Kun Li1, Daniele Battegazzore2, Ricardo A Pérez-Camargo3, Guoming Liu3,4, Orietta Monticelli1, Alejandro J Müller5,6, Alberto Fina2. 1. Dipartimento di Chimica e Chimica Industriale, Università di Genova, Via Dodecaneso 31, 16146 Genova, Italy. 2. Dipartimento di Scienza Applicata e Tecnologia, Politecnico di Torino-Alessandria Campus, viale Teresa Michel, 5, 15121 Alessandria, Italy. 3. Beijing National Laboratory for Molecular Sciences, Institute of Chemistry, Chinese Academy of Sciences, 100190 Beijing, China. 4. University of Chinese Academy of Sciences, 100049 Beijing, China. 5. POLYMAT and Department of Polymers and Advanced Materials: Physics, Chemistry and Technology, Faculty of Chemistry, University of the Basque Country UPV/EHU, Paseo Manuel de Lardizabal 3, 20018 Donostia-San Sebastián, Spain. 6. Basque Foundation for Science, IKERBASQUE, 48009 Bilbao, Spain.
Abstract
Free-standing nanopapers based on graphene and its related materials have been widely studied and proposed for flexible heat spreader applications. Given that these materials are typically brittle, this work reports the exploitation of polycaprolactone (PCL) as a polymer binder to enhance resistance and flexibility of nanopapers based on graphite nanoplates (GNP), while maintaining a high thermal conductivity. Properties of nanopapers appear to correlate with the excellent PCL adhesion and strong nucleation of the surface of GNP flakes. Furthermore, different crystalline populations were observed for PCL within the nanopaper and were investigated in detail via differential scanning calorimetry advanced techniques and X-ray diffraction. These demonstrated the coexistence of conventional unoriented PCL crystals, oriented PCL crystals obtained as a consequence of the strong nucleation effect, and highly stable PCL fractions explained by the formation of crystalline pre-freezing layers, the latter having melting temperatures well above the equilibrium melting temperature for pristine PCL. This peculiar crystallization behavior of PCL, reported in this paper for the first time for a tridimensional structure, has a direct impact on material properties. Indeed, the presence of high thermal stability crystals, strongly bound to GNP flakes, coexisting with the highly flexible amorphous fraction, delivers an ideal solution for the strengthening and toughening of GNP nanopapers. Thermomechanical properties of PCL/GNP nanopapers, investigated both on a heating ramp and by creep tests at high temperatures, demonstrated superior stiffness well above the conventional melting temperature of PCL. At the same time, a thermal conductivity > 150 W/m·K was obtained for PCL/GNP nanopapers, representing a viable alternative to traditional metals in terms of heat dissipation, while affording flexibility and light weight, unmatched by conventional thermally conductive metals or ceramics. Besides the obtained performance, the formation of polymer crystals that are stable above the equilibrium melting temperature constitutes a novel approach in the self-assembly of highly ordered nanostructures based on graphene and related materials.
Free-standing nanopapers based on graphene and its related materials have been widely studied and proposed for flexible heat spreader applications. Given that these materials are typically brittle, this work reports the exploitation of polycaprolactone (PCL) as a polymer binder to enhance resistance and flexibility of nanopapers based on graphite nanoplates (GNP), while maintaining a high thermal conductivity. Properties of nanopapers appear to correlate with the excellent PCL adhesion and strong nucleation of the surface of GNP flakes. Furthermore, different crystalline populations were observed for PCL within the nanopaper and were investigated in detail via differential scanning calorimetry advanced techniques and X-ray diffraction. These demonstrated the coexistence of conventional unoriented PCL crystals, oriented PCL crystals obtained as a consequence of the strong nucleation effect, and highly stable PCL fractions explained by the formation of crystalline pre-freezing layers, the latter having melting temperatures well above the equilibrium melting temperature for pristine PCL. This peculiar crystallization behavior of PCL, reported in this paper for the first time for a tridimensional structure, has a direct impact on material properties. Indeed, the presence of high thermal stability crystals, strongly bound to GNP flakes, coexisting with the highly flexible amorphous fraction, delivers an ideal solution for the strengthening and toughening of GNP nanopapers. Thermomechanical properties of PCL/GNP nanopapers, investigated both on a heating ramp and by creep tests at high temperatures, demonstrated superior stiffness well above the conventional melting temperature of PCL. At the same time, a thermal conductivity > 150 W/m·K was obtained for PCL/GNP nanopapers, representing a viable alternative to traditional metals in terms of heat dissipation, while affording flexibility and light weight, unmatched by conventional thermally conductive metals or ceramics. Besides the obtained performance, the formation of polymer crystals that are stable above the equilibrium melting temperature constitutes a novel approach in the self-assembly of highly ordered nanostructures based on graphene and related materials.
Nanopapers are thin
sheets or films composed of self-assembled
individual nanoparticles, generally obtained by filtration of a suspension
in a solvent. They have gained increasing interest for their unique
features, such as mechanical properties, gas barrier, and flame retardancy.[1−6] Indeed, the above properties are mainly related to the highly concentrated
nanoparticles, which are tightly packed in the thin films, because
of their strong self-interactions[7,8] or mediated
through a binding polymer, in the so-called brick and mortar structures.[9−14] Among the different lamellar nanoparticles which can be exploited
in the preparation of nanopapers, graphene-related nanomaterials (GRMs),
such as graphite nanoplates (GNP) and multilayer graphene, represent
ideal systems for producing high-performance nanopapers, being characterized
by ultrahigh strength, excellent electrical, and thermal conductivity.[15−19]Concerning the preparation of GRM nanopapers, two issues have
to
be considered, which are the dispersion or exfoliation to individual
graphene nanosheets in a medium and the strong bonding among nanosheets
in the resulting nanopapers. To overcome the dispersion problem, covalent
functionalization of graphene has been usually exploited.[17,20−24] Huang et al.[17] prepared graphene nanopapers
by flow-directed assembly starting from benzenesulfonic acid functionalized
graphene nanosheets, which facilitated the dispersion of graphene
nanosheets in water and allowed the preparation of nanopapers. Similarly,
Korkut et al.[25] produced a graphene network
by tape-casting surfactant-stabilized aqueous suspensions of functionalized
graphene sheets, followed by the removal of the polymer matrix and
the surfactant. An alternative strategy to promote graphene dispersion
consists in the application of graphene oxide (GO),[26,27] which, containing hydroxyl and epoxy groups on the basal planes
and carboxyl groups on the edges, results to be easily dispersible
in water.[26,28−30] By applying this approach,
Chen et al.[16] prepared graphene papers
starting from GO dispersions, which were subsequently reduced with
hydrazine. Indeed, the above reduction step is essential to restore
the conductivity properties of the material but represents a limitation
of the method as the complete reduction of GO can hardly be achieved
and various defects remain within the sp2 carbon structure
of reduced GO (rGO).[31−35]The major drawbacks of the GRM nanopapers, particularly of
those
made of GNP, are their limited toughness and deformability, which
is mainly related to the scarce bonding between nanosheets. Indeed,
as reported in the literature, the elongation at break is typically
less than 1.0%, thus limiting the practical applications of nanopapers.[16,17,25,36] As such, the incorporation of a limited amount of polymers into
the GNP nanopapers, in a brick and mortar organization, may enhance
their toughness and deformability. However, the presence of a soft
and non-conductive polymer between GNP is clearly expected to decrease
the thermal and electrical conductivity of the nanostructure.Building on the current state of the art, the design of organic/inorganic
GNP-based nanopapers was addressed in this work. In particular, to
preserve thermal conductivity of the nanopapers, highly crystalline
polymers should be used[37−44] while, to enhance the final ductility of the nanopaper, sufficient
polymer mobility should be granted. With this scope in mind, polycaprolactone
(PCL) was selected and exploited for the first time in GNP nanopapers,
based on its high crystallinity and capability of strong nucleation
on carbon nanostructures[45] coupled with
a low glass transition temperature. Furthermore, PCL is a biodegradable
and biocompatible polymer, in principle allowing for application of
the GNP/polymer system also in the biomedical field.[46−48] GNP/PCL nanopapers were prepared with a polymer content ranging
from 5 to 20 wt % by applying a solution blending approach, followed
by filtration, drying, and pressing treatments. The nanopapers demonstrated
a set of performance suitable for application in flexible heat exchangers,
including flexible electronics,[49] low temperature
heat recovery,[50,51] and wearable and implantable
devices.[52,53]
Experimental Section
Materials
PCL is a commercial product purchased from
Perstorp UK (Capa6500, Mn = 50,000 g/mol).
GNP used in this work is supplied by AVANZARE (Navarrete, La Rioja,
Spain) prepared via rapid thermal expansion of overoxidized-intercalated
graphite, as previously reported[54] and
used as supplied without any further treatments. Detailed characterization
of this GNP grade, including X-ray photoelectron spectroscopy, Raman
spectroscopy, specific surface area, electron microscopy, and thermogravimetry,
was previously reported.[54,55] Dimethylformamide (DMF)
(99.8%) purchased from Sigma-Aldrich was used as solvent to dissolve
PCL and disperse GNP, being one of the best solvent for graphene and
its related materials.[24]
Preparation
Methods
Nanopapers were prepared by filtration
following the procedure, presented in Scheme and described hereunder.
Scheme 1
Preparation Procedure
of the Nanopapers
Different amounts
of PCL pellets (25, 50, 250 and 500 mg) were
dissolved in 150 mL of DMF at 60 °C for 1 h to obtain solutions
with different polymer concentrations. GNP powder (50 mg) was added
to the prepared PCL solutions. Homogeneous suspensions (with no obvious
big GNP particles when transferred to the filter) were obtained by
applying a previously validated[56] sonication
treatment in pulsed mode (5 s on and 5 s off) for 30 min with power
set at 30% of the full output power (500 W), accomplished with an
ultrasonication probe (Sonics Vibracell VC-505, Sonics & Materials
Inc.) with a 13 mm diameter Ti-alloy tip. The suspension was transferred
into a filtration system equipped with a polyamide (PA) supported
membrane (0.45 μm nominal pore size, diameter 47 mm, Whatman)
and left for filtration overnight. After filtration, the cake, containing
GNP and adsorbed PCL over the membrane, was dried in two steps; first,
at 70 °C, for 2 h to remove most of the solvent and later at
120 °C for 1 h to complete solvent removal. Drying in two steps
was adopted to avoid cracking of the film, observed when drying in
one step at 120 °C, due to the high solvent evaporation rate.
Finally, nanopapers were obtained by uniaxial compression into an
hydraulic press (6 tons load for 30 min) of the PCL–GNP cakes
after being peeled off from the membrane at room temperature (RT).
Alternatively, hot pressing (80 °C and then cooled down to 30
°C by water cooling of compression plates) was applied to further
consolidate the nanopaper structure. In particular, hot pressing was
applied to larger nanopapers, prepared using 90 mm membrane filters
and using 200 mg of GNP suspended in 600 mL of DMF, while maintaining
the same preparation procedure. Samples codes were defined by indicating
the initial ratio of PCL and GNP in the suspensions before filtering,
the dimension of the prepared nanopapers and the pressing method,
namely hot-pressed 80 °C or cold-pressed (RT), as shown in Table . Selected nanopapers
were washed in Soxhlet in toluene for 12 h, to extract PCL, prior
to further characterization.
Table 1
List of Prepared
Nanopapers and Their
Preparation Conditions
sample code
wt % ratio, PCL:GNP in suspension
filter diameter
[mm]
pressing
temperature
PCL10-GNP1
10:1
47
RT
PCL10-GNP1-H
10:1
90
80 °C
PCL5-GNP1
5:1
47
RT
PCL5-GNP1-H
5:1
90
80 °C
PCL1-GNP1
1:1
47
RT
PCL1-GNP1-H
1:1
90
80 °C
PCL1-GNP2
1:2
47
RT
Characterization
Scanning Electron Microscopy
Scanning electron microscopy
(SEM) micrographs were acquired by an EVO 15 SEM (Zeiss, Germany)
with a beam voltage of 20 kV. The micrographs were taken on the nanopapers
cross-section, obtained by fragile fracture, after soaking in liquid
nitrogen.
Thermal Gravimetrical Analysis
Thermogravimetric
analysis
(TGA) was performed with a Mettler-Toledo TGA 1 thermogravimetric
analyzer. Samples with weight of 5–8 mg were heated from 35
to 900 °C under a nitrogen flow of 80 mL/min and then were kept
at 900 °C for 20 min under oxygen at the same flow rate. TGA
measurements were carried out at least five times for each nanopaper
to get an average and representative value of PCL content and its
experimental deviation.
Differential scanning calorimetry (DSC) experiments
were performed under a continuous nitrogen purge on a Mettler calorimetric
apparatus, model DSC1 STARe/E system. The samples, having a mass between
2.5 and 6 mg, were first heated from −10 to 200 °C, then
cooled down to −100 °C and finally heated to 200 °C
again. A scanning rate of 10 °C/min was used on both heating
and cooling. Reported enthalpy values were calculated on the actual
PCL content in PCL/GNP nanopapers, measured by TGA on the same sample
after DSC test. Experimental errors are estimated in the range of
±1% of the initial weight.The crystallinity (Xc) of PCL in different nanopapers was calculated by considering
their real contents, ΦPCL, following the eq where ΔHm is the
measured heat of fusion, with an estimated error of 10%,
ΦPCL is the PCL content in the nanopapers, and ΔHm0 is melting enthalpy of the 100% crystalline PCL (139.5 J/g).[57]
DSC: Successive Self-Nucleation and Annealing
(SSA) Experiments
SSA experiments were performed with a PerkinElmer
DSC 8500, connected
to a liquid nitrogen cooling accessory (CLN2). The DSC was operated
under a constant ultrapure nitrogen flow of 20 mL/min to maintain
an inert atmosphere and calibrated with indium and zinc standards,
using a scanning rate of 20 °C/min and a sample mass of 3 mg.The SSA experiments were performed using the method created and
reviewed by Müller et al.[58−61] In this work, we used the SSA
to explore the origin (through the study of the fractionation capacity)
of high-temperature endothermic transitions, for example, 76, 85,
and 120 °C. Therefore, we modified the standard SSA protocol
because the mentioned transitions are much higher than the “ideal
self-nucleation temperature”, Ts,ideal, of the PCL. The employed protocol is schematically represented
in Scheme and described
below:
Scheme 2
SSA Protocol Employed in All the Samples;
The Holding Time at Each
Self-Nucleation Temperature (Ts) is 5
min; The Fractionation Window and Cooling and Heating Rates are Indicated
Conditioning: In this step, a standard
thermal history was created. Therefore, the thermal history and crystalline
memory were erased by heating up the sample to 175 °C and holding
it at this temperature for 3 min. Then, the sample was cooled from
the melt to 0 °C a 20 °C/min, creating the standard thermal
history.Fractionation
1: To explore the highest
endothermic peaks observed during the non-isothermal scans, we heated
the sample until a self-nucleation temperature (Ts) equal to the end melting temperature (Tm,end) of the studied transition was achieved, Ts,1–Tm,end, for example, 127 °C, and held this temperature for 5 min.
The sample was then cooled to 0 °C at 50 °C/min, held 1
min at 0 °C, and subsequently heated to the next Ts,2 = Ts,1 – 2.5 °C.
To cover the highest melting peak, we used at least three Ts (e.g., 125, 122.5, and 120 °C) and employed
a fractionation window of 2.5 °C.Fractionation 2: After the final Ts of fractionation 1, we cooled the sample to
0 °C at 20 °C/min, and the following heating scan was performed
until a Ts adapted to the new endothermic
peak to explore, for example, 92 °C. From this point onward,
we select fractionation windows of 5 °C (also a thermal fractionation
window of 2.5° was used in selected samples for comparison purposes)
due to the broadness of these new endothermic peaks. In general, we
covered a range of 50 °C (i.e., 92 to 42 °C) to fractionate
the endothermic peaks observed at 85 and 76 °C during the non-isothermal
tests. This protocol aims to fractionate the endothermic peaks at
high temperatures and part of the PCL. The total fractionation of
the PCL requires lower Ts values.Final Heating: After the
final Ts of fractionation 2, we cooled
down the sample
to 0 °C, and subsequently heat the sample to 175 °C, at
20 °C/min, recording the different fractions generated in (b)
and (c).
The structural characterization was performed
in the 1W2A beamline
of the Beijing Synchrotron radiation Facility (BSRF). Selected samples
were previously fractionated in a Linkam THMS600 hot stage connected
to a liquid nitrogen station. The final heating was performed from
25 to 140 °C at 5 °C/min in a Linkam TST350 hot stage, and
the WAXS patterns were taken simultaneously. An exposure time of 25
s was used, and the patterns were taken every 30 s (i.e., every 2.5
°C). A Pilatus 1M detector collected the scattering patterns
with a resolution of 981 × 1043 pixels (pixel size = 79 ×
79 μm2). The sample-to-detector distance was 121.8
mm, and the wavelength was 1.54 Å.WAXS experiments, on
selected samples, were performed with transmission geometry at RT.
These experiments were performed on a Xeuss 2.0 system (Xenocs SA),
equipped with a microfocus Cu Kα X-ray source (GeniX3D, 50 kV,
0.6 mA), generating X-ray radiation of a wavelength of 1.54 Å.
The detector used was a Pilatus 300K (DECTRIS, Swiss) with a resolution
of 487 × 619 pixels (pixel size = 172 × 172 μm2). The sample-to-detector distance was 138.61 mm, and exposure
time of 1800 s. The 1D intensity profiles were integrated from background-corrected
2D WAXS patterns with an azimuthal angle range of 0–90°.
Thermomechanical Properties
Thermomechanical properties of nanopapers at different temperatures
were investigated by using a Q800 dynamic mechanical analyzer by
TA Instruments, in tensile mode, using 5 × 20 mm2 specimens
cut from nanopapers. Tests during a heating ramp were carried out
from RT to 150 °C at a heating rate of 2 °C/min, strain
of 0.05%, and frequency of 1 Hz. Deformation under constant load tests
(referred to as creep tests) were carried out at 120 °C under
5 MPa, for 8 h, followed by deformation recovery at zero load at the
same temperature for 8 h.
Thermal Diffusivity and Conductivity
The thermal diffusivity
(α) of the prepared nanopapers was measured at 25 °C using
the xenon light flash analysis (LFA, Netzsch 467 Hyperflash). The
samples were cut in disks with a diameter of 25 mm, and the measurements
were carried out in the in-plane sample holder, in which the sample
is heated in the central region, and the temperature rise was measured
on the outer ring of the sample. Measurements were carried out five
times for each sample to get an average thermal diffusivity and experimental
deviation.Thermal conductivity was calculated from the measured
diffusivity values, multiplied by the density and specific heat capacity
of the different materialswhere k is the thermal conductivity;
ρ is the density of the nanopaper; C is the specific heat capacity of material.The specific heat capacity of nanopapers (C) were calculated by the weighted average
of C values of PCL (2.0
J g–1 K–1 at RT)[62] and graphite (0.71 J g–1 K–1 at RT)[63] for each samplewhere C is the specific
heat capacity of PCL; ΘPCL is the weight percentage
of PCL in the nanopapers; C is the specific heat capacity of graphite.
Results and Discussion
Morphology
of PCL/GNP Nanopapers
Composite nanopapers
easily obtained by filtration of PCL/GNP suspension demonstrated high
flexibility. Indeed, freestanding nanopapers can easily be bent and
folded, then again restored to a planar shape, without breaking, which
is not the case for the neat GNP nanopaper. Photographs of the pristine
GNP and PCL10-GNP1 nanopapers after deformation are reported in Figure S1.The morphology of nanopapers
in cross-section was investigated by SEM (Figure ), showing strong orientation as a consequence
of filtration from suspension of nanoflakes, accordingly to our previous
report.[56] Furthermore, the presence of
an additional phase is observed in composite nanopapers, which is
more clearly visible in nanopapers prepared with higher PCL/GNP ratios,
suggesting a higher PCL content in the obtained materials. Qualitatively,
PCL appears strongly adhered to GNP (Figure b) and likely intercalated between thin galleries
observed in pristine GNP nanopaper (Figure a).
Figure 1
SEM micrographs for cross-section of GNP nanopaper
(a) and PCL10-GNP1-H
(b) taken as an example of PCL-containing nanopapers. In the latter,
PCL is visible as a smooth-appearance phase covering the sharply defined
of GNP flakes visible in pristine GNP nanopaper.
SEM micrographs for cross-section of GNP nanopaper
(a) and PCL10-GNP1-H
(b) taken as an example of PCL-containing nanopapers. In the latter,
PCL is visible as a smooth-appearance phase covering the sharply defined
of GNP flakes visible in pristine GNP nanopaper.Comparing PCL/GNP nanopapers compressed at RT (cold-pressed) versus
the corresponding prepared by hot-pressing (Figures S2 and S3, respectively), significant differences can be found
in both thickness and porosity. Indeed, RT compressed nanopapers (Figure S2) exhibit a higher thickness, typically
in the range of 100 μm and a delaminated structure. On the other
hand, hot-pressed counterparts (Figure S3) are clearly thinner (approx. 30–40 μm) and more compact,
especially for higher PCL/GNP ratio, evidencing the hot-pressing stage
to consolidate the structure once PCL is above its melting temperature.
PCL Content Determination by Thermogravimetry
The amount
of PCL retained by GNP flakes during filtration was investigated by
thermogravimetry measurements (Figure S4). Because PCL has a much lower decomposition temperature (Tmax at ca. 400 °C) than GNP, it is possible
to calculate the polymer content inside the nanopapers from the residual
weight at 600 °C, as reported in Table . The polymer fraction in the nanopapers
is clearly much lower than the polymer concentration in the suspension,
relative to GNP, demonstrating that only a limited fraction of PCL
can be adsorbed onto the GNP flakes and retained in the nanopapers.
However, the PCL concentration within the nanopapers can be increased
by increasing the initial concentration of PCL in the suspensions,
relative to GNP. Indeed, ca. 6 wt % PCL was obtained in PCL1-GNP2,
whereas concentrations up to about 20 wt % were obtained for PCL10-GNP1-H.
The PCL content in nanopapers is affected by the initial concentration
of the polymers, but it appears to be mainly dependent on the interaction
between PCL chains and GNP surface. When the concentration of PCL
in the initial suspensions is low, such as PCL1-GNP1 and PCL1-GNP2,
the low viscosity (qualitatively observed) of the PCL solution leads
to a relatively fast filtration process. When the concentration of
PCL solution is gradually increased, the viscosity is qualitatively
observed to increase, which may contribute to retaining a higher PCL
fraction.
Table 2
Actual PCL Content Determined by TGA,
Enthalpies (Normalized on the Actual PCL Content) for Endothermic
Transitions on Second Heating in DSC, and Crystallinity (Xc) Calculated Considering the Total Enthalpy (Sum of Peaks
Contributions)a
ΔH (J/gPCL) of
the peaks from 2nd heating scan
sample
PCL content (wt %)
A
B
C
D
total
crystallinity, Xc (%)
neat PCL
100
66.3
66.3
47.5
PCL10-GNP1-H
20 ± 3
33.0
2.3
0.5
35.8
25.6
PCL10-GNP1
17 ± 3
27.2
2.8
0.9
0.8
31.7
22.7
PCL5-GNP1-H
15 ± 3
23.4
3.4
0.8
27.6
19.8
PCL5-GNP1
10 ± 1
24.0
3.6
1.0
1.2
29.8
21.3
PCL1-GNP1-H
7.6 ± 1
5.3
1.5
1.4
0.4
8.6
6.1
PCL1-GNP1
6.3 ± 0.5
4.5
2.7
1.9
4.1
13.2
9.4
PCL1-GNP2
6.0 ± 0.6
2.0
3.0
1.8
4.8
11.6
8.3
A, B, C and D refers to peaks identified
in Figure b.
A, B, C and D refers to peaks identified
in Figure b.
Figure 2
DSC curves
for the cooling (a) and second heating (b) stage. In Figure b, the endothermic
peaks are identify as A, B, C, and D.
Non-Isothermal DSC Experiments
To
investigate the organization
of PCL chains between GNP, the PCL crystallinity within the nanopapers
(Table ), was addressed
and found to strongly decrease in nanopapers, which is expected as
confinement is known to decrease crystallinity.[64−67] Besides the fundamental study,
polymer crystallinity is also related to the envisaged application
of these nanopapers in conductive films. Indeed, crystalline polymers
exhibit higher thermal conductivity than amorphous polymers[38,40,42,43] due to the ordered crystal structure. In contrast, the random chain
conformation in amorphous polymers reduces the phonon mean free path
and causes phonon scattering, thus decreasing the heat transfer efficiency.[39,43]The crystallization and melting behaviors of the prepared
nanopapers and the neat PCL were characterized by DSC, and the results
are reported in Figures and S6. During
DSC cooling scans (Figure a), the crystallization of pristine PCL can be clearly observed
as a sharp crystallization exothermic peak (Tc) with a maximum temperature at ca. 28 °C, which is consistent
with the previous Tc values of the of
linear PCL.[68] On the other hand, the Tc for PCL in the presence of GNP increased to
ca. 47 °C, that is, about 20 °C higher than that of the
neat PCL, suggesting a significant nucleation activity of GNP flakes
on PCL. This crystallization peak is clearly visible for both PCL10-GNP1
and PCL10-GNP1-H, while significantly lower and broader signals were
obtained for PCL5-GNP1, PCL1-GNP and PCL1-GNP2, which can be partially
explained in terms of lower polymer contents (Table ) within the latter nanopapers.DSC curves
for the cooling (a) and second heating (b) stage. In Figure b, the endothermic
peaks are identify as A, B, C, and D.The increased Tc for PCL within the
nanopapers can be interpreted based on previous literature reports
describing strong nucleation activity of GRM in nanocomposites.[69−72] For PCL, Ahmed et al.[73] reported the
effect of GO on the non-isothermal crystallization behavior of PCL,
demonstrating an increase in Tc of PCL/GO
nanocomposite to ca. 35 °C, compared to ca. 26 °C for the
neat PCL, with 1.0 wt % GO loading. Similar results were reported
for a PCL/rGO nanocomposite by Wang et al.,[71] with an increase of ca. 10 °C on Tc for the nanocomposite compared to neat PCL. Zhang and co-workers[74] produced nanocomposites based on PCL and thermally
reduced GO (TrGO) and reported that the Tc of the nanocomposite increased to around 36 °C with TrGO loading
of 2 wt % from 25 °C for neat PCL. Zeng et al.[75] studied the crystallization behavior of PCL/poly(sodium
4-styrenesulfonate) functionalized GNP (FGNP) composites. Under a
cooling rate of 10 °C/min, they found that Tc increased ca. 8 and 11 °C with the addition of
0.05 and 1 wt % of FGNP, respectively. A detailed study of the non-isothermal
crystallization behavior of PCL nanocomposites with graphite oxide
and different loadings compared to pristine graphite powder was reported
by Kai el at.,[76] showing an increase in Tc for all prepared composites, within 10 °C.
The crystallization temperature shifts obtained in this work are significantly
higher than those previously reported for PCL-containing graphene-related
materials, which can be explained by the limited fraction of PCL into
the nanopapers, leading to a high interfacial area between GNP and
the polymer chains, maximizing nucleation density.Besides the Tc shifts, it is important
to note that extra exothermic peaks at ca. 58, 76 °C and a broad
signal above 100 °C were found for all the nanopapers, which
are not present in neat PCL. Relative intensities for these signals,
compared to the main crystallization peak, seem to increase when decreasing
the total PCL content, thus suggesting such signals to become more
important when having small amounts of PCL, strongly confined onto
or between GNP flakes.From the results of the second DSC heating
scans, a main endothermic
signal in the range between 55 and 58 °C (peak A), corresponding
to the well-known melting of PCL, is clearly observable for both pristine
polymers and nanopapers, except for PCL1-GNP2 (Figure b). Furthermore, additional signals are found
in the DSC traces for the nanopapers. Indeed, a first distinctive
features for the nanopapers is found at ca. −62 °C, which
is assigned to the glass transition of PCL.[77] This signal is not visible in pristine PCL, and may therefore suggest
that a significant fraction of PCL in the nanopapers remains amorphous
during the cooling stage.It is worth noting that the peak melting
point (Tm) for PCL in the nanopapers is
slightly higher in comparison
to pristine PCL (i.e., 1.8 °C higher), a result that can be expected
due to the much higher crystallization temperature of the PCL in the
nanopapers (due to the graphene nucleating effect).In addition,
extra endothermic peaks at ca. 75 (peak B), 84 (peak
C) and a broad signal around 120 °C (peak D) were observed for
the composite nanopapers, which were not found for neat PCL (peak
A), and corresponding to the above-described signals for the cooling
stage, suggesting the existence of crystals with different PCL chain
organization. Similar signals were also found on the first heating
scans (Figure S6). To the best of the authors’
knowledge, this set of high-temperature endothermic transitions has
never been reported for the crystallization of PCL, in a tridimensional
structure, and are most likely related to a peculiar organization
of PCL chains on the surface of GNP. Here, we study such organization
through DSC and X-rays characterization, whereas the specific details
of the interactions between the PCL and GNP surface are outside the
scope of the present contribution.In principle, melting peaks
at higher temperatures may be related
to higher stability PCL crystals, possibly characterized by thicker
lamellae or different crystalline forms. However, the equilibrium
melting temperature (Tm0) of
PCL has been reported to be, in most of the cases, in a range between
59.8 to 80 °C.[78] Only few works have
reported Tm0 values at temperatures
as high as 80 and 98 °C.[79−81] It is expected that experimentally
determined Tm values should be well below Tm0.Recently, Tm values as high as 80 and
84 °C have been reported by Thurn-Albrecht et al.[82,83] They prepared thin PCL films (by solution in toluene, and then using
spin coating on the selected surface) on freshly cleaved highly oriented
pyrolytic graphite[82] (HOPG) or onto molybdenum
disulfide[83] (MoS2), and then,
by atomic force microscopy measurements, they detected that the PCL
is totally molten only at 84 °C (HOPG) and 80 °C (MoS2). This behavior was attributed to the epitaxial crystallization
of the PCL on the HOPG induced by pre-freezing. Pre-freezing is a
first-order surface transition, and it is reversible (although certain
hysteresis might exist). It is expected for strongly attractive surfaces
or epitaxial systems (i.e., matching between the substrate’s
lattice and crystalline materials).[84] The
pre-freezing phenomena can be understood as “the formation
of a crystalline prewetting layer occurring under equilibrium conditions
above Tm”.[82] The formation of the pre-frozen layer depends on the interfacial
energy differences between substrate, melt, and crystals.[85]Based on the mentioned PCL literature,
the observed endothermic
peaks in this work at approx. 75 (peak B), 84 (peak C), and 120 °C
(peak D) remain extremely unusual for PCL and their origin was investigated
in detail. To quantify the relative amounts of the different crystalline
populations, the enthalpies of the peaks obtained during the second
DSC heating scans were calculated, taking into account the actual
PCL contents in the nanopapers, and reported in Table . The melting enthalpy of the most intense
peak [at ca. 57 °C (peak A)] was found to increase with the increase
of PCL content in the nanopapers, whereas the opposite trend was found
for peaks at higher temperatures (peak B, C, D) (Figure ).
Figure 3
Integral enthalpy values
of the endothermic peaks obtained during
the 2nd DSC heating scans for the different nanopapers, as a function
of the PCL content.
Integral enthalpy values
of the endothermic peaks obtained during
the 2nd DSC heating scans for the different nanopapers, as a function
of the PCL content.Trends for DSC signals
suggest a strong role of GNP in organizing
PCL crystals upon cooling. When a limited amount of PCL is present
in between GNPs, the interaction between PCL chains and GNPs could
promote the nucleation process. However, GNPs could also restrict
cooperative movements of PCL chains, causing a reduction in the total
crystallinity of PCL inside the nanopapers. Indeed, the total enthalpy,
obtained as the sum of all the peaks for PCL in nanopapers and normalized
by the actual PCL amount, is always lower than in pristine PCL and
is found to decrease with decreasing PCL contents (see Table ).Hot pressing of nanopapers
appears to have limited effect on the
crystallization behavior of the PCL because the DSC profile of the
hot-pressed versus cold-pressed nanopapers are similar (Figure ), except for the high temperature
endothermic peaks. Peak D is not clearly visible (PCL5-GNP1-H and
PCL10-GNP1-H) or shows a lower (PCL1-GNP1-H) enthalpy (see Figure and Table ) in hot-pressed samples, but
peak D is not only related to cold-pressed samples because it also
appears in unpressed ones (see Figure S7). On the other hand, the differences in enthalpies for the other
peaks (A to C) in hot-pressed versus cold-pressed nanopapers are comparable,
taking into account the experimental errors.Aiming at elucidating
the interactions between PCL and GNP within
the nanopapers, selected nanopapers were thoroughly washed in toluene
to extract unbound PCL. After extraction, both PCL10-GNP1 and PCL1-GNP1
exhibited equivalent PCL contents in the range of 3 to 4 wt %, which
represents a significant reduction from the 17 ± 3 and 6.3 ±
0.5 wt %, respectively, detected in as prepared nanopapers (Table and Figure S5). These results evidence that a limited amount of
PCL can either strongly adsorb onto GNPs, which does not allow for
extraction by toluene (although this is a well-known good solvent
for PCL), or cannot be effectively reached by the toluene due to the
fact that it might be trapped in between graphite nanolayers or galleries,
avoiding or limiting the extraction. Furthermore, the amount of adsorbed
PCL appears to be approximately independent on the total PCL content
in as-prepared nanopapers, suggesting that the bound PCL fraction
is limited by the surface area of GNP.To correlate the presence
of adsorbed PCL with the DSC signals
discussed above, DSC measurements were also carried out on toluene-washed
nanopapers, as reported in Figure . On both cooling and heating DSC scans, the lower
temperature signals observed in as-obtained nanopapers disappear after
washing. Although a strong reduction in the melting enthalpies is
expected, accordingly with the PCL content reduction observed by TGA,
it has to be noted that the only DSC signals detectable on washed
nanopapers are at temperatures above 120 °C. Indeed, both PCL10-GNP1
and PCL1-GNP1 present corresponding signals on cooling (exo) and heating
(endo), with a difference in temperature of approx. 5 °C, demonstrating
a reversible transition. These signals appear to be related to the
previously described high temperature transitions in as-obtained nanopapers.
However, in washed nanopapers, the transition occurs at higher temperature
and the signal is more intense, despite the reduction in PCL content.
It is therefore apparent that the PCL fraction strongly adsorbed onto
GNPs is responsible for the high-temperature transition (i.e., peak
D).
Figure 4
DSC curves for the cooling (a) and second heating (b) stage for
selected nanopapers (i.e., PCL1-GNP1 and PCL10-GNP1), before and after
washing in toluene.
DSC curves for the cooling (a) and second heating (b) stage for
selected nanopapers (i.e., PCL1-GNP1 and PCL10-GNP1), before and after
washing in toluene.
SSA Experiments
The SSA technique[58−61] combines a series of non-isothermal
(i.e., cooling and heating cycles) and isothermal steps (i.e., holding
steps at each Ts), designed to produce
a series of thermal fractions with distinct melting peaks, that is,
corresponding to a distribution of lamellar thickness. Such distribution
is best created in semi-crystalline polymers where defects (e.g.,
chain branches, comonomers, or stereo-defects) interrupt the linear
crystallizable chain sequences. Nevertheless, differences in molecular
weight distribution or chain length can also generate fractionation.
The fractionation or SSA profile is revealed in the final SSA DSC
heating scan. The different peaks indicate the melting of crystallites
with different lamellar thicknesses formed and annealed at each Ts. In linear (defects free) polymeric chains,
the fractionation capacity is low, for example in high density polyethylene.[58] Still, some fractionation can be detected compared
to non-isothermal tests. In that sense, if there is any crystalline
material, the SSA test should generate changes in the melting point
distribution within the sample.In this work, we use the SSA
experiments to study the origin (through the study or their fractionation
capacity) of endothermic peaks at unexpected higher temperatures (i.e.,
higher than the reported Tm0 of the PCL), detected during non-isothermal experiments (see Figures and 4). The peaks at higher temperatures (e.g., peak D in Figure ) are stronger in
the cold-pressed samples. Therefore, we selected these samples for
the SSA fractionation and X-ray characterization (see section WAXS Experiments).Figure compares
the SSA final heating scans of neat PCL, PCL1-GNP1, and PCL10-GNP1.
The SSA final heating of other samples is shown in Supporting Information, Figures S8–S10.
Figure 5
(a) SSA final heating
for the neat PCL, and the PCL1-GNP1, and
PCL10-GNP1. The blue dotted lines indicate the fractionation at high
temperatures (fractionation 1), with fractionation windows of 2.5
°C. In contrast, the green dotted lines indicate the fractionation
performed at lower temperatures (fractionation 2), with fractionation
windows of 5 °C. The Ts values employed
are displayed at the top of the figure. We used the letters A, B,
C and D (employed in Figure ) to differentiate the different fractions’ origin,
and for clarity, we added the second heating DSC curves of unfractionated
samples (plotted with thinner lines) of the nanopapers. (b) Close-up
of the nanopapers SSA curves around peaks B to D, thinner lines are
for unfractionated samples. (c) Illustration of the possible origin
of peaks A to D. Note that the weight of PCL normalized all the curves
in each sample.
(a) SSA final heating
for the neat PCL, and the PCL1-GNP1, and
PCL10-GNP1. The blue dotted lines indicate the fractionation at high
temperatures (fractionation 1), with fractionation windows of 2.5
°C. In contrast, the green dotted lines indicate the fractionation
performed at lower temperatures (fractionation 2), with fractionation
windows of 5 °C. The Ts values employed
are displayed at the top of the figure. We used the letters A, B,
C and D (employed in Figure ) to differentiate the different fractions’ origin,
and for clarity, we added the second heating DSC curves of unfractionated
samples (plotted with thinner lines) of the nanopapers. (b) Close-up
of the nanopapers SSA curves around peaks B to D, thinner lines are
for unfractionated samples. (c) Illustration of the possible origin
of peaks A to D. Note that the weight of PCL normalized all the curves
in each sample.Figure a shows
that the first fractionation protocol applied at high temperatures
(i.e., fractionation 1, see experimental part) does not generate any
apparent fractions (see the comparison of standard and fractionated
heating curve in Figures and S8–S10) in the already
small endothermic peak D signal. For clarity, we have zoomed in (see Figure b) the curves around
the peaks B to D for the nanopapers. This figure shows the unfractionated
peak D, indicating that the PCL strongly absorbed onto GNPs (producing
the endothermic signal at the highest possible temperatures), cannot
be fractionated (due to its organization), as we described in the
previous section.For the second fractionation protocol, at
lower temperatures (i.e.,
fractionation 2, see Experimental Section),
the Ts values that encompass a endothermic
peak C (∼85 °C) (see C in Figure a,b) do not generate fractions (see Figures S8–S12); hence, this peak remains
unchanged, compared to the standard test (see the thinner lines corresponding
to the second heating scan of the unfractionated samples in Figure a,b). A fractionation
window of 2.5° was used to confirm that peak C remains unfractionated,
independently of the fractionation window (see Figures S10 and S11). Thus, peak C should have a similar origin
to peak D (∼125 °C).In contrast, those Ts temperatures
encompassing peak B (∼75 °C) (see B in Figure a,b) generate thermal fractions,
indicating that its origin corresponds to PCL crystals that reach
large lamellar thickness, induced by the GNP surface. The highest
melting temperature fraction of peak B reaches ∼78 °C.
This temperature is comparable to the upper limit of most of the reported Tm0 values in the literature, that
is, ∼59.8 to 80 °C.[78] Only
a few works have reported higher Tm0 – 80–98 °C.[79−81] For Ts < 67 °C (see A in Figure ), the endothermic signal corresponding to
usual PCL melting temperatures (peak A) is well fractionated. This
result corroborates that melting peak A corresponds to the “standard”
melting of PCL crystals (i.e., without a special organization induced
by the GNP).From the above-described results, we have detected
that the endothermic
transitions C and D (i.e., ∼85 and 125 °C) do not show
significant fractionation due to their origin. Below (and in the illustration
in Figure c), we speculate
about the origin of peaks C and D.The position of peak C and
the absence of fractionation might be
evidence of the pre-freezing phenomena. Thurn-Albrecht et al. also
studied PCL on HOPG.[82] They interestingly
obtained that the pre-frozen layer melts at 84 °C, which is in
line with our peak C. Therefore, the hypothesis of PCL pre-freezing
effect on the surface of the low defectiveness GNP flakes[54,55] (see Figure c) appears
plausible to explain peak C.Peak D, which is ∼40 °C
higher than peak C, might have
different origins. One possible explanation is the occurring of pre-freezing
phenomena between graphite layers (galleries), as illustrated in Figure c. Compared to the
pre-freezing onto a surface (HOPG or GNP), a corresponding phenomenon
occurring within galleries between two GNP surfaces might increase
the substrate–polymer interactions, increasing the Tm. This is supported by reported results on
pre-frozen polyethylene (PE) films indicating that substrate interactions
play a crucial role in the pre-freezing phenomena. Indeed, MoS2, having stronger interactions with PE, causes an increase
of the Tm (of the pre-frozen layer) higher
than the one found for PE films in HOPG. The pre-frozen layer disappears
at 155 and 124 °C for MoS2 and HOPG, respectively.[83,86] Another possible explanation for peak D may involve a strongly adsorbed
layer that might force the PCL crystals to crystallize in their extended
chain conformation. For all these scenarios, the annealing of the
PCL is indeed not expected, either because it is strongly bonded or
because it is already in its extended conformation, explaining the
absence of fractionation in peaks C and D.It should be noted
that the thermal history can affect the pre-freezing
phenomena. Tournier and Ojovan[85] found
(through modelling) that the thermal history is more important than
the substrate’s nature. They claim that pre-frozen layers are
due to melt memory effects. Consequently, considering the thermal
history influence, beside other factors, the study of the exact origin
of peaks C and D is very complex and more studies are needed to establish
their origin with absolute certainty.Conversely, peaks B and
A can be fractionated and correspond to
oriented PCL on the GNP surface (∼76 °C) and unoriented
PCL (<60 °C), respectively. Figure c illustrates four possible levels of PCL’s
organization for each peak. The solid thick lines in Figure c represent the PCL crystals
onto the GNP surface (solid black line), and the thinner lines represent
the amorphous chains (only included in bulk PCL for simplicity). Crystals
belonging to peak A are randomly distributed or unoriented on the
GNP surface (hence they can be fractionated). Those crystals corresponding
to the melting peak B have a certain level of orientation (note that
they are not parallel to the GNP surface) and still can be fractionated.
Concerning peak C, in which an epitaxial crystallization on GNP is
likely occurring, the crystals appear to be parallel to the GNP surface
and hence highly oriented due to the pre-freezing effect. Finally,
we assume that the crystals corresponding to peak D are still highly
oriented and particularly stable as a consequence of confinement between
layers of GNPs.The SSA final heating on peak B reflects different
fractionation
profiles depending on the PCL content, due to a confinement effect
(see Figures S11 and S12). This effect
is similar to the one found by Lorenzo et al.[87] in PS-b-PE block copolymers. The PE block crystallizes
within the microphase separated spaces dictated by the composition
(lamellae, cylinders and spheres, respectively, as PE content decreases
in the copolymers) in these strongly segregated copolymers. Thus,
the highest thermal fraction is depleted, and lower fractions show
a higher area instead. If we considered the partial areas of the endotherms
of peak A and B, we find that as the ratio PCL/GNP decreases, the
oriented PCL area (i.e., peak B) increases and the unoriented PCL
one decreases (see Table S1 and Figures S8–S10), in line with the findings on non-isothermal tests (Figure ).
WAXS Experiments
The SSA technique allowed us to obtain
information relating to the main endothermic transitions detected
at high temperatures. The endothermic transitions correspond to the
melting of unoriented PCL crystals (∼57 °C), oriented
PCL crystals (∼78 °C), and to other processes (e.g., pre-freezing)
of strongly interacting PCL chains on the GNP (∼85 and 125
°C). To understand these transitions, we performed WAXS experiments
in previously fractionated samples (i.e., without the final heating),
in the selected PCL1-GNP1 and PCL10-GNP1 nanopapers (see their SSA
final heating in Figures and S10). The SSA final heating
was performed at 5 °C/min, and WAXS patterns were taken simultaneously. Figure a,b show the WAXS
patterns taken, every 2.5 °C, during the SSA final heating of
PCL10-GNP1 and PCL1-GNP1, respectively, in the range of 25 to ∼85
°C. In Figure c,d, we show only the range of 60 to 85 °C for both samples.
Figure 6
WAXS patterns
taken during heating at the selected range for (a,c)
PCL10-GNP1 at ranges of 25–87.5, and 60–85 °C,
respectively, and (b,d) PCL1-GNP1 at ranges of 25–85, and 60–85
°C, respectively. The vertical dashed lines indicate the position
of the PCL main planes.
WAXS patterns
taken during heating at the selected range for (a,c)
PCL10-GNP1 at ranges of 25–87.5, and 60–85 °C,
respectively, and (b,d) PCL1-GNP1 at ranges of 25–85, and 60–85
°C, respectively. The vertical dashed lines indicate the position
of the PCL main planes.Figure shows PCL
crystalline reflections at q = 15 and 16.5 nm–1, corresponding to WAXS diffraction by the (110) and
(200) crystal planes, and the characteristic shoulder at 15.5 nm–1, corresponding to the (111) reflection. These reflections
are consistent with the PCL orthorhombic unit cell with a = 0.748, b = 0.498, and c = 1.726
nm.[88−90] Interestingly, we also found weaker reflections,
which are not typically reported in the literature, at q = 11 and 13.6 nm–1 that correspond to the (102)/(003)
and (103) planes.[88−90] The intense peak at q ∼ 19
nm–1 corresponds to the GNP in both PCL10-GNP1 (Figure a) and PCL1-GNP1
(Figure b). This signal
can be indexed to the (002) reflections of the graphite.[91] Upon heating, there is a shift to lower q values (i.e., higher d-spacing) of the
PCL signals, resulting from the thermal expansion.Figure b also shows
that the peaks of the PCL1-GNP1 are weaker compared to the PCL10-GNP1
(Figure a), due to
a lower crystallinity (see Table ). Interestingly, the reflections of the (103) and
(110) planes have comparable intensities. This might support a different
arrangement in the PCL1-GNP1 nanopaper. In Figure c,d, we selected the WAXS patterns from 60
to 85 °C, which correspond to the oriented PCL (note that the
unoriented PCL should be molten or in the end of its melting process).
In both figures, it is observed how the main reflections of the PCL
become less intense at 67.5 °C, indicating that the unoriented
PCL is molten. With the unoriented PCL molten, the planes (103) and
(110) generate the most intense reflections (and they also have comparable
intensities, as in the PCL1-GNP1 sample), indicating a different crystalline
arrangement related to the oriented PCL. From 77.5 to 80 °C,
the signal of these planes, despite being weak, still prevailed. Hence,
the oriented PCL crystals can melt at comparable melting temperatures
to those reported as PCL equilibrium melting temperatures.[78] The PCL1-GNP1 shows similar behavior.For both PCL10-GNP1 and PCL1-GNP1, at 85 °C, all PCL crystalline
reflections apparently disappear. Figure S13 shows the WAXS patterns taken from 87.5 to 130 °C for both
PCL10-GNP1 and PCL1-GNP1, in which only the amorphous halo is detected
for the PCL, together with the GNP corresponding signal. It is worth
noting that at temperatures higher than 85 °C, the strongly absorbed
PCL onto GNP does show endothermic transitions. As we mentioned before,
peak C resembles the melting of a pre-frozen layer of PCL, similar
to that reported by Thurn-Albrecht et al.[82] They found that the PCL crystallizes in its (110) planes parallel
to the graphite surface, whereas the (111) and (200) reflections are
missing due to the epitaxial orientation.[82] In Thurn-Albrecht et al. work, a whole monolayer of PCL crystallizes
due to the pre-freezing phenomena. In contrast, we have different
layers or organization levels in this work (see Figure c), hence different diffraction volumes.
Considering the crystallinities related to each peak, the ones corresponding
to peaks C and D are significantly lower. Thus, these peaks have a
substantially lower diffraction volume, causing low signal intensity,
which might be masked (overlapping of signals) by the amorphous halo
(generated by peaks A and B with a higher diffraction volume). To
avoid such a mask effect and increase the diffraction volume of peak
D, we perform XRD experiments (Figure S14) in the washed PCL10-GNP1 (where only peak D was found by DSC),
confirming the presence of small reflections generated by the PCL.So far, the thermal and structural analysis indicated the presence
of well-defined unoriented and oriented PCL. To proof the presence
of the latter, we perform WAXS experiments under a transmission configuration.
These experiments reveal the reflections of different planes (see Figure S15a), and a clear anisotropy (see inserted
image on Figure S15b). Additionally, the
azimuthal profile of the PCL10-GNP1 (see Figure S15b), evidences the orientation on the PCL, corroborating
our previous findings.To investigate
the thermomechanical
properties of the nanopapers, dynamic-mechanical temperature sweep
measurements were performed on hot-pressed nanopapers, namely, PCL10-GNP1-H,
PCL5-GNP1-H, and PCL1-GNP1-H, taking into account their improved density
and homogeneity, as revealed by SEM observations. These nanopapers
demonstrated a significant stiffness at RT, with a storage modulus
ranging between approx. 7 and 15 GPa, higher stiffness corresponding
to lower PCL content, as expected. Interestingly, the storage and
loss moduli decay versus temperature is relatively limited and remarkable
stiffness is retained for temperatures far above the melting of PCL.
Indeed, the storage modulus at 150 °C is about 2.3 and 6.4 GPa
of PCL10-GNP1-H and PCL1-GNP1-H, respectively, suggesting a very strong
adhesion of GNP plates to PCL, even after PCL melting. The α transition, taken as the maximum of tan δ,
is observable at about 90 °C in all nanopapers (see Figure ), suggesting a remarkable
constraint of PCL macromolecules in the molten state, by the direct
interaction with GNP or due to the highly stable pre-frozen PCL crystals.
Figure 7
Temperature
sweep DMTA measurement on selected nanopapers.
Temperature
sweep DMTA measurement on selected nanopapers.The influence of PCL chains on the load-bearing capability of GNP
nanopapers was further investigated by creep tests. Enhanced creep
resistance was previously reported for various GRM polymer nanocomposites,[92−96] showing that very low fractions of dispersed nanoflakes are able
to reduce creep rate, which is generally explained by the formation
of a percolating network of solid particles and/or by the constraint
of macromolecules relaxation in the presence of dispersed particles.
On the other hand, the creep of polymer-bound GRM nanopapers was not
previously reported to the best of the authors’ knowledge.Preliminary tests on our PCL/GNP nanopapers highlighted a negligible
deformation at temperatures below the polymer melting point, a range
in which creep is conventionally studied in polymers and polymer nanocomposites.
Indeed, creep tests were carried out at 120 °C under 5 MPa stress,
which is representative of the operating conditions of a low temperature
heat exchanger, and the results are reported in Figure . Upon application of the constant stress,
the PCL10-GNP1-H nanopaper immediately deformed to a strain of ca.
2.5%, followed by a further increase in strain, typical of phase I
and II in creep tests, leading to a strain of 3.2% after 8 h creep
at 120 °C. After the release of stress, the immediate strain
recovery is around 9% of the strain after creep and the final value
after 8 h recovery is close to 12% (i.e., a final deformation of 2.9%).
As expected, creep resistance is even higher for PCL5-GNP1-H and PCL1-GNP1-H,
owing to the lower PCL content, leading to 2.3 and 0.5% deformation
after 8 h, respectively, which is partially recovered, leading to
a final deformation of approx. 1.9 and 0.4%, respectively.
Figure 8
Strain (empty
symbols) and strain recovery (filled symbols) plots
from creep tests at 120 °C, 5 MPa stress on selected nanopapers.
Strain (empty
symbols) and strain recovery (filled symbols) plots
from creep tests at 120 °C, 5 MPa stress on selected nanopapers.These results evidence the outstanding creep resistance
of PCL/GNP
nanopapers, at temperatures far above the melting of unoriented PCL.
According to the above reported characterization of the highly stable
PCL crystalline fractions (melting points up to above 120 °C),
the remarkably high creep resistance is explained by the presence
of crystalline PCL structures strongly bound to GNP flakes, directly
connected to amorphous PCL fraction, thus acting as physical crosslinking
points.
Thermal Conductivity
Envisaging application of these
flexible PCL/GNP nanopapers as heat spreaders, thermal diffusivity
was measured and reported in Table . Pristine GNP nanopapers have a thermal diffusivity
in the range of 150 mm2/s, which may be competitive with
traditional metal foils.[56,97] Diffusivity values
for the GNP/PCL nanopapers are slightly reduced to 146 ± 2, 127
± 1, and 138 ± 5 mm2/s for PCL1-GNP1-H, PCL5-GNP1-H,
and PCL10-GNP1-H, according with the inclusion of a poorly conductive
polymer.
Table 3
Thermal Diffusivity and Thermal Conductivity
Values for Selected Nanopapers
sample
ΦPCL [wt %]
density [g/cm3]
thermal
diffusivity [mm2/s]
thermal conductivity [W/m·K]
GNP
1.0 ± 0.1
150 ± 2
106 ± 11
PCL10-GNP1-H
20 ± 3
1.3 ± 0.1
138 ± 5
175 ± 16
PCL5-GNP1-H
15 ± 3
1.4 ± 0.1
127 ± 2
160 ± 15
PCL1-GNP1-H
7.6 ± 1
1.4 ± 0.1
146 ± 2
191 ± 17
While thermal diffusivity represents the efficiency of heat spreading
onto a surface, the heat flux obtained in a heat exchanger, given
a certain temperature gradient, is quantified by the thermal conductivity.
Thermal conductivity values are dependent on the product of thermal
diffusivity and nanopaper density, is the latter being lowest for
pristine GNP nanopaper and increased after hot pressing in the presence
of PCL, thus compensating for the decrease in thermal diffusivity.
Thanks to the existence of continuous GNPs networks and relatively
high density, in-plane thermal conductivity yields outstanding values
in the range of 160–190 W/m·K, which are much higher than
that of reported for conventional GRM nanocomposites, embedding limited
nanoparticles concentrations.[55,98−101]The nanopapers prepared in this work target superior thermal
conductivity
properties coupled with high thermomechanical properties, which effectively
bridge the property domains of polymeric materials and conductive
ceramics. A comparison between our material and state of the art highly
filled polymer composites is reported in Table , demonstrating that the best compromise
between thermal conductivity and stiffness was reached. This excellent
result was obtained, thanks to the combination of thermally conducive
GNP and PCL. The PCL adds both high flexibility, due to its highly
mobile amorphous chains, and physical cross-linking granted by the
presence of a highly stable crystalline fraction that strongly interacts
with the GNP surface. In particular, materials reported in this work
are competitive with nanopapers based on the combination of graphene
related materials and nanocellulose fibers,[102−106] the latter providing a significant contribution to both stiffness
and thermal conductivity of the nanopaper, thanks to their high crystallinity,
strength and aspect ratio.
Table 4
Performance Comparison
Between Nanopapers
in This Work and Selected State of the Art Thermally Conductive Polymer
Composites Prepared with High Loadings of Thermally Conductive Particles
material
conductive
particles loading
thermal conductivity (W/m·K)
elastic
modulus
(GPa)
references
liquid crystal polymer/graphite
70 wt %
28.3
15
(107)
polybenzoxazine/boron nitride
78 vol %
32.5
10
(108)
polydimethylsiloxane/vertically aligned graphene film
92 wt %
615
0.5
(109)
cellulose nanofibers/graphene
50 wt %
165
2.6
(102)
cellulose nanofibers/graphene
90 wt %
240
2.0
(103)
cellulose nanofibers/rGO
50 wt %
7.3
7.5
(104)
cellulose nanofibers/GNP
75 wt %
59.5
5.0
(105)
cellulose nanofibers/PE oxide/expanded graphite
92 wt %
302
8.8
(106)
PCL/GNP
92 wt %
191
15
this work
Conclusions
In this paper, PCL was
successfully exploited as a polymer binder
to enhance thermomechanical properties of GNP nanopapers. The organization
of PCL within the highly oriented structure of the nanopapers was
studied in detail. The crystallinity of PCL was found to be dramatically
affected by GNPs, inducing a fascinating set of crystalline features.
The amount of conventional and randomly oriented PCL crystals, with
a melting temperature (approx. 57 °C) comparable to pristine
PCL, was found to depend on the total PCL content. In particular,
this crystalline population is dominant in nanopapers with higher
PCL content and becomes progressively less important when reducing
the polymer content. Besides, other crystalline populations increase
in their relative ratio at low PCL content, suggesting organization
of macromolecules to be strongly affected by the GNP. Indeed, oriented
PCL crystals are found as a consequence of the strong nucleation effect,
leading to higher stability crystals, corresponding to melting temperature
in the range of 75 °C. Furthermore, additional endothermic transitions
were found on heating at higher temperatures (approx. 85 and 120 °C),
corresponding to fully reversible first order transitions of PCL.
The nature of these transitions, occurring above the equilibrium melting
temperature for PCL, was investigated and explained by the formation
of crystalline pre-wetting layers, which can be in equilibrium above
the melting temperature. The presence of high thermal stability crystals,
strongly bound to GNP flakes, coexisting with the highly flexible
amorphous structure, delivers an ideal solution for the toughening
of GNP nanopapers. In fact, thermomechanical properties of PCL/GNP
nanopapers demonstrated superior stiffness (ca 6 to 15 GPa, depending
on the PCL content) at RT, which is mostly retained up to 150 °C.
This property delivers excellent creep-resistance performance at 120
°C, which is required for components operating under high temperature
and continuous mechanical stress. Most importantly, PCL/GNP nanopapers
delivered thermal conductivities above 150 W/m·K, which makes
those competitive with traditional metals in terms of heat dissipation,
while granting for flexibility and lightweight, which cannot be matched
by conventional thermally conductive metals or ceramics.Based
on the unique set of properties obtained for PCL/GNP nanopapers
presented in this work, applications are envisaged in the field of
flexible heat spreader devices, including but not limited to flexible
electronics and low temperature heat recovery, and in wearable and
implantable electronic devices. The demonstrated possibility to form
polymer crystals stable above the equilibrium melting temperature
may also have a broader impact in the field of nanostructures based
on graphene and related materials, by the self-assembly of highly
ordered hierarchical nanostructures with different populations of
crystals of increasing thermodynamic stability.
Authors: T Ramanathan; A A Abdala; S Stankovich; D A Dikin; M Herrera-Alonso; R D Piner; D H Adamson; H C Schniepp; X Chen; R S Ruoff; S T Nguyen; I A Aksay; R K Prud'Homme; L C Brinson Journal: Nat Nanotechnol Date: 2008-05-11 Impact factor: 39.213
Authors: Giovanni Santagiuliana; Olivier T Picot; Maria Crespo; Harshit Porwal; Han Zhang; Yan Li; Luca Rubini; Samuele Colonna; Alberto Fina; Ettore Barbieri; Anne B Spoelstra; Giulia Mirabello; Joseph P Patterson; Lorenzo Botto; Nicola M Pugno; Ton Peijs; Emiliano Bilotti Journal: ACS Nano Date: 2018-09-17 Impact factor: 15.881