Chiara Corsini1, Stefan Peeters1,2, M C Righi1. 1. Department of Physics and Astronomy, Alma Mater Studiorum University of Bologna, Via Berti Pichat 6/2, 40127 Bologna, Italy. 2. Department of Physics, Informatics and Mathematics, University of Modena and Reggio Emilia, I-41125 Modena, Italy.
Abstract
Among metal β-diketonates, nickel acetylacetonate (Ni(acac)2) has been widely employed as a precursor for many chemical structures, due to its catalytic properties. Here, we investigate, by means of density functional theory (DFT) calculations, the adsorption and dissociation of this complex: after an evaluation of the structural and electronic properties of Ni(acac)2, a comparison between different dissociation patterns reveals that the most favorable pattern for the complex adsorbed on iron is different from the one suggested by considering the strength of the bonds in the isolated complex and an attempt to generalize this dissociation model is made in this work. Moreover, the most favorable adsorption configurations turned out to be a long bridge positioning of the nickel atom along with an on top positioning of the oxygen atoms of Ni(acac)2, while a short bridge positioning is the most favorable for the central metallic unit alone.
Among metal β-diketonates, nickel acetylacetonate (Ni(acac)2) has been widely employed as a precursor for many chemical structures, due to its catalytic properties. Here, we investigate, by means of density functional theory (DFT) calculations, the adsorption and dissociation of this complex: after an evaluation of the structural and electronic properties of Ni(acac)2, a comparison between different dissociation patterns reveals that the most favorable pattern for the complex adsorbed on iron is different from the one suggested by considering the strength of the bonds in the isolated complex and an attempt to generalize this dissociation model is made in this work. Moreover, the most favorable adsorption configurations turned out to be a long bridge positioning of the nickel atom along with an on top positioning of the oxygen atoms of Ni(acac)2, while a short bridge positioning is the most favorable for the central metallic unit alone.
Metal β-diketonates
are a class of metallorganic compounds
widely employed as chemical precursors for their volatility, rich
reactivity, and commercial availability. Because of their catalytic
properties, these compounds are ideal for several applications.[1] In fact, nickel acetylacetonate, Ni(acac)2, a member of this group of complexes, is employed in optoelectronics,[2,3] electrocatalysis,[4] polymer chemistry,[5,6] film growth,[7,8] synthesis of nanoparticles,[9] and nanocomposites.[10−12]However,
the properties of Ni(acac)2 adsorbed on iron
are still scarcely described in the literature. In 1967, Kishi and
co-workers proposed a description of the adsorption of acetylacetonate
units on nickel and iron, based on infrared and ultraviolet spectroscopies.[13] The adsorption and the decomposition of Ni(acac)2 on a metallic substrate were never investigated, to the best
of our knowledge. Understanding the atomistic mechanism of the dissociation
of this complex on metal can be useful to clarify its functionality.
Here, we present a study based on density functional theory (DFT)
concerning the adsorption and dissociation of Ni(acac)2 on iron. After presenting structural and electronic properties that
were never calculated before for isolated Ni(acac)2 by
means of DFT, we present in this work the adsorption and dissociation
energies of this complex on different sites of the iron surface.
Methods
We focused on the monomeric form of the Ni(acac)2 complex
shown in Figure .
Figure 1
Chemical
structure of Ni(acac)2.
Chemical
structure of Ni(acac)2.To study the properties of Ni(acac)2 and its interaction
with an iron surface, the Quantum Espresso package[14,15] was used to perform first-principle calculations within the framework
of DFT. The Perdew, Burke, and Ernzerhof (PBE) approximation[16] was used to describe electronic exchange and
correlation. The plane wave/pseudopotential approach was employed,
with cutoffs of 35 and 280 Ry applied to the kinetic energy of the
wave functions and the charge density, respectively, as the pseudopotentials
were ultrasoft. The choice for these values of the cutoffs is justified
in the Supporting Information. Spin polarization
was used and smearing with Gaussian functions was applied with a width
of 0.02 Ry to better describe electronic occupations around the Fermi
level. For the geometry optimization of the isolated complex, a cubic
supercell of 60 Å was used to avoid interactions between the
periodic replicas. The adsorption of the molecule on iron was studied
considering the (110) surface, as it is the most stable surface for
this metal.[17,18] A supercell of iron with a 5
× 3√2 in-plane size and a height 6√2 times the
lattice parameter of bulk iron was used, containing a slab composed
of four layers with 30 atoms each. Integrations were carried out at
the Γ point for the calculations in the cubic cell, while for
the orthorhombic cell, a 2 × 2 × 1 Γ-centered grid
was chosen. An initial guess for the geometry of the complex was obtained
with the software Avogadro.[19] The molecular
structure was then optimized, with the total energy and the forces
converged under the thresholds of 10–4 and 10–3 Ry, respectively.
Results and Discussion
Properties
of Isolated Ni(acac)2
The chemical
structure of Ni(acac)2 obtained from the geometry optimization
agrees with the other existing data in the literature.[20−22] Calculated bond lengths and angles, reported in Table , differ no more than 2 and
3% in absolute value, respectively, compared to previous experimental
and theoretical observations. The symmetry of the complex was also
verified by analyzing the discrepancies among equivalent bonds. Such
discrepancies were always below 0.1%, which is a low enough value
to reasonably confirm the symmetry of the chemical structure.
Table 1
Bond Lengths and Angles of Ni(acac)2a
bond
length (Å)
angle
size (deg)
Ni–O
1.85
O–Ni–O
95.9
O–C2
1.28
Ni–O–C2
125.6
C2–C3
1.40
O–C2–C3
125.0
C2–C1
1.51
O–C2–C1
114.5
C3–H
1.09
C2–C3–C4
122.9
The atomic labels correspond to
the ones shown in Figure .
The atomic labels correspond to
the ones shown in Figure .Electronic properties
of the Ni(acac)2 complex were
also evaluated. The ionization energy E was calculated aswhere ENi(acac) and ENi(acac) are the total energies
of the cationic complex obtained by removing one electron and of the
neutral complex, respectively. The calculated value of 6.25 eV is
comparable to the experimental one of 7.41 eV,[23] with an underestimation of about 16%, most probably due
to the well-known problem of the fundamental gap in DFT.[24]The frontier molecular orbitals of Ni(acac)2 are shown
in Figure . The lowest
energy state corresponds to a singlet state in which the highest occupied
molecular orbital (HOMO) is the result of a combination of the d orbital of Ni, accounting
for almost 70% of the wave function, and one p orbital for each of the O and C3 atoms,
collectively accounting for more than 20% of the wave function. The
lowest unoccupied molecular orbital (LUMO) is composed of almost 60%
of the Ni d orbital
and of the O p orbitals,
which collectively account for almost 25% of the wave function. LUMO
+ 1 and LUMO + 2, which are mostly obtained by combining p orbitals of the C and O atoms of the
ligand units, are in perfect agreement with the plots proposed in
the literature for the LUMO and LUMO + 1.[25] In fact, the high number of nodal planes in the lowest unoccupied
molecular orbital (LUMO) may suggest that the calculated energy of
this orbital is underestimated, and it should lie above LUMO + 2.
Figure 2
Frontier
molecular orbitals of Ni(acac)2 plotted with
an isovalue of 0.003. The red and blue colors of the isosurfaces identify
the positive and negative signs of the wave function, respectively.
Frontier
molecular orbitals of Ni(acac)2 plotted with
an isovalue of 0.003. The red and blue colors of the isosurfaces identify
the positive and negative signs of the wave function, respectively.To estimate which could be the most favorable dissociation
pattern
for the isolated complex, the fragmentation energy Efrag was determined aswhere Efrag and Efrag are
the
total energies of the individual fragments obtained after molecular
dissociation. This analysis aims at comparing different ways of breaking
the molecules to evaluate the strength of the broken bonds. The absolute
values of fragmentation energies obtained in eq cannot represent realistic dissociative events,
where the fragments can rearrange and can be stabilized by the presence
of other chemical species. However, it is instructive to compare the
fragmentation energies of different possible fragmentation patterns
to understand which are the strongest bonds in the complex. We considered
nine different fragmentation patterns in total, shown in Figure . These patterns
do not exhaust all of the possible combinations for the molecular
dissociation; yet, they were chosen among the most representative
cuts for this complex.
Figure 3
Fragmentation patterns considered for Ni(acac)2, divided
into two groups depending on whether equal or different bonds are
broken. An exception is Cut 3, in which a single bond is broken, compared
to all of the other patterns in which two bonds are broken. The fragmentation
energies, calculated as in eq and expressed in eV, accompany each pattern.
Fragmentation patterns considered for Ni(acac)2, divided
into two groups depending on whether equal or different bonds are
broken. An exception is Cut 3, in which a single bond is broken, compared
to all of the other patterns in which two bonds are broken. The fragmentation
energies, calculated as in eq and expressed in eV, accompany each pattern.The lowest fragmentation energy is observed in the case of
Cut
2, where two Ni–O bonds are broken. Breaking two C–C
bonds is more difficult, requiring 5.8 (Cut 8) to 7.4 (Cut 1) eV more
than Cut 2. As expected, the fragmentation energies of mixed patterns
where a Ni–O bond and a C–C bond are broken lie in the
middle. Therefore, Cut 2 may be the most likely to occur for isolated
molecules, as the energy required to separate the two fragments is
lower with this scheme. However, the effect of a metallic substrate
can change the picture provided by these calculations, as the fragments
of the molecules can be stabilized differently on the surface of the
metal, in favor of a dissociative pattern that involves the stronger
C–O bonds.One could roughly estimate the strength of
individual bonds in
the complex by considering half of the fragmentation energies of Cuts
1, 2, and 4. This calculation would yield 5.96, 2.25, and 5.46 eV
for C–O, Ni–O, and C–CH bonds, respectively.
Cuts 5–9 are indeed the combination of these fragmentation
patterns and summing up the fragmentation energies of the individual
bonds would yield 7.71, 8.21, and 11.4 eV for Ni–O + C–CH
(Cuts 5 and 6), Ni–O + C–O (Cut 7), and C–O +
C–CH (Cuts 8 and 9), respectively. These last values differ
from the energies on the right side of Figure . Such discrepancies are most probably due
to the different electronic structures of the fragments, which are
left to relax to the minimum energy configurations in all of the calculations.
Constraining the electronic configurations by assigning specific spin
multiplicities to the fragments would probably provide better agreement
between the calculated bond strengths; yet, such a detailed analysis
goes beyond the purpose of this study, as a qualitative consistency
can already be observed in the fragmentation energies calculated with
the present approach.
Adsorption and Fragmentation on Iron
To better understand
the effect of a metallic substrate on the chemical properties of Ni(acac)2, the Ni(acac)2 complex was adsorbed on an iron
(110) surface. Three nonequivalent sites of the surface were chosen
as the initial position of the Ni atom of the complex: the position on top of an iron atom (OT), the twofold coordination site,
called the short bridge (SB), and the fourfold coordination
site, called the long bridge (LB). Two different
orientations of the complex were considered for all three sites: with
the ligand units parallel to the y-axis of the supercell
(OT, SB, and LB) and with the complex rotated by 45° (OT*, SB*,
and LB*). During the geometry optimization of the complexes on the
iron surfaces, the x and y coordinates
of the Ni atom were kept fixed, while all of the other degrees of
freedom were allowed to relax. The final configurations of the adsorbed
systems are shown in Figure .
Figure 4
Optimized geometries of Ni(acac)2 on the iron (110)
surface, with the complex placed in the on top (OT), short bridge (SB), and long bridge (LB)
configurations and their rotated counterparts, marked by an asterisk,
along with the respective adsorption energies. The size of the blue-colored
iron atoms was increased by 50% in the pictures. In the top views,
the iron atoms below the first layer were colored with a lighter blue
to better distinguish the relevant sites on the surface.
Optimized geometries of Ni(acac)2 on the iron (110)
surface, with the complex placed in the on top (OT), short bridge (SB), and long bridge (LB)
configurations and their rotated counterparts, marked by an asterisk,
along with the respective adsorption energies. The size of the blue-colored
iron atoms was increased by 50% in the pictures. In the top views,
the iron atoms below the first layer were colored with a lighter blue
to better distinguish the relevant sites on the surface.When the complex was in the OT, OT*, SB, and LB* configurations,
the complex chemisorbed on the iron surface, while in the case of
the SB* and LB configurations, only physisorption could be established.
For all of these systems, the adsorption energy Eads was evaluated aswhere ENi(acac)iron and Eiron are the total energies of the system composed
by the complex adsorbed on the iron slab and of the iron slab alone,
respectively. The adsorption energy for each configuration is included
in Figure . One of
the most favorable configurations for the Ni atom on the surface is
the OT position. However, the LB* configuration is especially favorable
because all of the O and C3 atoms are almost on top of iron atoms,
increasing the number of bonding interactions and leading to a more
stable configuration. In fact, rotating the complex by 45° is
favorable only when the Ni atom is on the LB site. In the other cases,
instead, the rotated complex cannot efficiently adsorb on the surface,
resulting in twisted geometries (OT*) or weak physisorption (SB*).
Bond Dissociation on Iron
The metallic substrate can
play an important role in modifying the mechanisms of molecular dissociation.
To verify whether the dissociation mechanism predicted for isolated
Ni(acac)2 is still the most favorable also on iron, we
calculated the dissociation energies on the substrate Efragiron aswhere Ecentraliron and Eligandiron are
the total energies of the fragments corresponding to the central metallic
unit and to a single ligand unit, respectively, adsorbed on the iron
surface. The total energy of the iron slab must be subtracted twice
in eq to balance the
number of iron atoms. The dissociation energies on iron were calculated
for different placements of the metallic centers and ligand units
originated by Cut 1 and Cut 2. Lateral and top views of the fragments
considered are included in Figure . The sites and orientations considered for the central
metallic units were the most favorable found in the adsorption calculations,
namely, OT, SB, and LB*. Three different orientations were considered
for each of the ligand units, which were left to relax freely on the
surface. Each ligand unit was placed on the iron surface with the
carbon chain parallel to the x-axis, rotated by 45°,
and parallel to the y-axis, to explore different
adsorption configurations on the surface. For both the fragments,
the most favorable configurations turned out to be the ones in which
the units were rotated by 45°. These adsorption configurations,
shown in the bottom panels of Figure , were the ones considered for the calculation of the
dissociation energy in eq .
Figure 5
Optimized geometries of the fragments of Ni(acac)2 obtained
from Cut 1 and Cut 2 on the iron surface. In the top views, the sizes
of all of the iron atoms were increased by 50% and the atoms below
the first layer were colored with a lighter blue.
Optimized geometries of the fragments of Ni(acac)2 obtained
from Cut 1 and Cut 2 on the iron surface. In the top views, the sizes
of all of the iron atoms were increased by 50% and the atoms below
the first layer were colored with a lighter blue.Table reports
the calculated dissociation energies of the Ni(acac)2 complex
on the iron surface. All of the calculated dissociation energies are
negative, meaning that the dissociation of the complex is favorable
on the substrate. Cut 1 is the most favorable way of breaking the
complex, as the energies obtained from this pattern are higher in
absolute value than the ones of Cut 2. This result shows that the
preferred dissociation pattern changes from Cut 2 for the isolated
molecule to Cut 1 for the complex adsorbed on the iron substrate.
The fragments obtained upon dissociation on the iron surface can be
stabilized differently with respect to the isolated molecular fragments,
which are unable to relax their strained geometry. In particular,
for Cut 1, such favorable values of dissociation energies are also
due to the detachment of the oxygen atoms of the central metallic
cores, leading to significantly higher stability of the system. For
both dissociation patterns, the most favorable destination for the
metallic core is the SB position, providing the lowest (highest in
absolute value) dissociation energy.
Table 2
Reaction
Energies for the Dissociation
on the Iron Substrate Efragiron in eV
OT
SB
LB*
Cut
1
–1.88
–2.70
–1.62
Cut 2
–0.82
–1.49
–1.27
Since only part of the O atoms detached from the Ni
atom in the
central units originated by Cut 1, we verified whether the full dissociation
of the NiO4 unit on iron is thermodynamically favorable,
by calculating the following reaction energywhere Efrag,centraliron is the energy required
to fully divide the NiO4 central unit and ENiiron, EOiron, and ENiOiron are the total energies of the respective
isolated species, all adsorbed on iron. The values of Efrag,centraliron vary by changing the adsorption site of the Ni atom on the surface;
yet, they range from −1.33 (SB) to −2.20 eV (LB), with
the negative sign indicating that the full dissociation of the NiO4 central unit is favorable and that the final product of the
dissociation will most probably consist of Ni and O atoms fully separated
on the iron surface, as long as enough energy is provided to the system
to overcome the dissociation barriers.In a previous study regarding
molybdenum dithiocarbamates, we discovered
that the most probable fragmentation pattern for these complexes on
iron differs from the one for the isolated complexes, predicted by
analyzing the strength of the bonds that take part in the dissociation.[26,27] The results of the fragmentation analysis are in perfect agreement
with the ones obtained in this work for Ni(acac)2 and they
suggest the following general rules for small metallorganic complexes
interacting with the iron surface:In fact, Ni(acac)2 and most of the MoDTC structures
on iron can be broken more preferably between the chalcogen atoms
and the adjacent carbon atoms of the ligand units. These chalcogen
atoms remain near the central metallic units, completing the coordination
of the metal, and possibly detach in a subsequent step, while the
carbon atoms with broken bonds strongly bind to the iron surface.While the molecular dissociation of
the isolated complexes is energetically unfavorable, the iron substrate
is capable of stabilizing the fragments of the dissociation, turning
it into a favorable process.The dissociation pattern in which the
weakest bonds of the isolated complexes are broken is not the most
probable when the complexes are on the iron surface. Alternative paths
can be observed in which stronger bonds are broken, due to the stabilization
of the relative fragments by the substrate.
Conclusions
We presented a study concerning the interaction
of Ni(acac)2 with an iron surface by means of DFT. After
confirming the
good agreement between the optimized geometry of the complex with
the existing structural data available, we calculated the frontier
orbitals and the ionization energy of this complex for the first time
with DFT. A fragmentation analysis both for the isolated complex and
for the complex adsorbed on iron was performed and different adsorption
sites were considered to understand which is the most preferable configuration
of Ni(acac)2 on the iron surface. The main results are
summarized as follows:For isolated
Ni(acac)2, the most favorable
fragmentation pattern is Cut 2, corresponding to
the dissociation of the acetylacetonate ligand units from the nickel
atom.The most favorable adsorption configuration
for Ni(acac)2 on the iron surface is LB*, requiring the
nickel atom to
be in the long bridge position and the oxygen atoms
to be on top of the nearest iron atoms. After dissociation, the central
metallic unit of the complex is more stabilized in the short
bridge position.Both dissociation
patterns, which are not favorable
for the isolated complex, become favorable on iron. The most favorable
fragmentation pattern for the complex adsorbed on iron becomes Cut
1 due to the stabilization effect of the substrate. These observations,
in agreement with the ones drawn for MoDTC complexes, suggest a possible
generalization of the dissociation mechanism on the iron surface for
small metallorganic complexes where the ligand units are connected
to the metallic center through chalcogen atoms.The reaction energies for the fragmentation calculated in
this
work do not take into account the energy barriers associated with
the dissociation. A further step of this study could include the estimation
of such barriers and the dynamic simulations of the dissociation,
to better understand the kinetics of the different mechanisms.
Authors: P Giannozzi; O Andreussi; T Brumme; O Bunau; M Buongiorno Nardelli; M Calandra; R Car; C Cavazzoni; D Ceresoli; M Cococcioni; N Colonna; I Carnimeo; A Dal Corso; S de Gironcoli; P Delugas; R A DiStasio; A Ferretti; A Floris; G Fratesi; G Fugallo; R Gebauer; U Gerstmann; F Giustino; T Gorni; J Jia; M Kawamura; H-Y Ko; A Kokalj; E Küçükbenli; M Lazzeri; M Marsili; N Marzari; F Mauri; N L Nguyen; H-V Nguyen; A Otero-de-la-Roza; L Paulatto; S Poncé; D Rocca; R Sabatini; B Santra; M Schlipf; A P Seitsonen; A Smogunov; I Timrov; T Thonhauser; P Umari; N Vast; X Wu; S Baroni Journal: J Phys Condens Matter Date: 2017-10-24 Impact factor: 2.333
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