We present a new polymorph of the two-dimensional (2D) silica film with a characteristic 'zigzag' line structure and a rectangular unit cell which forms on a Ru(0001) metal substrate. This new silica polymorph may allow for important insights into growth modes and transformations of 2D silica films as a model system for the study of glass transitions. Based on scanning tunneling microscopy, low energy electron diffraction, infrared reflection absorption spectroscopy, and X-ray photoelectron spectroscopy measurements on the one hand, and density functional theory calculations on the other, a structural model for the 'zigzag' polymorph is proposed. In comparison to established monolayer and bilayer silica, this 'zigzag' structure system has intermediate characteristics in terms of coupling to the substrate and stoichiometry. The silica 'zigzag' phase is transformed upon reoxidation at higher annealing temperature into a SiO2 silica bilayer film which is chemically decoupled from the substrate.
We present a new polymorph of the two-dimensional (2D) silica film with a characteristic 'zigzag' line structure and a rectangular unit cell which forms on a Ru(0001) metal substrate. This new silica polymorph may allow for important insights into growth modes and transformations of 2D silica films as a model system for the study of glass transitions. Based on scanning tunneling microscopy, low energy electron diffraction, infrared reflection absorption spectroscopy, and X-ray photoelectron spectroscopy measurements on the one hand, and density functional theory calculations on the other, a structural model for the 'zigzag' polymorph is proposed. In comparison to established monolayer and bilayer silica, this 'zigzag' structure system has intermediate characteristics in terms of coupling to the substrate and stoichiometry. The silica 'zigzag' phase is transformed upon reoxidation at higher annealing temperature into a SiO2silica bilayer film which is chemically decoupled from the substrate.
Ultrathin silica films
have been grown on a number of metal single
crystals and have become a research topic of their own.[1−8] Depending on the oxygen affinity of the metal substrate, either
single layers directly bound to the metal substrate or bilayer films
only van der Waals bound to the substrate, or both on the same substrate,
have been prepared. Especially bilayer films were thoroughly studied
with a particular emphasis on the analysis of crystalline and amorphous
structures. It is of fundamental interest to understand how different
silica structures are formed in terms of the structural elements and
transformed into each other. This knowledge will allow us the possibility
to identify general principles of dynamic processes and structural
transformations in silica. As it is the most abundant material in
our earth’s crust, it is relevant in various branches of modern
technologies.Ru(0001) is the metal substrate where both monolayer
and bilayer
films have been prepared.[9] We have therefore
concentrated on this metal substrate to investigate the above-mentioned
transformational aspects. Here we present a new 2D crystalline silica
polymorph which forms on Ru(0001). It is experimentally studied and
characterized with scanning tunneling microscopy (STM), low energy
electron diffraction (LEED), infrared reflection absorption spectroscopy
(IRAS), and X-ray photoelectron spectroscopy (XPS) measurements. A
structural model is proposed on the basis of density functional theory
(DFT) calculations suggesting a silica structure comprising three-
and four-membered Si rings within a rectangular unit cell with glide
mirror plane symmetry.
Results and Discussion
Preparation
and experiments on ultrathin silica films grown on
Ru(0001) were performed under ultrahigh vacuum (UHV) conditions. 2D
silica mono- and bilayers on Ru(0001) have been prepared according
to the procedures described in ref (5). Here we define a monolayer (ML) of silica as
half the amount of silicon which is needed to form a homogeneous SiO2silica bilayer covering the entire Ru(0001) metal surface.In Figure a, a
LEED pattern from a new silica phase formed after deposition of 2.0
MLSi onto an oxygen precovered Ru(0001) surface in ambient oxygen
(typically 2 × 10–7 mbar) and subsequent oxidation
at 1130 K in 2 × 10–6 mbar O2 is
shown.[11] This pattern is clearly distinguishable
from the typical LEED patterns of the silica monolayer (Figure b), the crystalline bilayer
with its sharp hexagonal 2 × 2 spots (Figure c), and the typical ring pattern from amorphous
bilayer phase (Figure d). In the LEED pattern of the new silica phase, the reciprocal unit
cells of three unique domains of the overlayer structure, each rotated
by 120° toward each other, are indicated in blue, green, and
yellow. From the LEED measurements a rectangular real space unit cell
can be deduced with its unit cell vector lengths being a = 9.4 Å and b = 7.6 Å, where the shorter vector
b follows the high symmetry directions
of the hexagonal atomic structure of the underlying Ru(0001) surface.
An incommensurate overlayer matrix can be defined as M = . The spots belonging to the overlayer
structure
are slightly elongated along the shorter reciprocal unit cell vector
direction, their length being independent of the order of diffraction
of the spots. This points to a limited size of the domains with the
new structure. According to the length of the LEED spots, the domain
sizes are found to be in the range of 5 nm × 15 nm, where the
smaller value limits the size of the domains in the direction of the
longer real space unit cell vector a. Interestingly, independent of the energy of the
incoming electrons, one spot at the corner of the reciprocal unit
cells is missing. The position of the missing spot for one of the
reciprocal unit cells is indicated with a white circle in Figure a. This phenomenon
points to the presence of a glide mirror plane symmetry within the
structure.[12]
Figure 1
Comparison of LEED patterns
and STM images of the ‘zigzag’
phase (a, e), the monolayer (b, f), the crystalline bilayer (c, g),
and the amorphous bilayer of 2D silica (d, h), respectively. All LEED
measurements taken at 42 eV and at room temperature. The reciprocal
unit cell of the Ru(0001) substrate is indicated with a black line,
the unit cells of the overlayers are indicated in blue, green, and
yellow (a) and in orange (b, c). All STM images have been obtained
at 4 K with a size of 3.8 nm × 3.8 nm. The following tunneling
parameters have been used: (e) I = 20 pA, V =
0.7 V. (f) I = 100 pA, V = 50 mV. (g) I = 100 pA, V = 2.0 V (image reproduced from ref (10)). (h) I = 60 pA, V = 2.0 V.
Comparison of LEED patterns
and STM images of the ‘zigzag’
phase (a, e), the monolayer (b, f), the crystalline bilayer (c, g),
and the amorphous bilayer of 2D silica (d, h), respectively. All LEED
measurements taken at 42 eV and at room temperature. The reciprocal
unit cell of the Ru(0001) substrate is indicated with a black line,
the unit cells of the overlayers are indicated in blue, green, and
yellow (a) and in orange (b, c). All STM images have been obtained
at 4 K with a size of 3.8 nm × 3.8 nm. The following tunneling
parameters have been used: (e) I = 20 pA, V =
0.7 V. (f) I = 100 pA, V = 50 mV. (g) I = 100 pA, V = 2.0 V (image reproduced from ref (10)). (h) I = 60 pA, V = 2.0 V.In Figure e, a
high-resolution STM image of the new phase is shown with a rectangular
unit cell marked in blue. This contrast is clearly distinguishable
from monolayer (Figure f), crystalline (Figure g), and amorphous (Figure h) bilayer STM images. Typical parallel zigzag lines
can be distinguished which are oriented perpendicular to the three
high symmetry orientations of the Ru(0001) substrate surface. At low
bias the STM contrast reveals that the parallel zigzag lines seem
to be interconnected by regularly appearing bridges, highlighted with
white ellipses in Figure e. Large scale STM measurements can be found in the Supporting Information for further information.
Over the sample, domains with three orientations have been found,
consistent with results obtained from the LEED pattern. The rotational
domains are typically divided by translation domain boundaries into
smaller domain sizes with dimensions between 10 and 20 nm in width.
Due to its characteristic structure the phase is further on called
silica ‘zigzag’ phase in this manuscript.Based
on these experimental findings several structural models
have been constructed by performing DFT geometry optimizations. These
optimizations were carried out by using both, the atomic orbital and
plane wave based codes CRYSTAL and VASP, respectively.[13,14] A unit cell size of 9.4 Å × 7.6 Å has been assumed.
Starting from crystalline silica bilayer configurations with rectangular
unit cells according to Malashevich et al. also other configurations
with bonds to the metal substrate have been considered.[15] The most stable resulting model is shown in Figure . This model consists
of a complex arrangement of interconnected tetrahedral SiO4 building units comprising parallel wavy bilayer rows which are responsible
for the zigzag line appearance of the structure. These parallel zigzag
lines form chains of slightly distorted vertically arranged four-membered
rings of Si atoms, interconnected via shared O atoms. The zigzag lines
comprising vertical four-membered Si rings are bound together with
bridging SiO4 units in the top layer of the system, thereby
forming distorted nonplanar eight-membered Si rings in the top view
and vertically arranged three-membered Si rings in the side view (see
top and side views of the model with marked Si rings in Figures and 3). In the silica monolayer all Si atoms bind with a single O atom
to the metal substrate, while in the ‘zigzag’ phase
only two Si atoms are connected over two separate O atoms each to
the Ru substrate per unit cell. The stoichiometry for the silica monolayer
is SiO2.5 and for the silica bilayer it is SiO2.0, whereas, for the silica ‘zigzag’ phase, according
to the model, it is found to be SiO2.17.
Figure 2
Ball and stick model
of the silica ‘zigzag’ phase:
(a) Top and (b) side view (side view along the Ru[11 2̅0] direction).
The topmost Si atoms are dark green, all other Si atoms are light
green, O atoms are orange, and Ru atoms are gray. (c) The structure
of the topmost Si atoms superimposed on an STM image of the ‘zigzag’
phase. The overlayer unit cell is marked in blue. Eight-membered Si
rings are marked with light blue hatched areas. STM image: 3.8 nm
× 3.8 nm, I = 20
pA, V = 0.7 V.
Figure 3
Binding of the 2D silica phases to the Ru(0001)
substrate surface.
XPS measurements of (a) the O 1s and (b) Ru 3d5/2 core
level region for the ‘zigzag’ silica (black line), bilayer
silica (red dashed line), Ru(0001)-(2 × 2)-3O (blue dashed line),
and the Ru(0001)-(2 × 2)-1O (green dashed line). (c–e)
Model side views of the 2D silica phases on Ru(0001): for (c) the
monolayer, (d) the ‘zigzag’ (side view along the Ru[1̅100]
direction), and (e) the bilayer phase. Topmost Si atoms are dark green,
all other Si atoms are light green, O atoms are orange, and Ru atoms
are gray. Three- and four-membered rings are marked with orange and
green hatched areas, respectively.
Ball and stick model
of the silica ‘zigzag’ phase:
(a) Top and (b) side view (side view along the Ru[11 2̅0] direction).
The topmost Si atoms are dark green, all other Si atoms are light
green, O atoms are orange, and Ru atoms are gray. (c) The structure
of the topmost Si atoms superimposed on an STM image of the ‘zigzag’
phase. The overlayer unit cell is marked in blue. Eight-membered Si
rings are marked with light blue hatched areas. STM image: 3.8 nm
× 3.8 nm, I = 20
pA, V = 0.7 V.Binding of the 2D silica phases to the Ru(0001)
substrate surface.
XPS measurements of (a) the O 1s and (b) Ru 3d5/2 core
level region for the ‘zigzag’ silica (black line), bilayer
silica (red dashed line), Ru(0001)-(2 × 2)-3O (blue dashed line),
and the Ru(0001)-(2 × 2)-1O (green dashed line). (c–e)
Model side views of the 2D silica phases on Ru(0001): for (c) the
monolayer, (d) the ‘zigzag’ (side view along the Ru[1̅100]
direction), and (e) the bilayer phase. Topmost Si atoms are dark green,
all other Si atoms are light green, O atoms are orange, and Ru atoms
are gray. Three- and four-membered rings are marked with orange and
green hatched areas, respectively.For demonstration of the match between the DFT-model and
the experimentally
found STM contrast of the ‘zigzag’ structure, a superposition
of the topmost Si atoms, together with its coordinated O atoms, onto
a STM image is shown in Figure c. The whole structure fulfills the requirement posed by the
LEED measurements for a glide mirror plane symmetry. Additional visualizations
of the two most stable calculated DFT structures and a STM simulation
for the most stable model are shown in the Supporting Information.To probe the chemical nature of the oxide
phases, corresponding
XPS measurements have been taken in the O 1s, Ru 3d5/2,
and Si 2p core level region.[11] O 1s and
Ru 3d5/2 spectra are shown in Figure a and b, the Si 2p spectrum is shown in the Supporting Information. The shape of the O 1s
spectrum of the silica ‘zigzag’ phase can be fitted
with a main peak at 531.7 eV and a smaller peak at 529.9 eV binding
energy, indicating that two different O species at least must be present
in the structure. Comparison of this spectrum with the O 1s peak positions
of the strongly bound silica monolayer system on Ru(0001) reveals
that O species assigned to the peak position around 529.8 eV are likely
to be part of Ru–O–Si bonding.[5] This observation hints toward a bonding of the 2D silica ‘zigzag’
layer to the underlying Ru(0001) substrate surface. The Ru 3d5/2 spectrum has a significantly lower intensity at the higher
binding energy side compared to the spectra belonging to the silica
bilayer, where a Ru(0001)-(2 × 2)-3O coverage is supposed to
be still present at the metal–oxide interface.[5] This may indicate that the Ru(0001)-(2 × 2)-3O coverage
is missing for the silica ‘zigzag’ phase. The Si 2p
spectrum can be fitted with one peak at 102.8 eV binding energy which
is found to be shifted to higher binding energy by 0.3 eV as compared
to the peak position corresponding to the silica bilayer phase. This
fact points to a higher oxidation state of the Si atoms within the
silica ‘zigzag’ phase compared to the ones in the 2D
SiO2 bilayer system. The findings of the XPS measurements,
namely the fingerprints for the bonding of the 2D silica layer to
the underlying Ru substrate and its higher oxidized stoichiometry,
in comparison to the one of the 2D silica bilayer, are fully in line
with the suggested structural model for the silica ‘zigzag’
phase presented above.In Figure c–e
model side views of the three observed 2D silica phases on Ru(0001),
the monolayer, the ‘zigzag’, and the bilayer phase,
are shown, respectively. The comparison allows for insights into the
differences in thickness and oxide–substrate coupling via oxygen
bonds of the three different 2D silica phases on Ru(0001). Compared
to the silica ‘zigzag’ phase, the distance between the
Rumetal surface and the topmost Si atoms appears to be larger for
the chemically decoupled silica bilayer phase, although both phases
comprise a bilayer system.Additionally, IRAS measurements have
been performed to investigate
the absorption properties of the silica ‘zigzag’ phase.
A typical IRAS measurement over the range 600 to 1400 wavenumbers
is shown in Figure . The most prominent absorption frequency is at 1230 cm–1. The smaller absorption peaks marked with red and blue background
bars are at similar positions as the most prominent IR absorption
frequencies for the silica mono- and bilayer phase, respectively,
which may to some extent coexist at the surface (see Supporting Information for IRAS spectra of the silica mono-
and bilayer phase and ref (5)). In Figure also the calculated infrared reflection (IR) intensities for the
model are presented. Virtually all of the observed absorption peaks
are nicely reproduced, within the expected accuracy of the calculations.
Only the intensity of the 867 cm–1 peak of the calculation
appears as too weak in comparison with the corresponding experimental
peak, yet the positions deviate by only 17 cm–1.
In general the complex silica ‘zigzag’ phase structure,
comprising three- and four-membered vertically arranged rings, may
essentially generate modes of mixed character. Still, some trends
can be identified. The most prominent peak at 1230 cm–1 can be assigned to antisymmetric stretching of the vertical Si–O–Si
linkage that goes in-phase along the ‘zigzag’ bilayer
rows. The mode at 1060 cm–1 is similar apart from
going antiphase along the ‘zigzag’ lines. Besides, for
this mode the vertical Si–O–Si vibrations in the three-membered
rings are more pronounced than those in the four-membered rings. The
mode at 1000 cm–1 can be assigned to vertical antisymmetric
Si–O–Si stretches of three-membered rings, horizontal
antisymmetric Si–O–Si of four-membered rings, and also
the antisymmetric stretch of the bridging Si–O–Si, that
goes further in the direction of O–Ru. Other modes correspond
to symmetric Si–O–Si stretching, which, in addition
of the inter-ring coupling, are also coupled to the O–Ru stretches.
Figure 4
Comparison
of IRAS measurements for the silica ‘zigzag’
phase (black curve) and IR calculations (red curve). The absorption
peaks marked with a red and blue background bar are associated with
the silica mono- and bilayer phase, respectively.[5]
Comparison
of IRAS measurements for the silica ‘zigzag’
phase (black curve) and IR calculations (red curve). The absorption
peaks marked with a red and blue background bar are associated with
the silica mono- and bilayer phase, respectively.[5]Additionally, a comparison of
calculated IR intensities for the
here presented model and another DFT-optimized structural model, consistent
with the glide-plane symmetry, can be found in the Supporting Information. The agreement between experimental
and calculated IRAS spectra support strongly the here presented model.The silica ‘zigzag’ phase is always formed following
the above-mentioned preparation conditions and has been reproduced
several times on different Ru(0001) single crystal substrates. The
silica polymorph can easily be transformed into a single phase silica
bilayer upon annealing in 2 × 10–6 mbar O2 at 1260 K for 10 min. The silica bilayer system has not been
observed to transform back to the silica ‘zigzag’ phase
at varying preparation conditions so far. Therefore, the here presented
silica phase with zigzag structure can be understood as a metastable
silica phase, intermediate between mono- and bilayer in terms of substrate
coupling which demonstrates the richness of the ultrathin silica phases.
Insight into growth modes and transformations of 2D silica films may
thereby support understanding of glass transitions.In this
manuscript we address the successful preparation of a new
ultrathin 2Dsilica polymorph on Ru(0001) and its structural and chemical
characterization using the surface science techniques LEED, STM, IRAS,
and XPS. Furthermore, a DFT based structural model is presented which
is consistent with the experimental findings.
Experimental
Section
The results of experiments presented here have been
conducted in
three different UHV chambers, all with base pressures below 2 ×
10–10 mbar, and equipped with low energy electron
diffraction (LEED) optics, electron beam evaporators, and the typical
facilities for sample manipulation and cleaning. Scanning tunneling
microscopy (STM) experiments have been performed in a custom-designed
UHV system, equipped with a low temperature STM which was operated
in constant current mode using a PtIr tip. X-ray photoelectron spectroscopy
(XPS) and LEED were carried out at the Low Energy and Photoemission
Electron microscope (LEEM/PEEM) SMART operating at the synchrotron
radiation source BESSY II of the Helmholtz-Zentrum Berlin (HZB).[16]Ru(0001) single crystals were cleaned
by several cycles of Ar+ sputtering and annealing in UHV
at 1370 K. A Ru(0001)(2 ×
2)3O reconstruction was established prior to deposition of Si by heating
the sample to 1200 K in 2 × 10–6 mbar O2. 1.8 to 2.2 MLs of Si were evaporated at room temperature
from a pure Si rod via an e-beam evaporator in 2 × 10–7 mbar O2. The sample was subsequently annealed in 2 ×
10–6 mbar O2 at 1130 to 1180 K for 15
min.
Authors: D Löffler; J J Uhlrich; M Baron; B Yang; X Yu; L Lichtenstein; L Heinke; C Büchner; M Heyde; S Shaikhutdinov; H-J Freund; R Włodarczyk; M Sierka; J Sauer Journal: Phys Rev Lett Date: 2010-09-30 Impact factor: 9.161
Authors: Kristen M Burson; Hyun Jin Yang; Daniel S Wall; Thomas Marsh; Zechao Yang; David Kuhness; Matthias Brinker; Leonard Gura; Markus Heyde; Wolf-Dieter Schneider; Hans-Joachim Freund Journal: J Phys Chem C Nanomater Interfaces Date: 2022-02-11 Impact factor: 4.126