The
structure calculated in Figure b could well represent the local structure of such an antiphase
domain boundary; as the density of OH is locally higher compared to
the domain, it can be classified as a heavy domain wall.[32,33] The width of the domains is not fully uniform and can vary with
experimental parameters; slightly bigger domains (seven rows in width)
were observed in another experiment. The small domains observed in Figure a and the resulting
high density of domain walls increase the overall coverage of hydroxyls.The typical domain width in Figure a is five rows (ca. 23 Å) and thus smaller than
the coherence length of the electron beam (in the range of ∼100
Å).[34] Antiphase domains diffract coherently,
which leads to characteristic effects, including splitting of some
beams, in the diffraction pattern.[35] Since
the antiphase boundaries are parallel and regularly spaced, a splitting
of these beams takes place in the direction perpendicular to the orientation
of the boundaries.The general features can be obtained by considering
two subdomains
of identical dimensions.[35] The interference
function for this arrangement contains a modulating function, which
depends on the vector d connecting the two subdomains
(see Figure ). The
vector d = d1a1 + d2a2, where a1 and a2 are the lattice base vectors of the (1 × 1) substrate, determines
the phase shift between scattered electrons from the neighboring domains.
Beam splitting occurs when one of the diffraction maxima of the perfect
surface coincides with a minimum of the modulating function. This
condition is satisfied whenwhere h and k are indices of the diffracted beams, d1 and d2 are components of
the connecting
vector d, and n is an integer number.Figure shows a
model of (1 × 1) surface of TiO2 rutile (011) with
two antiphase domains of the (2 × 1) OH overlayer on top (as
in Figure a). The
domains are separated by a domain boundary (calculated structure in Figure b). In Figure a, two equivalent (2 ×
1) unit cells across the domain boundary are highlighted with a rectangle.
The connecting vector across the domain boundary can be expressed
as d = 3a1 + 0a2. By substituting this vector, eq becomes 6h = 2n + 1. Therefore, only the half-order beams (where h is a fractional number) fulfill the condition. Only the fractional
spots are split, in agreement with the experimental LEED pattern (Figure c). If the domains
formed on top of the original (2 × 1) reconstructed surface,
which has negligible density of domain boundaries, the half-order
spots would be sharp.The different perception of the structure
by LEED and the FFT results
in different connecting vectors across the domain boundary. The two
differently oriented OHs per (2 × 1) unit cell are not discriminated
by STM, which leads to an apparent diamond-shape unit cell (highlighted
in Figure b). The
two nearest “c(2 × 1)” unit cells are now connected
by a different vector, d′ = 2a1 + 1/2a2. As
the equation above becomes 4h + k = 2n + 1, only the (h, k) spots with odd k-index will be split.
This is again in agreement with observed spot-splitting in the FFT
in Figure b. In fact,
this description points again at the spots with fractional value of h-index. In the reciprocal pattern of the “c(2 ×
1)”, all the present spots with odd k-index
have a fractional h-index (and vice versa).
Proposed
Mechanism
On the basis of our experimental
results and DFT calculations, we propose the following mechanism occurring
on the TiO2(011) surface in liquid-water environment. The
(2 × 1) reconstruction of the UHV-prepared surface is lifted
when the surface is in contact with liquid water, as predicted in
ref (19). The deconstruction
is achieved by rearranging only the surface atoms, and there is no
mass transport involved. After evacuation of the liquid water, dissociated
water remains adsorbed on terminal, undercoordinated Ti 5c atoms of
the (1 × 1) surface. These hydroxyls form an ordered overlayer
with (2 × 1) symmetry and two hydroxyl groups per unit cell.The results reported here are distinctly different from those reported
in the literature in the case of vapor-phase water dosed on the sample
at low temperature, where 1D water chains along the [011̅] direction
were observed on top of the (2 × 1) reconstruction.[36,37] At low temperature, dense layers can be formed but the activation
energy required to lift the reconstruction, dissociate water molecules,
and form an ordered structure cannot be overcome. On the other hand,
at room temperature, the gas-phase water adsorbs mainly on the surface
defects but does not form dense layers under the low-pressure conditions
of a UHV experiment.It is well-known that the presence of adsorbates
often changes
the surface structure. For TiO2(110) it was shown recently[20] that the substantial relaxations of the clean
surface are lifted upon adsorption of methanol, which in turn affects
the interaction between neighboring adsorbed molecules. A similar
effect was postulated to occur for acetic acid adsorption on TiO2(011), where weak interaction was observed on the (2 × 1) surface under UHV conditions,[21] but one-dimensional clusters formed at higher
exposures. Interestingly, exposure to water vapor at relatively high
pressures (10–3 mbar) showed similar one-dimensional
rows.[21] In contrast to the work presented
here, no chemical analysis was provided. One challenge with high-pressure
experiments is possible contaminants, which were carefully avoided
in the present work. The complete lifting of the reconstruction in
an aqueous environment, as first postulated based on DFT calculations,[19] can thus be confidently considered as confirmed,
with the additional observation that the unreconstructed surface will
be covered with dissociated water.
Summary and Conclusion
The TiO2 rutile (011)-(2 × 1) surface was prepared
and characterized in UHV. The surface was then exposed to liquid water
and after evacuation of remaining water characterized again in UHV.
A restructuring upon contact with liquid H2O at room temperature
was observed. In line with theoretical predictions,[19] the surface deconstructed into a bulk-terminated (1 ×
1) surface. On top of the (1 × 1) surface an ordered overlayer
of dissociated water formed with a (2 × 1) symmetry containing
two hydroxyl groups per unit cell. In STM, an apparent higher “c(2
× 1)” symmetry was observed. XPS and LEIS measurements
excluded restructuring due to contaminants.The results reported
here differ from the studies of gas-phase
water adsorption on the same surface reported in the literature. The
TiO2 rutile (011) is an exemplary system where surface-science
studies closer to real conditions are needed to be able to transfer
the knowledge into applications.
Authors: X Torrelles; G Cabailh; R Lindsay; O Bikondoa; J Roy; J Zegenhagen; G Teobaldi; W A Hofer; G Thornton Journal: Phys Rev Lett Date: 2008-10-28 Impact factor: 9.161
Authors: J I J Choi; W Mayr-Schmölzer; F Mittendorfer; J Redinger; U Diebold; M Schmid Journal: J Phys Condens Matter Date: 2014-05-13 Impact factor: 2.333