In this work we present a comprehensive experimental study to determine the contact forces between individual metal oxide nanoparticles in the gas-phase using atomic force microscopy. In addition, we determined the amount of physisorbed water for each type of particle surface. By comparing our results with mathematical models of the interaction forces, we could demonstrate that classical continuum models of van der Waals and capillary forces alone cannot sufficiently describe the experimental findings. Rather, the discrete nature of the molecules has to be considered, which leads to ordering at the interface and the occurrence of solvation forces. We demonstrate that inclusion of solvation forces in the model leads to quantitative agreement with experimental data and that tuning of the molecular order by addition of isopropanol vapor allows us to control the interaction forces between the nanoparticles.
In this work we present a comprehensive experimental study to determine the contact forces between individual metal oxide nanoparticles in the gas-phase using atomic force microscopy. In addition, we determined the amount of physisorbed water for each type of particle surface. By comparing our results with mathematical models of the interaction forces, we could demonstrate that classical continuum models of van der Waals and capillary forces alone cannot sufficiently describe the experimental findings. Rather, the discrete nature of the molecules has to be considered, which leads to ordering at the interface and the occurrence of solvation forces. We demonstrate that inclusion of solvation forces in the model leads to quantitative agreement with experimental data and that tuning of the molecular order by addition of isopropanol vapor allows us to control the interaction forces between the nanoparticles.
Nanoparticles serve
as the building block
in an increasing amount
of advanced materials and devices. Therefore, they are used in processes
such as fluidization,[1,2] coating,[3,4] or
mixing[5,6] to be implemented in products like gas sensors,[7] batteries,[8] or drug
delivery systems.[9,10] In order to achieve best performance,
it is crucial to have good control over the contact forces between
the nanoparticles.[11−13] At the nanoscale, contact forces usually dominating
over inertial forces and thus determine the interplay of individual
nanoparticles.[14] They promote agglomeration
of single nanoparticles, which explains why nanoparticles are rarely
present individually.[15] On the one hand,
individual nanoparticles would be advantageous for a lot of applications,
on the other hand, also well-controlled degrees of agglomeration can
be desired for certain applications. Hence, a fundamental understanding
of the contact forces between single nanoparticles is necessary to
achieve high-efficiently processes and high-quality products.In general, contact forces are the summation of van der Waals,
capillary, electrostatic, and double layer forces.[16,17] Since most of the industrial processes for nanoparticle synthesis
are performed in the gas-phase,[18,19] this work focuses on
contact forces between nanoparticles under ambient atmospheric conditions.
Furthermore, it is questionable if state-of-the-art continuum theories
sufficiently describe molecular interactions which become increasingly
important at the nanoscale.[20,21] Therefore, we consider
three possible forces: (i) van der Waals, (ii) capillary, and (iii)
solvation. van der Waals forces between particles are generally described
by the Hamaker approach.[22] The capillary
force model depicts the formation of a liquid meniscus between two
particles. Besides air humidity, the capillary force depends strongly
on the macroscopic water contact angle of the material.[23] Finally, the solvation force predicts structuring
of molecules between two opposite surfaces (e.g., particles). The
molecules take discrete positions in the gap, leading to discrete
energetically favorable gap distances.[24,25] In contrast
to the Hamaker and capillary model, the solvation model is a noncontinuum
approach. We analyze all experimentally determined contact forces
in this work with regard to these three force models.Measuring
contact forces between nanosized objects is challenging.
Typically, the atomic force microscope (AFM) is used.[21,26−32] This instrument measures the forces between a fine tip against an
arbitrary substrate.[26,27] Multiple studies analyzed the
acting forces between a single AFM-tip and flat surfaces and connected
them to varying combinations of force models.[21,23,27−34] However, all these studies were limited to the tip–sample
system without investigating real nanoparticles and did not use a
coherent description of acting forces. Friedlander studied the mechanical
behavior of nanoparticle agglomerates under strain with an AFM.[35,36] In a recent study, we pursued these investigations by detailed analyses
of the measured forces. We showed that penetrating highly porous nanoparticle
agglomerates with an AFM-tip is a reliable technique to measure contact
forces directly between two individual nanoparticles. Parts of the
agglomerate adhere to the AFM-tip. During retraction this parts unfold
and finally detach at a particle–particle contact. Analyzing
this particle–particle breakage, our study suggested that contact
forces between nanoparticles can be described by combination of capillary
and solvation forces revealing the necessity to consider noncontinuum
effects.[20,37−39] However, the measurements
were focused on hydrophilic TiO2 nanoparticles, and therefore,
the influence of key properties such as material, surface, and environment
has to be proven for a general implementation. So far, no accurate
characterization of the contact forces between two individual nanoparticles
is available in the literature.This paper elucidates the major
interparticle forces between metal
oxide nanoparticles in the gas-phase based on force spectroscopy.
We show that these forces can be explained by a combination of capillary
and solvation forces. To highlight the importance of surface properties
and to show the general validity of our force concept, we analyze
systematically two different metal oxides. We then propose a mathematical
description which calculates the contact forces in agreement with
our experimental results.
Experimental Section
Particle
Characterization
In this study, industrially
made TiO2 and Al2O3 nanoparticles
(Evonik industries) were analyzed. Both materials were purchased in
two surface variations, hydrophilic and hydrophobic. The hydrophobic
surfaces were achieved by hydrophobization of the hydrophilic nanoparticles.[40] The primary particle size distributions were
analyzed in a Joel 1400 TEM in vacuum of 10–5 mbar
and a voltage of about 120 kV. Further, the infrared spectra of the
nanopowders were obtained by Diffuse Reflectance Infrared Fourier
Transform spectroscopy (DRIFT) measurements using a IF566 spectrometer
(Bruker) equipped with a praying mantis accessory and a temperature
reaction chamber (Harrick). The samples were heated up to 120 °C
for 1 h in helium environment to remove the physisorbed water and
study the OH surface group structure. Also, TGA analysis was performed
on all four powders. The powders where heated up from 20 to 120 °C
with 10 °C/min, 10 min break at 120 °C, and then to 700
°C with 20 °C/min in a nitrogen atmosphere to quantify the
amount of physisorbed water and OH surface groups based on the work
of Mueller.[41]
Force Measurements
Nanopowders were cautiously heaped
up onto a double-sided tape on a microscope slide. Then the microscope
slide was knocked off to remove loosely bounded agglomerates. This
procedure was repeated three times for every sample to achieve a homogeneous
distribution of nanoparticle agglomerates in the size range of a few
hundred μm onto the double-sided tape.[39]Atomic force microscope measurements were taken in a Nanowizard
3 (JPK) using triangular Si3N4 cantilever (DNPS
from Bruker). The AFM was mounted onto a vibration isolation table
(i4 from Accurion) in a noise isolation box (JPK). Force measurement
were performed under ambient conditions (temperature ∼20 °C
and humidity ∼50%). The spring constant of the cantilever were
0.14 N/m and determined with the thermal noise method on a cleaned
microscope glass slide.[42] Nanoparticle
agglomerates was selected by a top view camera mounted on the AFM.
Then 64 force curves were recorded using force mapping mode within
an 8 × 8 grid over an area of 2 × 2 μm. This procedure
was repeated multiple times on different agglomerates to average local
inhomogeneity’s and collect between 250–450 force curves
for each single sample. The applied force was between 2.5 and 5 nN
and the cantilever speed was fixed to 2 μm/s for every sample.
The measured contact force between two single nanoparticles was determined
by a statistical analyses of the last peak in the corresponding force
curves, as described in detail in ref (20).
Results and Discussion
Characterization of Nanopowders
Since surface properties
strongly influence the strength of acting contact forces we investigate
two different metal oxides of general interest, TiO2 and
Al2O3.[16] Both materials
where chemically treated by the manufacturer leading to two surface
modifications of each material. The Brunauer–Emmett–Teller
(BET) diameter is given from the supplier and based on nitrogen adsorption–desorption
measurements.To analyze the primary particle sizes, Figure A–D shows
the TEM images for TiO2-philic, TiO2-phobic,
Al2O3-philic, and Al2O3-phobic, respectively.
Figure 1
TEM analysis of TiO2 and Al2O3. (A, B) TEM images of TiO2-philic and TiO2-phobic, respectively. (C, D) TEM images of Al2O3-philic and Al2O3-phobic, respectively.
(E)
TEM-based primary particle size distributions reveal no significant
size differences based on the hydrophobization process.
TEM analysis of TiO2 and Al2O3. (A, B) TEM images of TiO2-philic and TiO2-phobic, respectively. (C, D) TEM images of Al2O3-philic and Al2O3-phobic, respectively.
(E)
TEM-based primary particle size distributions reveal no significant
size differences based on the hydrophobization process.The obtained primary particles distributions (Figure E) were fitted by
log-normal
distributions (fits are not shown) which showed the best fits and
are in good agreement with the literature.[43] The calculated maxima of the fitted distribution were 9, 10, 17,
and 18 nm for hydrophilic and hydrophobic alumina and hydrophilic
and hydrophobic titania, respectively. Compared to the BET values
(see Table ), the
obtained values are about 3–4 nm smaller. However, this discrepancy
is based on the single measurement techniques as already reported
in (44). The TEM analysis
reveals no change in primary particle size due to surface treatment.
Therefore, no change in particle morphology is assumed which is supported
by qualitative analyses of the TEM images (Figure A–D).
Table 1
Used Nanopowders
Based on Supplier
Information
signature
material
surface type
dBET in nm
TiO2-philic
TiO2
hydrophilic
21
TiO2-phobic
TiO2
hydrophobic
21
Al2O3-philic
Al2O3
hydrophilic
13
Al2O3-phobic
Al2O3
hydrophobic
13
For all considered contact
force models the structure of the surface
is very important. The amount of OH-surface groups determines the
physisorption of water molecules. This influences the materials Hamaker
constant AH, the contact angle θ,
and the structuring of the water molecules on the particle surfaces.[16,17] Therefore, the nanoparticles surfaces are comprehensively analyzed
by DRIFT (Figure )
and thermogravimetric analysis (TGA/Figure ) measurements.
Figure 2
DRIFT measurements at
120 °C show the presence of hydroxyl
groups for both hydrophilic materials. For the hydrophobic materials
the amount of hydroxyl groups is clearly reduced (peaks at 3600–3800
1/cm). Further, the presence of hydrophobic groups, namely aliphatic
C–H bonds, for hydrophobic TiO2 and Al2O3 between 2800 and 3000 1/cm is obvious.
Figure 3
TGA analysis shows an OH surface density
of 6.4 and 11 #/nm2 for hydrophilic TiO2 and
Al2O3. The amount of physisorbed water is decreased
for the hydrophobic
counterparts.
DRIFT measurements at
120 °C show the presence of hydroxyl
groups for both hydrophilic materials. For the hydrophobic materials
the amount of hydroxyl groups is clearly reduced (peaks at 3600–3800
1/cm). Further, the presence of hydrophobic groups, namely aliphatic
C–H bonds, for hydrophobic TiO2 and Al2O3 between 2800 and 3000 1/cm is obvious.TGA analysis shows an OH surface density
of 6.4 and 11 #/nm2 for hydrophilic TiO2 and
Al2O3. The amount of physisorbed water is decreased
for the hydrophobic
counterparts.The DRIFT measurements
reveal the composition of
the surfaces of
the different materials. Based on the high temperatures (120 °C)
during the measurements physisorbed water (3400–3600 1/cm)
diminishes for TiO2, while Al2O3 still
shows the presence of water molecules on the surface. However, the
OH surface groups between 3600–3800 1/cm (peak for TiO2 and small shoulder for Al2O3) can be
identified for both hydrophilic materials while the peaks are not
present for the hydrophobic versions of the materials (Figure ). These results are in good
agreement with an earlier FTIR/XPS study where Erdem et al. reported
that the number of OH surface groups reduces from 3,3 #/nm2 for TiO2-philic to 1.8 #/nm2 for TiO2-phobic.[45] Since DRIFT measurements are
not able to quantify the exact amount of OH groups per area, TGA analyses
were performed on all four powders.The TGA measurements
were normalized to the weight at 120 °C
to distinguish between physisorbed water and OH surface groups, as
described in detail by Mueller et al.[41] Based on this method the amount of OH surface groups can be calculated
with the weight loss above 120 °C for the hydrophilic powders.
The hydrophobic powders show a much larger weight loss above 120 °C
since both, OH surface groups and organic molecules from the hydrophobization
process desorb. A distinction between the OH groups and the organics
was not possible. For the hydrophilic nanoparticles a value of 6,4
#/nm2 and 11 #/nm2 for TiO2 and Al2O3 are obtained, which is in good agreement with
earlier studies.[41] Furthermore, the TGA
reveals that the hydrophilic nanoparticles carry more physisorbed
water than the hydrophobic ones before the temperature treatment.
However, it is obvious that even in pure N2 atmosphere,
all four powders carry a noticeable amount of water which only disappears
by increasing the temperature. This was confirmed by DRIFT measurements
at room temperature (see Figure S1, Supporting Information).
AFM Force Measurements between Single Nanoparticles
To analyze the contact forces between two individual nanoparticles,
AFM force spectroscopy was performed on all four powders (ambient
conditions) by penetrating highly porous agglomerates with the AFM
tip and extract single chains of nanoparticles, as described in the
methods. Figure shows
selected force curves for hydrophilic titania (A) and hydrophobic
alumina nanoparticle agglomerates (B; for more data, see Figures S2 and S3, Supporting Information). During
approach the AFM-tip pierces into the agglomerate while nanoparticles
are pushed away and rearrange as shown by the peaks in the approach
curve.[20,39] During retraction, nanoparticles stick to
the tip and bridge the tip with the agglomerate. The chain between
the tip and the agglomerate unfolds by rearranging, rolling/sliding,
and breaking bonds between the nanoparticles explaining the multiple
peaks in the force curve. While the first peaks contain information
on multiple nanoparticles in contact, we recently showed that the
last peak can be related to the breakage of the bond between two individual
nanoparticles (for clarification, see also Figure S4 in the Supporting Information).[20,38] Therefore, we focus in this study only on the measured contact force
between two individual nanoparticles obtained from the last peak (Fc).
Figure 4
Force curves of hydrophilic titania (A) and
hydrophobic alumina
(B) nanoparticle agglomerates. The agglomerates first unfold and finally
break at two individual nanoparticles in contact. The last peak (Fc) refers therefore to the contact force between
two individual nanoparticles.
Force curves of hydrophilic titania (A) and
hydrophobic alumina
(B) nanoparticle agglomerates. The agglomerates first unfold and finally
break at two individual nanoparticles in contact. The last peak (Fc) refers therefore to the contact force between
two individual nanoparticles.A statistical analysis of the last peak (Fc) can give fundamental inside into the acting contact
forces between two individual nanoparticles.
Therefore, Figure shows normalized contact force distributions obtained from force
curves measured on TiO2 and Al2O3 with and without surface modifications.
Figure 5
(A) Force distributions
of the contact force between hydrophilic
and hydrophobic titania nanoparticles obtained from the last peak
of the measured force curves. (B) Force distribution of the contact
force between hydrophilic and hydrophobic alumina nanoparticles. The
hydrophobic nanoparticles show much lower contact forces than their
hydrophilic counterparts. This trend is less prominent for alumina
based on the larger amount of OH-surface groups and physisorbed water.
(A) Force distributions
of the contact force between hydrophilic
and hydrophobic titania nanoparticles obtained from the last peak
of the measured force curves. (B) Force distribution of the contact
force between hydrophilic and hydrophobic alumina nanoparticles. The
hydrophobic nanoparticles show much lower contact forces than their
hydrophilic counterparts. This trend is less prominent for alumina
based on the larger amount of OH-surface groups and physisorbed water.In the case of TiO2, the distributions show a log-normal
behavior which is in good agreement with previous measurements.[20] The maximum of the distribution for the hydrophobic
TiO2 is at 0.5 nN and for the hydrophilic TiO2 at 2.8 nN. For Al2O3 the maximum of the hydrophobic
nanoparticles is at 1.2 nN, while the force increases again for the
hydrophilic to 2.7 nN. The TiO2 force distributions show
a significant difference while the distributions overlap to a certain
extent in the case of Al2O3. The surface characterization
revealed that all particles carry a certain amount of physisorbed
water. This amount of water corresponds to a layer of 1–2 nm
high; so about 1 order of magnitude smaller than the particle diameter
(2–40 nm). In earlier studies we already showed by AFM force
measurements and all atom Molecular Dynamics simulations that contact
forces between hydrophilic TiO2 nanoparticles in the size
range of ∼10 nm can be described by a combination of capillary
and oscillating forces (solvation forces).[20,37] Therefore, we think that two individual metal oxide nanoparticles
interact via a network of water molecules between them. This network
is much weaker for hydrophobic particles leading to decreased contact
forces. However, the hydrophobic Al2O3 nanoparticles
still carry a noticeable amount of physisorbed water (see Figures and 3), explaining why the force difference is less-pronounced
compared to TiO2. The interaction via this water molecule
network further explains the generally strong measured forces for
Al2O3. Based on Figure , the Al2O3 nanoparticles
are much smaller compared to TiO2 and contact forces scale
with particle size.[14] However, the large
amount of OH-surface groups and physisorbed water on the smaller Al2O3 nanoparticles explain why the measured contact
forces are in the same size as for the larger TiO2 nanoparticles.
Recent studies show that the structuring of water molecules and oscillating
forces have to be considered for a correct description of water menisci
on the scale of a few nanometer.[46−49] However, direct measurements
of oscillating forces in a chain of nanoparticles using an AFM is
very challenging because of the “jump-out” problem.
When the applied force exceeds the spring constant of the cantilever
the tip jumps away from the sample. Using a stiffer tip would avoid
this problem but decrease the sensitivity of the measurement.[46] Therefore, theoretical or computational approaches
have to be used to analyze the details in the last peak (Fc). Capillary, as well as solvation forces, strongly depend
on the physisorbed water.[16,17] In the case of hydrophilic
nanoparticles, OH-surface groups enhance the physisorption of water
(see Figures and 3). This leads to a stronger capillary as well as
a more structured ensemble of water molecules in the gap between the
particles, while for hydrophobic particles both effects are less pronounced.
However, describing the molecular interactions by the solvation force
model directly excludes the macroscopic van der Waals model, which
is typically used to describe the contact forces between particles.[50,51] Both models use the van der Waals interaction between single molecules
as a basis. While the macroscopic van der Waals model is a simple
pairwise add up of these interactions the solvation force model considers
the discrete positions and structures of the interacting molecules.
Furthermore, the macroscopic van der Waals model would predict a decreased
force for the smaller Al2O3 particles compared
to TiO2 since their Hamaker constants are similar, which
contradicts the measured results.[52,53]To further
prove the influence of physisorbed molecules on the
contact forces, AFM experiments with TiO2-philic were repeated
under enriched isopropanol atmosphere.In the presence of isopropanol
the contact forces decrease from
a maximum of 2.8–0.7 nN (Figure A), which is comparable to the measured differences
between hydrophilic and hydrophobic nanoparticles (Figure A). Based on the stated picture
of contact forces (Figure B), the amphiphilic isopropanol molecules physisorbed onto
the particle surfaces. While the polar part directly connects with
the OH surface groups, the apolar parts act as an hydrophobic coating
weakening the water network between the particles. Therefore, the
interaction force is lower compared to hydrophilic TiO2 at ambient conditions. This influence of isopropanol on contact
forces was already reported on a macroscopic scale during fluidization
of oxide nanoparticles.[1] A comparison to
the macroscopic van der Waals model again leads to different results.
Since the Hamaker constant does not decrease in the presence of isopropanol,
the calculated force stays the same.[54]
Figure 6
(A) Force
distribution
for TiO2-philic under ambient
conditions and in isopropanol atmosphere. The presence of isopropanol
leads to a shielding of the polar interactions based on the weaker
molecular interactions. (B) Schematic depiction of two interacting
nanoparticles. Physisorbed water molecules structure between the nanoparticles
leading to the formation of a liquid meniscus (dashed blue lines).
(A) Force
distribution
for TiO2-philic under ambient
conditions and in isopropanol atmosphere. The presence of isopropanol
leads to a shielding of the polar interactions based on the weaker
molecular interactions. (B) Schematic depiction of two interacting
nanoparticles. Physisorbed water molecules structure between the nanoparticles
leading to the formation of a liquid meniscus (dashed blue lines).
Mathematical Description
of the Contact Forces
To test
the hypothesis derived from the literature that contact forces between
individual metal oxide nanoparticles can be described by a combination
of capillary and solvation forces we develop a mathematical model
(Fc = Fcap + Fsol) and compared it to the state-of-the-art
van der Waals model. Capillary force Fcap is calculated by the means of the continuum model for two equal
spheres (Figure A).[16]Here R is the particle radius,
θ the contact angle, β describes the position of the three-phase
contact line, γ is surface tension, V is the
volume of the meniscus assumed to be constant, and D is the interparticle distance. All used values are listed in Table S1 in the Supporting Information. The validity
of this macroscopic approach for nanoparticles is questionable. However,
the adjustment of the continuum capillary model for nanoparticles
is still object of a strong debate.[28,30,55−58] Since correct values for θ, γ, or the
validity of a circular meniscus is not well understood for nanoparticles
so far, we prefer to use a simple and verifiable model to describe
the meniscus force.The solvation force Fsol (Figure B) is calculated by eq based on the work of Horn et al.[24] and
adapted for two spherical particles.λ is the decay length and d0 the layer thickness. Both values are assumed
to be equal
to the molecule size.[16] Φ is a phase
shift and f0 is the amplitude of the first
maximum normally regarded as a fitting parameter, while we obtained
a correct value from MD simulations of TiO2 nanoparticles
in bulk water.[37] For a more detailed description
of eq , see Supporting Information.The van der Waals
forces are described by the means of the standard
Hamaker model:[22]with AH being
the Hamaker constant. Figure C shows the calculation for the contact forces over distance
compared to the outcome of the van der Waals model.
Figure 7
Calculation of the contact
forces between two TiO2 nanoparticles
in the size 10 nm using macroscopic capillary forces (A) and noncontinuum
solvation forces (B). Comparison to the state-of-the-art van der Waals
model shows the necessity to consider noncontinuum effects.
Calculation of the contact
forces between two TiO2 nanoparticles
in the size 10 nm using macroscopic capillary forces (A) and noncontinuum
solvation forces (B). Comparison to the state-of-the-art van der Waals
model shows the necessity to consider noncontinuum effects.Figure C shows
an oscillating contact force with multiple force minima. These force
minima depend on the energetically favorable structure of the molecules
between the particles. The maximum contact force of the first minima
at 2.3 nN is in very good agreement with the measured values for hydrophilic
titania (see Figure A). The decreasing oscillating force coincides with the predictions
from earlier MD simulations for two TiO2 nanoparticles.[20,37] Therefore, combining capillary and solvation forces is a promising
approach to explain the contact forces between individual nanoparticles
in the range of tens of nanometers. The macroscopic van der Waals
model (using AH for water) fails to describe
the correct physics between the nanoparticles since the molecular
structuring is not considered. However, the van der Waals force strongly
depends on the interparticle distance D, which is
generally assumed to be in the order of 0.3 nm.[17] Since Figure C shows that Fvdw and FC are about equal at the position of the first minima
(D = 0.1 nm), the Fvdw approach could be used for an easy estimation of contact forces.
Nevertheless, this distance has to be determined for each single system,
which is challenging and needs complex MD simulations. Therefore,
the mathematical approach based on Fcap + Fsol is the more easy and correct
way to calculate acting contact forces between individual nanoparticles.
Conclusions
In this work we experimentally analyzed the
contact forces between
individual oxide nanoparticles in the gas-phase. We demonstrated by
means of force spectroscopy measurements that contact forces between
two nanoparticles can be explained by a water molecule network between
the nanoparticles. This network can be described by a combination
of capillary and solvation forces. In detail, a meniscus is formed
between two particles based on the physisorbed water molecules. The
molecules take discrete positions within the meniscus elucidating
the fact that noncontinuum effects have to be considered to correctly
describe the interplay between the nanoparticles. Our results show
that these forces can easily be manipulated by making use of the molecular
interaction between the nanoparticles. Finally, a mathematical model
was developed combining capillary and solvation forces and was in
very good agreement with the experimental results and earlier MD simulations.
However, the full picture is by far not understood, and future work
should concentrate on the surface characterization of nanostructures.
Especially, the physisorption and structuring of molecules on particle
surfaces is of great interest. We think that these results will have
a strong impact on the field of contact forces between nanostructures
and processing of nanoparticles, since adhesion effects are so commonly
described using state-of-the-art continuum theories.
Authors: Ludmilla Derr; Nils Hildebrand; Susan Köppen; Simon Kunze; Laura Treccani; Ralf Dringen; Kurosch Rezwan; Lucio Colombi Ciacchi Journal: Biointerphases Date: 2016-03-11 Impact factor: 2.456
Authors: Andrea Fabre; Samir Salameh; Lucio Colombi Ciacchi; Michiel T Kreutzer; J Ruud van Ommen Journal: J Nanopart Res Date: 2016-07-18 Impact factor: 2.253