Mechanical properties of self-setting composites:
influence of the carboxymethylcellulose content and
hydration state
Sylvaine Jacquart, Dominique Poquillon, Gérard Dechambre, Sophie
Cazalbou, Christian Rey, Christèle Combes
To cite this version:
Sylvaine Jacquart, Dominique Poquillon, Gérard Dechambre, Sophie Cazalbou, Christian Rey, et al..
Mechanical properties of self-setting composites: influence of the carboxymethylcellulose content and
hydration state. Journal of Materials Science, Springer Verlag, 2016, vol. 51 (n° 9), pp. 4296-4305.
10.1007/s10853-016-9739-4. hal-01638293
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Christèle Mechanical properties of self-setting composites: influence of the
carboxymethylcellulose content and hydration state. (2016) Journal of
Materials Science, vol. 51 (n° 9). pp. 4296-4305. ISSN 0022-2461
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Mechanical properties of self-setting composites: influence
of the carboxymethylcellulose content and hydration state
Sylvaine Jacquart1 • Dominique Poquillon1 • Gérard Dechambre1
Sophie Cazalbou2 • Christian Rey1 • Christèle Combes1
•
Received: 1 September 2015 / Accepted: 9 January 2016 / Published online: 21 January 2016
Ó Springer Science+Business Media New York 2016
Abstract The impact of the carboxymethylcellulose
(CMC) content on the mechanical properties of calcium
phosphate–calcium carbonate–CMC composite cements
for bone substitution was investigated. The relevance of the
compressive test conditions (wet or dried composite
cements) is discussed and models are proposed to better
understand the mechanisms involved in the mechanical
properties of the composite materials. Based on a modellisation using the Voigt model for dried composite
cements, we show that a minimum of CMC content of
around 10–20 % is needed to enhance the mechanical
properties of the dried composite materials (up to 86 MPa
for the composite including 50 wt% CMC) through the
formation of a mineral–organic entangled network. The
compressive strength of the wet samples is low (\3 MPa)
& Christèle Combes
christele.combes@ensiacet.fr
Sylvaine Jacquart
sylvaine.jacquart@gmail.com
Dominique Poquillon
dominique.poquillon@ensiacet.fr
Gérard Dechambre
gerard.dechambre@ensiacet.fr
Sophie Cazalbou
sophie.cazalbou@univ-tlse3.fr
Christian Rey
christian.rey@ensiacet.fr
1
CIRIMAT INPT-CNRS-UPS, Université de Toulouse,
ENSIACET, 4 Allée Emile Monso, 31030 Toulouse Cedex 4,
France
2
CIRIMAT INPT-CNRS-UPS, Université de Toulouse,
Faculté des Sciences Pharmaceutiques,
31062 Toulouse Cedex 9, France
but the gain observed in the dried composites is encouraging and might be extrapolated to wet conditions if we
were to use a less hydrophilic polysaccharide.
Introduction
Calcium phosphate-based cements (CPCs) are the subject
of great interest as bone-filling materials and have been
studied for about 30 years [1]. This cementitious form has
many advantages: the material can be initially injected as a
paste, paste, which fits the shape of the defect to be filled
and greatly facilitates surgery. Then, in vivo, at the temperature of the body, it hardens and forms—in most
cases—more or less crystallised apatite. It is considered
that the similarity of the set cements to the structure and
composition of bone mineral as well as their osteoconductivity gives them excellent biological properties,
including the ability to be partly or totally resorbed by bone
cells and to lead to bone neoformation. However, without
any additives, the injectability of these cements is often
limited by a filter-pressing phenomenon during paste
extrusion (i.e. the separation of particles/powder from liquid within the syringe, resulting in plugging and partial
paste extrusion). Moreover, the composition and the porous
microstructure, which are very interesting in terms of
bioresorbability, generally lead to brittle behaviour and low
fracture toughness, which are often associated with relatively low compressive strength [2]. As a consequence
these materials are mainly indicated for non-weight-bearing bone repair, but the enhancement of the paste handling
and mechanical properties is one of the major challenges to
be overcome for these bone substitute materials.
The introduction of a polymer in either the liquid [3, 4]
or the solid phase [5, 6] has thus been studied in different
CPC formulations. The idea of inorganic–organic composite materials is consistent with a biomimetic approach,
with the bone organ exhibiting exceptional physicochemical and mechanical properties as a composite material that combines a fibrillar collagen matrix with mineral
apatite nanocrystals [7]. Thus, the addition of a polymer
into phosphocalcic cements could give some cohesiveness
to the material and prevent its disintegration into particles—which are potentially phlogogenic—at the site of the
implantation [8]. On the other hand, a combination of the
mineral cement with polymers could improve the
mechanical properties of the materials because of their
intrinsic physico-chemical properties and their impact on
the microstructure of composite cements [9]. Among biocompatible polymers, polysaccharides have been widely
used in biomaterials thanks to their excellent properties
such as non-toxicity, hydrophilicity, certain stability with
respect to the pH variations and the variety of their structures [10]. The most common polysaccharides found in
tissue-engineering biomaterials are alginates [11], chitosan
[12], celluloses [13], even hyaluronic acid [14] and their
derivatives.
In this study, we worked on a calcium carbonate–calcium
phosphate (CaCO3–CaP) mineral cementitious matrix that
has already shown interesting physico-chemical and biological properties [15–17]. In order to improve the cohesion
of the paste, we chose to introduce carboxymethylcellulose
(CMC), an anionic hydrophilic polysaccharide. Diverse
studies carried out on CMC as an additive in Portland
cement have led to a slight increase in the compressive
strength and toughness of the material [18, 19].
A few studies report the use of CMC as an additive in
bone cements. It has been introduced in both the liquid
phase [20] and the solid phase [5] of a-tricalcium phosphate (a-TCP) cements. Besides providing a better cohesion and malleability of the paste, CMC significantly
enhanced its injectability through a lubrication effect when
introduced, at rather low concentrations, into the solid
phase [5]. Kobayashi et al. also conducted an in vivo study
on BoneSource Ò cement (based on tetracalcium phosphate
(TTCP) and dicalcium phosphate anhydrous (DCPA))
associated with CMC to facilitate injection. Good results
were observed in terms of osteoconductivity, biocompatibility, and resistance to compression, but the specific role
of CMC in those properties was not explicitly stated [21].
Finally, Park et al. have used a combination of a CMC gel
and an apatitic cement based on amorphous calcium
phosphate in order to introduce mesenchymal stem cells
into the material and to protect them from the cytotoxicity
of the paste before setting [22]. Thus CMC seems to be a
good candidate to improve the physico-chemical properties
of CaCO3–CaP cements while preserving their biological
activity.
Most studies report the mechanical behaviour of set
cements in dry state, although they are used in wet environments after in vivo implantation. The objective of this
study is to thoroughly investigate the mechanical properties
of CaCO3–CaP–cellulose composite cements in the dry and
wet states and to understand the role of CMC in the control
of these properties.
Materials and methods
Composite cement preparation
The mineral powders brushite CaHPO42H2O and vaterite
CaCO3 were synthesised as previously described [17]. The
reference cement (C-REF), without polysaccharide, was
prepared by mixing deionised water as the liquid phase
with a solid phase composed of an equal mass of vaterite
and brushite. Composite cements were obtained by adding
a polysaccharide, carboxymethylcellulose (CMC, Ashland,
Aqualon(R) 7H4XF-PH, pharmaceutical grade) as a powder
into the solid phase before mixing it with water. For all
samples, the water/solid weight ratio (W/S) was 0.70. After
mixing, the wet paste was placed into silicon moulds and
left in a water-saturated atmosphere at 37 °C for setting
and hardening during 48 h. After 2 days, the hardened
reference and composite cements were withdrawn from the
mould. The ‘‘wet cements’’, analysed just after setting and
hardening, were named C-xCMC-w, with x being the
weight percentage of CMC (from 2 to 50 wt% in the solid
phase). The ‘‘dried cements’’, C-xCMC-d, were dried
during an additional 5 days in air in a drying oven at 37 °C
after setting and hardening.
Mechanical characterisation
Mechanical tests were carried out with uniaxial compression loading at a rate of 0.8 mm min-1 using a Hounsfield
S-Series testing machine on cylindrical samples
(height = 19.5 mm; diameter = 10.5 mm) of both wet and
dried cements.
Few studies have attempted to quantify the toughness of
cements containing polymer. Yet, given the brittleness of
the calcium phosphate-based materials, improved toughness has been reported in the literature as one of the main
challenges ahead [23]. Thus, in order to discuss this
property, we evaluated the energy at maximum stress (Ec),
which corresponds to the sum of the elastic energy stored
reversibly and the energy dissipated irreversibly in the
material and allows an estimation of the magnitude of the
toughness. This parameter must be considered carefully, as
it is dependent on the experimental conditions, but nevertheless it appears to be a valuable mechanical characteristic
that allows a comparison of different samples analysed in
the same conditions. From the stress–strain diagrams, we
also determined the compressive strength (Rc), the strain
for Rc (ec) and the elastic modulus (E) (Fig. 1).
introduced into the solid phase, the organic phase (CMC)
does not prevent the occurrence of the setting reaction and
does not seem to change the overall process of dissolution–
reprecipitation involved in this reaction [17].
Physico-chemical characterisation
Mechanical properties
Powder X-ray diffraction (XRD) measurements were performed using a CPS-120 INEL diffractometer with a Co
anticathode (kCo = 1.7903 Å). Scanning electron microscopy (SEM) micrographs were obtained using a Leo 435
VP microscope (samples were coated with silver before
observation). A mercury intrusion porosimeter (Autopore
IV 9400 MicromeriticsÒ Instruments) was used to determine the total porosity of the composite cements.
A stress–strain diagram of each composition is shown in
Fig. 3. Like most of the mineral cements, C-REF exhibits a
brittle behaviour with only an elastic deformation. In contrast, the composite cements show smooth curves and a
plastic deformation: the addition of CMC conferred some
ductility on the material. The mechanical characteristics
determined from the curves obtained for dried (Fig. 3a) and
wet (Fig. 3b) composite samples are very different in terms
of order of magnitude and in terms of the influence of the
CMC content introduced in the cements. The compressive
strength Rc of the dried samples of the reference cement was
four times higher (12.7 ± 2.7 MPa) than that of the wet
ones (3.2 ± 1.1 MPa) (Table 1). Interestingly, although the
mechanical properties were weakened by the low CMC
content (C-2CMC-d and C-2CMC-w), the strength of
the dried materials increased considerably at higher CMC
contents, being up to 86.2 MPa for the composite that
included 50 wt% CMC (Fig. 4a, Table 1). Nevertheless,
this effect was not observed in the wet samples, whose
compressive strength remained at a low value of around
1 MPa for any CMC content in the composite. The elastic
modulus E showed exactly the same behaviour as the
compressive strength in both dried and wet composite
samples (Fig. 4b): a loss when the CMC content increased
from 0 and to 2 wt% CMC and then a gain from 0.6 to 2.3
MPa when the CMC content increased from 2 to 50 wt% for
dried-composite-cement composition, although wet composite 207cements kept a lower elastic modulus (\0.1
MPa). However, interestingly, the addition of CMC
improved the ductility of the material, particularly for the
wet cements. Both the strain ec and the energy Ec at maximum stress Rc increased significantly with CMC content
beyond ca. 10 wt% (Fig. 4c, d). Thus, as is apparent from
the mechanical compressive test on the cement blocks
(Fig. 5), even if the compressive strength seems particularly
low for a bone-filling material, it is interesting to notice that
the cohesion and integrity of the material were particularly
improved by the addition of the polysaccharide.
Results
Composite material feasibility
Figure 2 shows the XRD patterns of set and dried composite cements containing different amounts of CMC after
48 h of maturation at 37 °C and 5 days of drying. These
X-ray patterns are similar for all the materials: all the
diffraction peaks can be readily indexed as vaterite and
nanocrystalline apatite phases. The brushite, which was
totally consumed during the setting, does not appear on the
XRD patterns. Thus, when up to 50 wt% CMC powder is
11
Rc 10
9
8
Re0,2
Stress (MPa)
7
Ec
6
5
4
E
3
2
1
Microstructure and porosity
0
0,2
0
1
2
εc 3
4
5
6
Strain (%)
Fig. 1 Stress–strain curve: example of data treatment and determination of the four parameters: compressive strength (Rc), strain for Rc
(ec), elastic modulus (E) and energy at maximum stress (Ec )
Figure 6 shows the micrographs of the two cements
C-2CMC-d and C-30CMC-d as examples of composite
samples with low and high polysaccharide contents,
respectively. In the first one, polysaccharide was hardly
observed (Fig. 6a). The microstructure is typical of that
Fig. 2 X-ray patterns of the set
and dried composite cements
containing 2–50 wt% CMC
compared to the cement C-REF,
without polysaccharide
(V vaterite, Ap apatite)
V
Ap
V
VAp
V
Ap
V
V
Ap
Ap V
50
55
V
Ap
C-50CMC-d
Ap
V
C-30CMC-d
C-20CMC-d
C-10CMC-d
C-2CMC-d
C-0CMC-d
20
25
30
35
40
45
60
65
70
2θ (°)
(a) 100
(b) 3,5
dried cements
"wet" cements
90
3,0
C-30CMC-w
C-20CMC-w
C-10CMC-w
C-2CMC-w
C-0CMC-w
80
2,5
Stress (MPa)
70
Stress (MPa)
Fig. 3 Representative stress–
strain curves obtained for the
mineral cement C-0CMC and
composite cements containing
2–50 wt% CMC a after drying
and b without drying (wet
cements)
60
50
40
30
C-50CMC-d
C-30CMC-d
C-10CMC-d
C-2CMC-d
C-0CMC-d
20
10
0
2,0
1,5
1,0
0,5
0,0
0
2
4
6
8
10
12
14
Strain (%)
observed for vaterite–brushite reference cements, with a
rough aspect that could be associated with micro- and
nano-porous material and with some almost spherical
macropores that were attributed to the formation of CO2
bubbles during the setting reaction related to the vaterite
reaction [17]. On contrast, CMC was clearly identified in
different zones of C-30CMC-d composite cement
(Fig. 6b). It appeared like a smooth or wrinkled veil that
was particularly visible in the macropores. Moreover, the
latter lost their spherical shape, most probably due to an
increase in the viscosity of the liquid phase including the
hydrophilic CMC and higher constraints on the materials at
the gas/paste interface.
16
0
2
4
6
8
10
12
14
16
Strain (%)
The characterisation was supplemented by a porosity
analysis of the dried samples, which highlighted an
important loss of porosity in the composite cements, from
88 % for C-0CMC-d and C-2CMC-d to 24 % for
C-50CMC-d (Table 2).
Discussion
Mechanical properties of wet versus dried composite
cements
The mechanical characterisation of both wet and dried
samples confirmed the importance of the material
Table 1 Young’s modulus (E),
compressive strength (Rc),
strain for Rc (ec) and energy (Ec )
for dried (d) and wet
(w) samples
Rc (MPa)
E (GPa)
ec (%)
Ec (kJ m-3)
119 ± 11
C-0CMC-d
0.89 ± 0.40
12.7 ± 2.7
2.1 ± 0.4
C-2CMC-d
0.61 ± 0.18
6.1 ± 1.7
1.5 ± 0.4
49 ± 24
C-10CMC-d
0.62 ± 0.04
9.5 ± 0.5
2.8 ± 0.3
163 ± 26
C-20CMC-d
1.20 ± 0.16
18.5 ± 2.3
2.5 ± 0.4
270 ± 65
C-30CMC-d
1.40
34.0
5.3
1200
C-50CMC-d
2.27
86.2
12.3
7590
C-0CMC-w
0.22 ± 0.03
3.2 ± 1.1
1.6 ± 0.6
28 ± 10
C-2CMC-w
0.08 ± 0.02
1.1 ± 0.1
1.4 ± 0.9
11 ± 6
C-10CMC-w
0.03 ± 0.01
0.7 ± 0.1
2.9 ± 0.6
16 ± 4
C-20CMC-w
0.02 ± 0.001
1.0 ± 0.1
6.2 ± 0.4
44 ± 3
C-30CMC-w
0.02 ± 0.001
1.2 ± 0.1
8.8 ± 0.4
72 ± 5
Mechanical parameters of the reference and various composite cements determined from the stress–strain
curves (Fig. 3)
preparation for the nature of the results, which is not
always mentioned or precisely described in the current
scientific literature. Regarding the two series of composite
materials studied (wet and dry composites), it is clear that
the hydrophilic nature of CMC is a determining factor for
the mechanical properties of these composite materials.
After water absorption and swelling, the mechanical
strength of the polysaccharide is degraded, together with its
structure, which could be considered as a highly viscous
liquid phase or a soft matter phase rather than a real solid
phase within the composite material. This explains the low
impact of this polysaccharide on mechanical properties
such as the compressive strength or the elastic modulus and
even a decrease of these values: they are determined
mainly by the mineral phase, whose proportion decreases
as the CMC content increases. On the other hand, this ‘‘soft
matter phase’’ enhances cohesion in the material, improving the ductility and toughness and thus increasing the
strain percentage at the rupture point.
These wet conditions are most likely a better approximation of the in-use conditions of these self-setting composite materials in vivo as bone substitute materials than
the dried samples and must give more predictive results.
Nevertheless a better understanding of a water-containing
mineral–polysaccharide composite system is complex. The
study of the dried samples, by removing water, simplifies
the system and is of interest for further investigation of the
interaction between the organic and inorganic phases in the
composite materials.
Elastic modulus and porosity of the dried composite
cements
The introduction of CMC into the CaCO3–CaP cements has
an impact on two parameters of great importance with
regard to the mechanical properties: the relative content of
mineral and organic phases and the porosity of the
cements. Both of them change the microstructure of the
material, which is directly correlated to its mechanical
behaviour. In particular, if we only consider the composite
cements, the elastic modulus increases considerably with
the CMC content (Fig. 4b). Thus, one important question is
whether this phenomenon is linked to the composite
character of the material or to the decrease of its porosity.
The elastic modulus of a composite material is a function of the modulus and the volume fraction of each of the
constitutive phases. Two main models have been proposed
in the literature to describe this relationship: the Reuss
model, for short-range interactions in the second phase
introduced into the matrix (as particles, platelets or short
fibres, for example), and the Voigt model for long-range
interactions, as in an entangled network of the second
phase. Given our observations on the SEM micrographs
(Fig. 6), the latter model seems the most relevant to
describe our system: the polysaccharide appears as a
‘‘binder’’ between the materials, covering the particles and
connecting them together. Following this hypothesis, the
elastic modulus could be expressed as in Eq. 1:
E ¼ aAp EAp þ aV EV þ aCMC ECMC
ð1Þ
with EAp, EV and ECMC the elastic moduli of apatite,
vaterite, and CMC, respectively, and aAp, aV and aCMC
their volume fractions. Taking into account the porosity
(P), the relationship between these volume fractions can be
expressed as follows (Eq. 2):
aAp þ aV þ aCMC þ P ¼ 1
ð2Þ
considering the air in the pores as an additional phase
whose elastic modulus is zero in the Voigt model.
The volume fractions of each phase are difficult to
determine: our data are mainly expressed as weight fractions and a precise determination of the apatite and CMC
(a)
(b) 2.5
2
dried cements
2.0
dried cements
1
10
Elas>c modulus (GPa)
Compressive strength (MPa)
10
1.5
1.0
0.5
0
10
wet cements
wet cements
0.0
0
10
20
30
40
50
0
10
CMC content (wt %)
(c)
20
30
40
50
CMC content (wt %)
(d)
14
4
10
dried cements
-3
Energy at maximum stress (kJ.m )
12
Strain (%)
10
wet cements
8
dried cements
6
4
2
3
10
2
10
wet cements
1
10
0
0
10
20
30
CMC content (wt %)
40
50
0
10
20
30
40
50
CMC content (wt %)
Fig. 4 a Compressive strength, b elasticity modulus, c strain at maximum stress and d energy at maximum stress as a function of CMC content
in composite cements
Fig. 5 Photographs of the wet composite cement blocks, including various amounts of CMC, after the compressive test
C-30pCMC
C-2pCMC
10µm
10µm
Fig. 6 SEM micrographs of dried composite cements including low (C-2pCMC) and high (C-30pCMC) amounts of CMC
Table 2 Total porosity of
composite cements
P (%)
C-0CMC-d
88
C-2CMC-d
88
C-10CMC-d
66
C-20CMC-d
55
C-30CMC-d
59
C-50CMC-d
24
and approximations, we estimated the mass and volume
compositions presented in Table 3.
According to assumption (iii), the elastic modulus can
thus be rewritten as in Eq. 3:
E ¼ aAp
V
EAp
V
which can be expressed as a function of aCMC and P
(Eq. 4), taking into account Eq. 2:
E ¼ f ðaCMC ; PÞ ¼ ð1
(i)
(ii)
(iii)
The density of the CMC is about 1.6 [24, 25]. It
might be lower in the cement after swelling in the
presence of water and setting of the mineral
matrix. Nevertheless we chose the value of
dCMC = 1.6 after checking that a lower density
did not significantly change the model used or the
results are presented below.
The density of the apatite depends on its stoichiometry, which ranges from 3.2 for a stoichiometric apatite, Ca10(PO4)6(OH)2, to 2.6 for a
poorly crystallised apatite with a maximum carbonation rate, Ca8(PO4)4(CO3)2h2. The actual
stoichiometry of the apatite formed in the cement
is between these two extreme values and is closer
to that of a deficient carbonated and HPO4containing apatite (according to a complementary
analysis that is not presented in this paper), so we
chose the latter as a model (dAp = 2.6).
The density of the vaterite is 2.6. This value
allows us to simplify the model by considering the
apatite–vaterite (Ap-V) mineral system as a
single phase of density dAp-V = 2.6.
Finally, the mass loss due to the release of CO2 involved
in the setting reaction was also measured (not presented in
this paper) and taken into account. With these assumptions
aCMC
PÞ EAp
V
þ aCMC ECMC
ð4Þ
In order to express the elastic modulus as a function of
aCMC only, the porosity was modelled as a function of this
volume fraction of CMC in the materials (Fig. 7). The most
suitable mathematical model has proven to be a parabolic
function extrapolated for aCMC ]0;1]. A constraint that
the graph of the function must pass through the point (1, 0)
was added to determine the second-order polynomial
(Eq. 5) in order to propose a relevant physical model;
indeed, a material having a volume fraction of aCMC = 1,
in the sense that we have defined it, necessarily implies
zero porosity.
”
densities in the cements after setting and drying would be
particularly complex. We therefore made several assumptions and approximations:
ð3Þ
þ aCMC ECMC
PðaCMC Þ ¼ A þ B aCMC þ C ðaCMC Þ2
ð5Þ
The elastic modulus was then expressed as a function of
a unique variable aCMC:
EðaCMC Þ ¼ ð1 AÞ EAp V þ ECMC ð1 þ BÞ EAp V
aCMC C EAp V ðaCMC Þ2
ð6Þ
As a direct result of Eq. 6, a parabolic function was used
to model the relationship between the elastic modulus and
the volume fraction of CMC (E = f(aCMC)). With the
parameters A0 , B0 and C0 determined and reported in
Fig. 8a, this model seems appropriate and leads to three
equations (Eqs. 7, 8, 9) that resolve the two unknown
moduli EAp-V and ECMC:
A0 ¼ ð 1
AÞ EAp
V
ð7Þ
Table 3 Mass and volume composition of the composite cements, respectively, obtained from experimental data and estimations
Estimated total weight loss
Weight fractions (fm(CMC) ? fm(Ap-V) = 1)
fm(CMC)
Volume fractions (avoid ? aCMC ? aAp-V = 1)
fm(Ap-V)
P (=avoid)
aCMC
aAp-V
C-2CMC-d
0.11
0.02
0.98
0.88
0.00*
0.12
C-10CMC-d
0.10
0.11
0.89
0.66
0.06
0.28
C-20CMC-d
0.09
0.22
0.78
0.55
0.14
0.31
C-30CMC-d
0.08
0.33
0.67
0.59
0.18
0.23
C-50CMC-d
0.06
0.53
0.47
0.24
0.49
0.27
* The estimated volume content for C-2pCMC is 0.004
1.0
(a)
2.5
0.9
Elastic modulus (GPa)
0.8
Porosity
0.7
R² = 0.96
0.6
0.5
0.4
0.3
0.2
2.0
1.5
R² = 0.96
1.0
0.5
0.1
0.0
0.0
0.1
0.2
0.3
0.4
0.5
0.6
0.7
0.8
0.9
0.0
1.0
0.0
α CMC
0.1
0.2
Fig. 7 Evolution and modelling of composite cements’ porosity
(P) according to their volume fractions of CMC
(b)
C EAp
V
V
ð8Þ
ð9Þ
Because Eqs. 7 and 9 are not equivalent, two mathematical solutions can be established: (1) EAp-V = 3.0 GPa
and ECMC = 3.3 GPa; (2) EAp-V = 4.2 GPa and
ECMC = 2.5 GPa. Figure 8b compares these two solutions
with the experimental results. Solution (2) is not admissible
from a physical point of view: it is unlikely that the elastic
modulus of composite cements decreases from a certain
content of CMC. Solution (1), however, shows a good
correlation with the experimental results and appears
physically relevant. This estimation of the elastic moduli of
the mineral and organic phases (EAp-V = 3.0 GPa;
ECMC = 3.3 GPa) of the composite cements does not
intend to determine a ‘‘real’’ quantitative value: it is a
consequence of a series of approximations, particularly the
real densities of the different phases which would require a
finer assessment. However, this gives us two interesting
pieces of information about these cements. First, the elastic
Elastic modulus (GPa)
C0 ¼
ð1 þ BÞ EAp
0.4
0.5
3.5
solution (1)
R² = 0.96
3.0
B0 ¼ ECMC
0.3
αCMC
2.5
solution (2)
R² = 0.89
2.0
1.5
1.0
0.5
0.0
0.0
0.1
0.2
0.3
0.4
0.5
0.6
0.7
0.8
0.9
1.0
αCMC
Fig. 8 Expression of the elastic modulus E = f(aCMC): a parabolic
regression from experimental data; b mathematical solutions after
resolving the full system
moduli of both the organic and inorganic phases appear to
be of the same order of magnitude and therefore cannot on
their own explain such an important dependence of the
composite elastic modulus on the polysaccharide (CMC)
Composite materials and heterogeneity
The modellisation of the composite cement’s Young’s
modulus as a function of the content of CMC demonstrates
that the porosity is the main factor explaining an important
increase of the elastic modulus together with the content of
CMC introduced. Nevertheless, it could not explain the
initial loss of this parameter, and of the compressive
strength or energy at maximum stress between the mineral
cement C-REF and the composite cements C-2pCMC and
C-10pCMC, whose porosity is equivalent or even lower.
However, the heterogeneity caused by the addition of a
new phase (i.e. CMC) into the system could be a source of
weakening of the mechanical properties by favouring, for
example, the initiation of cracks. Considering the overall
results, it seems that there is competition between this
induced heterogeneity and the inherent superior mechanical properties, in terms of compressive strength, of the
polysaccharide compared to the mineral phase. As shown
in the schematic diagram in Fig. 9, this competition could
explain the initial loss of compressive strength, which is
then offset by the addition of a higher content of CMC.
There must be a minimum polysaccharide content to allow
organisation as a 3D entangled network, and our results
suggest that this minimum must be a CMC content of
around 10–20 wt% in our system. Indications regarding the
volume distribution of the polymer are important, especially in view of the behaviour of composite cement once it
has been implanted in a bone site: the arrangement of the
CMC in the mineral matrix may indeed play a role in the
chemical degradation and/or resorption of material by the
osteoclast cells and by the chemical processes involved in
bone regeneration.
(1)+(2) :
Rc (composite)
Compressive strength Rc
content. Data from the literature on TTCP-monetite
cements tend to confirm the weak influence of the
polysaccharide on the elastic modulus of the composite
cement: the addition of 0.25–1.5 wt% hydroxypropyl
methylcellulose [26] or 3.3–7.0 wt% lead to chitosan [27]
did not show a significant change in the elastic modulus of
the cements. So this conclusion implies a key role of
porosity, whose reduction drastically improves the composite mechanical strength. Secondly, the Voigt model
initially used does indeed appear to be appropriate, which
supports the hypothesis of a long-range interaction of the
polymer from a mechanical point of view within the
material, which is thus similar to an entangled network
intimately mixed with the mineral matrix. The interaction
between these two phases would be even more important as
carboxyl groups of the CMC are likely to form strong ionic
bonds with calcium salts, especially apatite precipitated
in situ [28, 29].
(1) ContribuAon of intrinsic higher
compressive strength of CMC
(2) Heterogeneity
contribuAon
10 %
CMC content
Fig. 9 Schematic diagram illustrating the probable competition
between the source of heterogeneity and better compressive strength
of CMC compared to the mineral phase
Conclusion
This study highlights the determining role of the introduction of a hydrophilic polysaccharide such as CMC in
CaCO3–CaP cement formulation and of the compressive
test conditions (dried or wet samples) in the mechanical
characteristics (elastic modulus, compressive strength,
strain and energy at maximum stress) of the composite
materials. Whatever the composition, the compressive
strength of the wet samples was low (under 3 MPa) but the
gain observed in the dried samples (up to ca. 86 MPa) was
encouraging and might be extrapolated to wet conditions if
we were to use a less hydrophilic polysaccharide. By
combining experimentation and a simplified model for
dried composites we showed: (i) the key role of porosity,
whose decrease with increasing CMC content improves the
composite mechanical strength, and (ii) that there must be a
minimum CMC content in the composite formulation to
allow organisation of an entangled mineral–organic network and thus to observe the enhancement of the composite mechanical properties. The composite materials
presented in this study showed interesting properties in
terms of cohesion, ductility and toughness, thanks to the
entangled polymeric network, which could prevent the
release of mineral particles into the body fluids, after
implantation, which might have dramatic consequences.
Acknowledgements The authors thank the Agence Nationale de la
Recherche (ANR—TecSan 2009 programme) for supporting this
research (Grant No. BIOSINJECT-ANR-09-TECS-004). The authors
thank Eve Hui (internship from the Université de Technologie de
Compiègne, France) for her help with the experimental part of this
study and Sophie Girod-Fullana and Fabien Brouillet from CIRIMAT
(Toulouse, France) for their help in the selection of the
polysaccharide.
Compliance with ethical standards
Conflict of Interest
of interest.
The authors declare that they have no conflict
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