reinforcing potential of nanofibrillated cellulose from nonwoody plants
TRANSCRIPT
Reinforcing Potential of Nanofibrillated Cellulose FromNonwoody Plants
Ashraf Chaker,1 Pere Mutje,2 Fabiola Vilaseca,2 Sami Boufi1*1University of Sfax, Facult�e des Sciences de Sfax, LMSE, BP 1171-3000 Sfax, Tunisia
2LEPAMAP Group, University of Girona, Campus Montilivi, 17071, Girona, Spain
In the present work the reinforcing potential of nanofi-brillated cellulose (NFC) from five different non-woodyplants, namely; abaca, sisal, hemp, jute and flax wasinvestigated. Nanocomposite materials were preparedby casting a mixture of NFC suspension and a polymerwaterborne latex dispersion, and their mechanical prop-erties in both linear and nonlinear ranges as well as theoptical properties of the ensuing films were analyzed.Irrespective of their origin, the incorporation of the NFCwithin the polymer matrix brings about a huge reinforc-ing effect above the glass transition. The percolationapproach has been shown to give a reasonably accurateprediction of the stiffness over the whole range of vol-ume fraction investigated. The evolution of the magni-tude of tan d vs. the NFC content was also analyzed anddiscussed in term of the effective interfacial thickness.The optical transparency of the nanocomposite film atdifferent NFC content was also studied and comparedaccording to the NFC origin. POLYM. COMPOS.,34:1999–2007, 2013. VC 2013 Society of Plastics Engineers
INTRODUCTION
During the last few decades, nanosized based cellulose
particles have become the focus of a rising interest in
both scientific and industrial communities [1–3]. The sus-
tainable character of cellulose, the relative ease of extrac-
tion of nanozised fibrils from cellulose fibers along with
their outstanding mechanical properties drive toward the
use of these new class of renewable nanofiller in nano-
composite materials [4].
Basically there are two families of nanosized cellulosic
fibrils, the first of them is the cellulose nanocrystals [5]
(CNCs) and the second one is microfibrillated cellulose
(MFC) also termed nanofibrillated cellulose [6] (NFC).
The former are rod-like shaped particles with typical
dimension ranging from 5 to 10 nm in diameter and from
100 to 500 nm in length. The basic approach in the isola-
tion of CNCs is the acid-catalyzed hydrolysis of the
amorphous phases of cellulose leaving the highly ordered
and regular rod-like nanocrystals. On the other side, NFC
with diameter in the range of 10–100 nm and lengths
within micronic scale might be viewed as bundles of ele-
mentary cellulose fibrils embedded in hemicelluloses
matrix. Each elementary fibril is composed of 30 to 40
extended cellulose chains with a square cross-section of
3–5 nm in size.
Among these two types of nanosized cellulose, NFC is
more easily-prepared at high yield. It has recently gained
much attention due to its potential use in many applications
such as reinforcement nanofiller for polymer matrices [6,7],in paper and board industry [8], and in high barrier packag-
ing materials [9]. In the field of material science, cellulose
nanofibers are of high interest as nanofillers to elaborate
nanocomposites with enhanced mechanical properties[10,11]. This meanfull improvement was explained by the
high aspect ratio of the nanofibers, their high crystallinity
degree and high Young’s modulus, as well as their aptitudeto set up entangled networks held through strong hydrogen
bonding. Additionally, as the width of the cellulose nanofi-
brils is lower than one-tenth of the visible light wavelength,
the optical transparency of the matrix is expected to be pre-served, as long as the nanofibrils aggregation is prevented
during the nanocomposite processing. This feature is of
extreme importance for transparent applications.
Although wood is the main source of cellulose fibers,
annual plants and agricultural residues may also constitute
a starting material to extract NFC. Compared to wood,
annual plants have several advantages, among which, one
can cite their high yield of cellulose, lower lignin content
compared to wood [12] and a short growing cycle. The
use of NFC from different non-woody plants has been the
subject of various research works [13–15], however, a
comparative analysis of their reinforcing potential has not
been undertaken. By using the same extraction procedure,
the reinforcing capacity of NFC from different origins
can be compared and related to their morphological
properties.
Correspondence to: Sami Boufi; e-mail: [email protected]
DOI 10.1002/pc.22607
Published online in Wiley Online Library (wileyonlinelibrary.com).
VC 2013 Society of Plastics Engineers
POLYMER COMPOSITES—2013
In a previous work a comparative investigation on the
nanofibrillation behavior of different non-woody plants
was carried out, and the extracted NFC were character-
ized [16]. In the present work, the reinforcing potential of
NFC extracted from abaca, sisal, hemp, jute and flax was
studied and correlated with the morphology of the NFC.
The optical transparency of the nanocomposite film at dif-
ferent NFC content was also studied and compared
according to the NFC origin.
MATERIALS AND METHODS
Materials
The non-woody plants were acquired from different
origins: Flax and Hemp were from France, Jute from
Bangladesh, Sisal from Tanzania and Abaca from Philip-
pines. The 2,2,6,6-tetramethyl-piperidine-1-oxyl-radical
(TEMPO), sodium bromide, sodium hypochlorite solution
(NaClO) and sodium chlorite (NaClO2) were purchased
from Sigma–Aldrich and used as received without further
purification. The polymer acrylic latex dispersion is a
commercial product from MPC-PROKIM.
Preparation of Cellulose Fibers
The extraction of the fibers from the non-woody plants
was carried out according to the following steps: the orig-
inal fibers were cut down to 2–3 cm length and cooked in
a digester with a solution of NaOH (16–17% in volume)
at a temperature of 165�C during 1–2 h, until a kappa
number of 7–8. The ensuing pulp was washed three times
with water and submitted to a bleaching treatment using
sodium chlorite (1.5% NaClO2) at pH 4 to remove the
residual lignin. Afterward, the pulp was dried before use.
Degree of Polymerization (DP)
The measurements were performed on dissolved fibers in
cupriethylendiamine (CED), based on the standard ISO
5351-1 method. The measurements of intrinsic viscosity gwere performed with an automatic viscosimeter. The
obtained intrinsic viscosities were converted into the respec-
tive values of DP according to the following equation [17]:
DP0:905 5 0:75g
TEMPO-Mediated Oxidation
The TEMPO-mediated oxidation was carried out fol-
lowing the procedure described elsewhere [18].
Fibrillation Process
The oxidized fibers were dispersed in water at 1–2
wt% consistency and pumped through a high pressure
homogenizer (NS1001L PANDA 2K-GEA). The homoge-
nization was conducted in two steps. First, the fiber sus-
pension was passed five to seven times at 300 bar until
the viscosity of the slurry increased, and then the fibrilla-
tion was pursued by 10 passes at a pressure of 600 bar.
The ensuing product was a high viscosity translucent gel.
The operating temperature was not controlled and reached
60–70�C when the pressure was raised to 600 Bar. The
fibrillation was performed under neutral pH.
Yield in Nanofibrillated Cellulose
A dilute suspension with about 0.1% of solid content
(Sc) was centrifuged at 4000 rpm for 20 min to separate
the nanofibrillated material (in supernatant fraction) from
the nonfibrillated or partially fibrillated ones, which settle
down. Then, the sediment fraction was dried to a constant
weight at 90�C in a halogen desiccator. The yield was
calculated from Eq. 1:
Yield %5 12weight of dried sediment
ðweight of diluted sample 3%ScÞ
� �3100
(1)
The results represent the average values of the three
replications.
AFM Observation
AFM images were obtained in the intermittent contact
mode at room conditions using a multimode scanning
probe microscope from Nanoscope IIIa electronics (Digital
Instruments). For the AFM observation, a drop of diluted
NFC suspension, with a solid content of about 0.02–0.05%
was then deposited onto freshly cleaved mica.
Nanocomposites Processing
A commercial latex (PROKIL S330P-MPC-PROKIM-
Tunisia) obtained by the copolymerization of styrene (35
wt%) and butyl acrylate (65 wt%) was used as a matrix.
The size of the polymer particles was around 140 nm and
the solid content 50 wt%. The glass–rubber transition
temperature (Tg) of the poly(S-co-BuA) copolymer was
about 25�C.
The NFC gel was mixed with the latex in order to
obtain nanocomposite films with weight fraction of cellu-
lose ranging from 0 to 15%. After stirring for 1h, the
mixture was cast in a Teflon mould and stored at 40�Cuntil water evaporation was completed. A transparent to
translucent film, depending on the NFC content, was
obtained with a thickness in the range of 300–400 lm.
Dynamic Mechanical Thermal Analysis (DMTA)
The dynamic mechanical analysis (DMA) was con-
ducted in tension mode using a PYRISTM Diamond DMA
2000 POLYMER COMPOSITES—2013 DOI 10.1002/pc
(Perkin-Elmer, Waltham, MA) equipment. Temperature
scans run from 250�C up to 100�C at a heating rate of
2�C min21, a frequency of 1 Hz and amplitude of 10 lm.
The storage (E0) and the loss (E00) modulus, as well as the
loss factor tan d 5 (E00/E0), were measured as a function
of the temperature. Sample dimensions were about 20
mm (length), 10 mm (width), and 0.3–0.5 mm
(thickness).
Tensile Tests
The nonlinear mechanical behavior of the films was
analyzed using an Instron testing machine in tensile
mode, with a load cell of 100 N at a strain rate of
5 mm�min21 and at 25�C temperature. The specimens
were obtained using a cutting device.
Transparency Measurement
The transparency of neat acrylic film and nanocompo-
site films were measured at wavelengths from 200 to 800
nm using a UV–visible spectrometer (Lambda 35, Perkin-
Elmer.). Transmission spectra of the films were recorded
using air as reference.
RESULTS AND DISCUSSION
Morphological and Characteristic Features of NFC FromNonwoody Plant
The morphology of the NFC extracted from the differ-
ent annual plant was analyzed by AFM observation, from
which the width and length was estimated. As shown in
Fig. 1, all of the NFC samples showed nanosized fibrils
with a width in the range of 10–50 nm, and exhibited a
high potential to build up an entangled network through
hydrogen bonding. However, if we compare the aspect
and the morphology of the NFC obtained from the differ-
ent plants, two different groups can be distinguished: The
first one encompasses sisal and abaca, both of which
show high fractions of individualized thin fibrils with a
wide distribution in widths close to 20 nm and relatively
short lengths in the range of 400 nm up to 1 lm. The sec-
ond category includes NFC from hemp, jute and flax,
with fibril diameters in the range of 30–100 nm and
lengths exceeding several microns.
The second aspect worth to note is the difference in
the yield of fibrillation according to the fibers origin. On
the basis of our previous study [16], this difference was
attributed to the difference in their hemicellulose content
after the delignification and the bleaching processes; the
higher the hemicellulose content, the higher the yield in
nanofibrillated material is.
Dynamic Mechanical Thermal Analyses (DMTA) of theNanocomposite Film
To investigate the reinforcing potential of the NFC
from the non-woody plants, nanocomposite films with
nanofiller loading ranging from 1 up to 10 wt% were pre-
pared by solvent casting, and their mechanical behavior
analyzed by DMTA. The temperature dependence of the
storage modulus E0 at 1Hz for the unfilled matrix and the
nancomposite films with different NFC content is shown
in Fig. 2a. The effect of the inclusion of NFC into the
polymer matrix is different depending on the temperature
domain. A huge enhancement in the modulus is observed
above the glass transition (Tg) when the polymer matrix
is in the rubbery state, while the increment in modulus is
much more modest below the Tg. This behavior is com-
mon to nanocomposite materials based on nanosized cel-
lulose. In fact, when the matrix is in the glassy domain,
the fairly small difference between the modulus of the
glassy matrix (close to 2 GPa) and the NFC network (in
the range of 10–15 GPa) may be the reason for the lower
stiffening effect observed below glass transition. On the
other hand, the huge reinforcement effect above Tg is
explained by the formation of a stiff rigid network ensu-
ing from the nanofibrils entanglement and from the nano-
fibrils’ bonded area strongly interacting through hydrogen
bonds [6,10]. However, the setting up of this network is
tributary of the good dispersion of the cellulose nanofiller
within the polymer matrix. The selection of the casting
mode to prepare the nanocomposite film ensures good
nanofibrils dispersion and prevents their aggregation dur-
ing the film-formation process.
To compare the reinforcing potential of the different
NFC, the evolution of the storage modulus E0 at 70�C(about Tg130�C) versus the NFC loading of the nano-
composite films is plotted in Fig. 3. The results show a
FIG. 1. AFM images of the NFC from different origins used in the
present work. [Color figure can be viewed in the online issue, which is
available at wileyonlinelibrary.com.]
DOI 10.1002/pc POLYMER COMPOSITES—2013 2001
significant rose in the storage modulus, in line with the
strong reinforcing capacity of the as-prepared NFC. For
instance, at 70�C, nanocomposite containing 5 wt% NFC
from sisal exhibits a storage modulus around 60 MPa,
which represents a 450-fold enhancement over that of the
neat matrix (0.133 MPa).
The establishment of interconnected networks has been
put forward as a plausible mechanism to account for the
huge increase in the modulus, exceeding those modeled
by mean-field results e.g., Halpin–Kardos [19]. The con-
cept of percolation in cellulose rod-like cellulose nano-
crystals (CNC) based nanocomposite has been
successfully adopted to account for the outstanding rein-
forcing effect at low concentration of CNC (below 10
wt%) in rubbery-like polymer [20]. In the present work,
the concept of percolation was adopted in order to check
whether this concept could be extended to NFC based
cellulose nanofiller. On the basis of this concept, the elas-
tic tensile modulus Ec of the composite can be expressed
by the following equation:
Ec5122w1w/ð ÞEsEr1 12/ð ÞwE2
r
12/ð ÞEr1 /2wð ÞEs
(2)
where w can be written as:
w50 For / < /p (3)
w5/:/2/p
12/p
!b
For / � /p(4)
w, / and b are the volume fraction of percolated net-
work, the total volume fraction of the nanofiller and the
FIG. 2. Evolution of (a) the storage tensile modulus, E0, (b) loss modulus, and (c) tangent of the loss angle,
tan d, versus temperature at 1 Hz for nanocomposites based on NFC extracted from abaca fibers. [Color fig-
ure can be viewed in the online issue, which is available at wileyonlinelibrary.com.]
FIG. 3. Evolution of the storage modulus versus NFC content at 70�Cfor nanocomposite films prepared from NFC obtained from the different
plant and acrylic latex: comparison between the experimental data
(filled), and predicted data according to the Percolation model (—).
[Color figure can be viewed in the online issue, which is available at
wileyonlinelibrary.com.]
2002 POLYMER COMPOSITES—2013 DOI 10.1002/pc
critical exponent, respectively. Es and Er are the modulus
of the cellulose network and the matrix, respectively. The
modulus of the cellulose network Er, which differs from
that of isolated nanofibrils, was determined from DMTA
analysis using thin sheet films of neat NFC obtained by
casting a suspension of NFC in a Teflon mould followed
by drying at 40�C. The Er values for the different NFC
are reported in Table 2, from which one can note a higher
value for abaca NFC. A possible reason of the stiffer net-
work for abaca NFC reside on the higher hemicellulose
content that contributed to enhance the adhesion between
nanofibers in the dried state, leading to an improvement
in the stiffness, and strength of the network. The impor-
tance of hemicelluloses for the paper strength was pointed
by several publications, where it was shown that fibers
with higher hemicellulose content showed higher stiffness
and tensile strength compared to pulp with lower hemicel-
lulose content [21].
The percolation volume threshold (/p) can be deter-
mined by applying a power law function to the E0 versus
NFC loading according to Eq. 5, as predicted from the
percolation theory [22,23].
E0
//
/2/p
12/p
!b
For / > /p(5)
Applying this concept to the NFC of different origins,
the percolation threshold /p was adjusted to the value
giving the best linear regression for E0=/ vs./2/p
12/p
� �on a
log–log scale (Fig. 3: see inset). For the different nano-
composite, the model provides a good linear fitting with a
correlation regression higher than 0.99 and with a value
of /p comprised between 0.25 and 0.4 depending on the
NFC origin (Table 2). Furthermore, from the linear
regression, the critical exponent coefficient was deter-
mined, and found to be within the range of 1.6–1.8,
which is in agreement with the predicted value of 1.6–2
for a 3D percolated network [24].
The percolation threshold for the different NFC was
found to be within the range of 0.25–0.4 vol% which is
lower than the one commonly found for CNCs, the value
of which exceeds 1 vol%. This lower value is likely the
consequence of the higher aspect ratio of NFCs compared
to CNCs, although the former are prone to curvature and
curling effect. Indeed, the percolation threshold is known
to be inversely proportional to the aspect ratio of the dis-
persed objects [25]. Moreover, if we compare the four
types of NFC, one can note a higher value of /p for
abaca and sisal compared to that of flax and hemp. This
disparity is likely the consequence of a difference in the
NFC morphology. Indeed, referring to the AFM observa-
tions, a lower length for NFC from abaca and sisal was
noted compared to those from hump and flax.
From Fig. 3, one can also note a good agreement
between the experimental values of the storage modulus
E0 and those calculated on the basis of the Percolation
model (Eq. 2) using the corresponding Er. This confirms
again that the filler–filler interaction is the key parameter
that account for the huge reinforcing effect of NFC based
nanofiller. The validity of the percolation approach is also
indicative of the good dispersion of the nanofiller within
the host matrix.
Analysis of the a Relaxation
For all the nanocomposites as well as the neat matrix,
the tan d plot the exhibits a well-defined relaxation (arelaxation) around 28–34�C, associated to the cooperative
motions of long chain sequences (Fig. 2b). The inclusion
of NFC resulted in a continuous drop of the magnitude at
the maximum of tan d, along with a shift towards lower
temperatures of the peak of tan d. However, the half-
height width of the relaxation a did not undergo signifi-
cant change with the content of NFC.
We should note that the shift toward lower temperature
of the tan d peak is likely a simple coupling effect and
did not reflect a shift in the glass transition. This hypothe-
sis is supported by the invariability in the position of the
maximum position of E00 vs. temperature and also by
DSC analysis (result not shown) confirming a constant
position of the glass transition. In fact the inclusion of
nanoparticle in polymer matrix can induce a substantial
deviation in Tg relative to the bulk polymer; decreasing
when polymer–nanofiller interfacial interaction is absent
and increasing when attractive interaction between the fil-
ler and the polymer is present [26,27]. Accordingly, the
insensitivity of the Tg position to the NFC content might
be suggestive that interaction between the cellulose nano-
filler and the acrylic matrix is likely to occur, at least to
some extent. Actually, given the presence of the ACOOA
TABLE 1. Physical characteristics of the NFC used in the present
work.
Sisal Abaca Jute Hemp Flax
Yield of fibrillation (%) 95 88 85 78 69
Hemicellulose content (%) 20 14 13 8 6
Crystalline index of NFC (%) 61 60 66 78 78
Intrinsic viscosity (ml g21) 697 1128 704 725 636
DP 1008 1716 1020 1053 911
NFC width (nm)a 10–20 10–30 20–50 20–40 50–100
aDetermined from AFM observation.
TABLE 2. The critical exponent, the percolation threshold and the
modulus of the cellulose network.
Plant b /p (vol%) R2 Er (GPa)
Abaca 1.8 0.3 0.996 17
Sisal 1.62 0.4 0.995 9.4
Flax 1.78 0.25 0.997 9.3
Hemp 1.65 0.25 0.997 9
DOI 10.1002/pc POLYMER COMPOSITES—2013 2003
group within the polymer backbone, a possible polar
interaction between the surface hydroxyl groups of the
NFC and the polymer matrix is not excluded.
In nancomposite, the damping properties (tan d) which
measure the energy dissipation of the material provide
useful indications about the changes in the molecular
mobility of the polymer matrix induced by the nanofiller
inclusion. The dependence of the maximum tan d vs.
NFC content may be highlighted from the evolution of E0
and E00 vs. NFC content at different temperature, namely
lower than Tg, around Tg and above Tg (Fig. 4). Below
Tg, both of E0 and E00 remained roughly constant and
independent from the NFC content with E0>E00, and a
low damping which is a consequence of the glass-like
behavior of the matrix. Around Tg, the polymer matrix
reaches the maximum viscoleastic properties that is a con-
sequence of the release of large scale molecular motion
responsible of the huge dissipation effect: E00 is higher
than E0 and a maximum in tan is observed. The inclusion
of NFC within the polymer matrix brings about a continu-
ous increase of both E00 and E0 with a greater effect on
E0, leading to a prominent drop in the magnitude of tan d.
As mentioned above, the enhancement in E0 is the result
of the network formed by the entangled cellulose nanofi-
brils. The increase in E00 is also an indirect consequence
of the change in the viscoleastic properties of the material
from a liquid-like to a solid-like behavior as the content
of the nanofiller exceeds the percolation threshold
[28,29].
The loss factor might be also analyzed in terms of the
contribution of the filler, the polymer matrix and the
interface pondered by their corresponding volume fraction
[30,31] as follows:
tan dc5/f tan df1/itan di1/ptan dp (6)
where subscripts c, f, i, and p stand for the nanocompo-
site, filler, interface, and polymer matrix, respectively.
This expression is a simple rule of mixtures taking
account of the filler, the polymer matrix and the inter-
phase which may be a source of new damping mecha-
nisms. Indeed, given the nano-scale of the nanofiller, the
addition of even a small volume fraction of nanoparticles
introduces a large amount of interfacial area with proper-
ties being different than those of the polymer matrix. This
led to the formation of an immobilized polymer layer sur-
rounding the filler particles, the presence of which indi-
rectly increases the effective filler volume fraction in the
nanocomposite and causes a mechanical coupling effect
between the matrix and the filler. Assuming the nanofibri-
lar cellulose to be perfectly elastic, and taking account of
the interfacial thickness of the interphase DR, Eq. 6 may
be rewritten with the introduction of a correction parame-
ter P [32]:
tan dc5tan dp 12P:/fð Þ (7)
where P5 11DR
R
� �2
(8)
Taking into account Eq. 8 and the diameter of NFC,
the effective interfacial thickness (DR) was calculated for
NFC from abaca. As shown in Table 3, there is a general
decreasing trend of DR with respect to the volume frac-
tion, presumably indicating that as the volume fraction
increases, there is a greater chance in the overlap between
the interfacial thicknesses of adjacent cellulose nanofib-
ers. Additionally, the pronounced aptitude of cellulose
fibrils to self-interact through hydrogen bonding forming
hard entangled network contributed to reduce the fraction
of the available interfacial area.
Tensile Properties of Nanocomposite Films
The nonlinear tensile mechanical properties of the
nanocomposite films with different content of NFC were
studied at room temperature. A ductile polymer matrix
with a neat Tg around 210�C was chosen in order to
reach the limit strength without premature breaking of the
sample due to the excessive rigidity. Moreover, in all
cases, three samples of each specimen were tested and
average values reported. Typical stress versus strain
curves with different NFC content is plotted in Fig. 5.
FIG. 4. Change in E0 and E00 at 0, 30, and 70�C vs. NFC content:
(NFC were from sisal). [Color figure can be viewed in the online issue,
which is available at wileyonlinelibrary.com.]
TABLE 3. Summary of DMTA results for nanocomposite prepared
from sisal NFC.
NFC content Tga (in �C) tan d L DR (nm)
0 21 2.39 22 –
1 21 1.17 20 95
2 21 0.75 24 74
3 21 0.51 20 63
5 21 0.4 19 47
7 20.6 0.35 18 39
10 20 0.27 20 31
aPosition corresponding to the maximum of E00.
2004 POLYMER COMPOSITES—2013 DOI 10.1002/pc
To compare the reinforcing potential of the different
NFC, the evolution of the tensile modulus and tensile
strength vs. the NFC content are plotted in Fig. 6a and b,
respectively. It can be observed that both of the tensile
modulus and the tensile strength dramatically increased
with the inclusion of the NFC. For instance, with 10 wt%
NFC from abaca, tensile strength went from 0.36 to 9
MPa which is a more than 25 fold higher than that of the
neat matrix. Even a loading as low as 1 wt%, which is
only 0.6% by volume, brought about seven fold enhance-
ments in the tensile strength over that of the neat matrix.
When we compare the reinforcing potential of the different
NFC, one can note that NFC from flax gives rise to the highest
level of tensile strength, though they exhibit the lowest yield in
nanofibrillated material (NFC yield about 70%). On the other
hand, NFC from sisal, being the most fibrillated (yield about
95%), imparted the lowest level of strength, regardless of the
NFC content. For jute and abaca, the strength is roughly the
same being at a level intermediate between flax and sisal. This
behavior seems unexpected if we consider that the high rein-
forcing aptitude of NFC arises from their nanosized scale.
However, referring to AFM observation, it can be noted that,
compared to sisal, NFC from flax exhibits a higher potential to
form a dense entangled network, probably due to the differ-
ence in the length of the cellulose fibrils. This hypothesis sup-
ported by AFM observation, may also explain the higher
percolation threshold noted for sisal compared to flax or hemp,
i.e., 0.4 vol% for sisal against 0.25 vol% for flax and 0.2 vol%
for hemp.
Optical Properties of the Nanocomposite Films
According to Rayleigh and Mie scattering law, the
scattering loss through the optical pathway in a composite
material depends mainly on the relative size (d/k) and the
refractive index of the dispersed phase, with respect to
the refractive index of the surrounding medium. Given
the fact that the refractive index of NFC (1.58) did not
entirely match with that of the host matrix (1.48), the
transparency of the NFC based nanocomposite film will
governed by the light scattering from the dispersed NFC.
For this reason, the critical factor likely to control the
transparency degree of the nanocomposite film will be
the size of the cellulose nanofibrils within the polymer
matrix. Considering the width of the cellulose fibrils
being lower than several tens of nanometers, and assum-
ing the aggregation during the drying process is pre-
vented, we could expect a high degree of transparency of
the nanocomposite film.
The optical transparency of the nanocomposite films with
200–300 lm in thickness were analyzed by transmittance
measurement in the visible wavelength range. To avoid the
effect of the variation of the film thickness, the film trans-
mittance was normalized to a 200 lm thickness using the
Beer–Lambert law. To compare the optical transparency of
the nanocomposites according to the NFC content and origin,
the transmittance value at 700 nm was used as an indicator.
From Fig. 6b, one can note that the transmittance value
remained higher than 80% as the NFC content is lower than
7 wt%, which is indicative of a good transparency. At the
NFC content exceeds 10%, the transmittance undergo a sig-
nificant drop to about 74–65% according to the NFC origin.
FIG. 5. Typical stress–strain curve for nanocomposite films based on
NFC extracted from sisal fibers.
FIG. 6. Evolution of the (a) tensile modulus and (b) tensile strength of
the nanocomposite film with the NFC content. [Color figure can be
viewed in the online issue, which is available at wileyonlinelibrary.com.]
DOI 10.1002/pc POLYMER COMPOSITES—2013 2005
The lower transparency observed in flax NFC nanocompo-
sites at contents exceeding 7 wt% is probably the conse-
quence of the higher amount of partially fibrillated material
(about 30%) with size being within the microns scale, and
also due to their relatively large width ranging from 20 up to
100 nm (Fig. 1).
On the other hand, although NFC from abaca was the
most fibrillated and displayed the smallest width, their
nancomposite film exhibited the lowest transparency. This
unexpected result might result from the fibrils clustering
during the water evaporation and the coalescence of the
polymer particles.
CONCLUSION
NFC is known to convey a huge reinforcing potential
when it is incorporated in a polymer matrix in a way that
nanofibers aggregation is avoided and the hydrogen inter-
action among the cellulose nanofiller is promoted.
In the present work, the reinforcing potential of NFC
from abaca, hump, flax, and sisal was investigated. Nano-
composite films were prepared by casting and evaporating
a mixture of NFC suspension and acrylic latex dispersion.
The visual observation of the prepared nanocomposite
film has shown a highly transparent material up to NFC
content of 7%, which is a good indication that nanofibers
aggregation was prevented during film-formation.
The DMTA study has indicated a noticeable enhance-
ment in the storage modulus of the nanocomposites above
the glass transition, which agrees with the well-known
behavior of the cellulose based nanofiller. The glass tran-
sition temperature (Tg) of the polymer was not signifi-
cantly influenced by the incorporation of the cellulose
nanofibers.
The huge enhancement in the stiffness was attributed
to the formation of a rigid entangled network held by
strong hydrogen bonds which favor the stress transfer
from the matrix to the nanofiller network. The formation
of this network was assumed to be governed by a percola-
tion approach which has been found to fit adequately to
the experimental data over the whole range of volume
fraction investigated.
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[Color figure can be viewed in the online issue, which is available at
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