adsorption and phase behaviour of pluronic block copolymers in aqueous solution
TRANSCRIPT
Colloids and Surfaces A: Physicochemical and Engineering Aspects, 86 (1994) 137- 142 0927-1757/94/$01.00 0 1994 ~ Elsevier Science B.V. All rights reserved.
137
Adsorption and phase behaviour of Pluronic block copolymers in aqueous solution
Per Linse
Physical Chemistry 1, Chemical Center, University of Lund, P.O. Box 124, S-221 00 Lund, Sweden
(Received 14 June 1993; accepted 10 July 1993)
Abstract
The phase behaviour and the adsorption at solid surfaces of polymers containing ethylene oxide and propylene oxide
in aqueous solution have been modelled, and the predictions have been compared with experimental data. The basis
of the modelling is a mean-field lattice theory for multicomponent mixtures of copolymers with internal states occurring
in heterogeneous systems.
Key words: Adsorption; Modelling; Phase behaviour; Pluronic block copolymers
Introduction Table 1
Triblock copolymers of the PEO-PPO-PEO
type (PEO, poly(ethylene oxide); PPO, poly(pro-
pylene oxide) constitute a class of polymers with
amphiphilic character and are often referred to as
Pluronic polymers. In aqueous solution they are
surface active and tend to self-aggregate in a way
similar to short-chain surfactants [ 1,2].
Trademark and composition of each of the Pluronic block
copolymers studied
Trademark M,,oa EO contenta Composition
(wt.%)
On the basis of a mean-field lattice theory for
multicomponent mixtures of copolymers with
internal states occurring in heterogeneous systems
[3], the phase diagram and adsorption at solid
surfaces of Pluronic polymers in aqueous solution
have been examined. The Pluronic polymers con-
sidered in the present communication are compiled
in Table 1. The theory employed originates from
the lattice theory for polymer solutions in hetero-
geneous systems by Scheutjens and Fleer [4] and
a polymer model for describing clouding polymers
by Karlstriim [ 51.
PE6200
P75
P85
P98
P105 F127
“Data from manufacturer
Model
The polymer model by KarlstrGm takes into
account the fact that different conformations of
ethylene oxide groups differ in their dipole
moments and that the more polar conformations
are less numerous. The conformations are divided
into two classes or states, the one being more polar
with a lower energy and a lower statistical weight,
and the other being less polar (referred to as non-
polar), having a higher energy and higher statistical
weight. This categorization is also consistent, for
example, with 13C chemical shift measurements
[6]. At low temperatures, the former class domi-
nates and the effective polymer-solvent interaction
is favourable, whereas at higher temperatures the
SSDI 0927-7757(93)02602-B
1750 20 (EO),(PO),,(EO),
2050 50 (EO)z,(PO),,(EQ,,
2250 50 W),,(P%(EQ,,
2750 80 (EO)I,,(PQ,,(EO),X
3250 50 (EO),,(PO),,(E% 4000 70 (EO),,(PO),,(EO),,
138 P. Linse/Colloids Surfaces A: Physicochem. Eng. Aspects 86 (19941 137-l 42
latter class dominates, rendering the polymer-
solvent interaction less favourable. Furthermore,
the effective polymer-solvent interaction becomes
more unfavourable as the polymer concentration
increases. This description was also applied to
aqueous solutions of PPO which also display a
lower consolute point, although at much lower
temperature owing to PO being more hydrophobic
[3]. Figure 1 shows that the extension of the
Flory-Huggins theory with the polymer model
makes it possible to describe the phase separation
occurring in PPO-water systems. The two PO
parameters describing the polar-non-polar equilib-
rium and the PO-water interaction parameters
were essentially fitted to give the best agreement
between the experimental and calculated phase
boundaries.
The details of the unification of the polymer
model containing internal degrees of freedom and
the Scheutjens-Fleer lattice theory for hetero-
geneous systems have been described elsewhere
[3]. Although the formalism becomes more
involved, the physical picture remains simple. The
virtue of the internal degrees of freedom is that an
effective segment-segment interaction is obtained
without explicitly specifying a functional form of
5oo -
300’ ’ 3 ’ ’ L ’ ’ 1 0.0 0.2 0.4 0.6 0.8 1.0
XPPO
Fig. 1. Phase diagram for the PPO-water system: experimental
points from Malcolm and Rowlinson [7] for a molecular mass
of 400 g mol-’ (circles) and calculated phase boundary using
rppo= 7 (curve) [ 31. The two-phase region is above the curves. The unit of the abscissa is weight (experimental) and volume
(calculated) fraction. (Adapted from Ref. 3.)
x~_~,,__,,~,,~(T, 4). Instead, this dependence
emerges as a consequence of a physically plausible
model employing a restricted number of parame-
ters all of which have clear meanings.
Results and discussion
Recently, phase diagrams of aqueous solutions
of Pluronic polymers have been determined.
Figure 2(a) shows the phase diagram for Pluronic
P85 in aqueous solution determined by Mortensen
from neutron scattering experiments [S]. Similar
but more-detailed phase diagrams have been
obtained by Hvidt et al. [9]. The corresponding
calculated phase diagram for the closely related
Pluronic P105 in aqueous solution is shown in
340
I I I -I 0.0 0.1 0.2 0.3
polymer concentration
0.0 0.1 0.2 0.3
4 tot
Fig. 2. Phase diagram for an aqueous solution of (a) Pluronic
P8S (deduced from neutron scattering, adapted from Mortensen
[S] and (b) Pluronic P105 (calculated, adapted from Ref. 10).
P. LinselColloids Surfaces A: Physicochem. Eng. Aspects 86 (1994) 137-142 139
Fig. 2(b) [lo]. The phase diagram was obtained
with no parameters adjusted in the calculation; all
of them were predetermined by fitting calculated
phase diagrams of simpler systems to experimental
phase diagrams, as shown in Fig. 1. All the promi-
nent features, monomeric solution, micellar solu-
tion, solution of long rod-like aggregates, and a
two-phase region occurring at higher temperature
[9], were predicted in a qualitatively correct way.
In aqueous solution, Pluronic polymers were
found to adsorb on hydrophobically modified silica
surfaces, while pure PEO did not [ 111. Figure 3
shows the measured and calculated amounts of
Pluronic PE6200 adsorbed as a function of temper-
ature. At well below the cloud point, only minor
effects of temperature on the adsorbed amount
were observed. As the temperature approaches the
cloud point, however, there is a dramatic increase
in the adsorbed amount. After a temperature
resealing by about 10 K, in order to obtain the
same clouding temperature, it is clear from Fig. 3
that the model reproduces the salient small increase
of the adsorbed amount at low temperature, the
transition to larger adsorption some degrees below
r
t
I I
0 l 0
0 l 0 l
0
I I I I 290 300 310
TM
Fig. 3. Amount of Pluronic PE 6200 adsorbed from an aqueous
solution at a hydrophobized silica surface as a function of
temperature: experimental ellipsometry results at a weight
fraction of 1 x 10e3 (open circles) and calculated results at a
volume fraction of 2 x 10m3 (filled circles). The broken line
denotes the cloud point of the experimental system. The calcu-
lated data have been resealed (see text). (Reproduced with
permission from Ref. 3; copyright American Chemical Society,
1991.)
the cloud point, and the unlimited increase as the
cloud point is approached. In addition, by employ-
ing the reasonable lattice size of 4 A, the calculated
amount adsorbed virtually superimposes the exper-
imental one.
The model calculations provide further insight
into the nature of the adsorbed layer. Figure 4
displays the total segment density profiles at two
temperatures, 298 and 319.6 K, of which the latter
is 0.1 K below the cloud point. A prominent feature
is that, while the segment profile of primarily
adsorbed chains (squares) is fairly insensitive to
temperature changes, the segment profile of the
total excess in the surface region (circles) is
extended much further out at the elevated temper-
ature. The amount of segments primarily adsorbed
per lattice site and the corresponding excess quan-
tity are r= 2.3 and r,, = 2.4 at the lower temper-
ature (T=298 K) and 3.5 and 6.7, respectively, at
the higher one (T= 319.6 K). The reasonable lattice
size obtained from relating the experimental and
calculated adsorbed amounts and Fig. 4 strongly
support the notion of multilayer adsorption close
to the cloud point, which could be viewed as an
incipient phase separation phenomenon that takes
place in the surface region.
1.0
0.8
:s 0.6 s 2 & 0.4
0.2
0.0 0 5 10 15
I
Fig. 4. Calculated total volume fraction 4, of Pluronic PE 6200
vs. layer number i. Circles represent the total surface excess,
while squares represent primarily adsorbed copolymer mole-
cules. Filled and open symbols represent profiles at 298 K and
319.6 K respectively. The volume fraction is 2 x 10-j.
(Reproduced with permission from Ref. 11; copyright American
Chemical Society, 1991.)
140 P. LinseiColhids Swfxes A: Plzysicochern. Eng. Aspects 86 ( 1994) 137-l 42
It is anticipated that the EO and PO segments
in the adsorbed layer are segregated. From the
analysis of the volume fraction profiles of the EO
and PO segments separately, it was found that the
PO segments are preferentially located close to the
surface, whereas the EO segments are mainly
located further away from the surface.
The adsorption of a number of EO and PO
containing polymers from aqueous solution on
hydrophilic silica has also been examined [ 121. In
general, the saturation value of the adsorbed
amount was much lower (about 0.4 mg m-“) than
that for a hydrophobically modified silica surface
(cf. Fig. 3). The adsorption of different PEO-
PPO-PEO block copolymers and a PEO polymer
behaved rather similarly at the silica surface. Only
the most hydrophobic Pluronic P75 displayed a
significantly lower adsorbed amount. The corre-
sponding calculated adsorption isotherms are
shown in Fig. 5. The calculated results agreed well
with the experimental ones, with the exception that
the amount of Pluronic P75 adsorbed was too low.
Again the use of a lattice size of 4 A gave a
quantitative agreement of the amount adsorbed.
The volume fraction in the layer adjacent to the
surface was at most 0.15 as compared to about 0.8
for the hydrophobically modified surface (cf.
Fig. 4).
0.8 ,_” :’
0.6
L.$
0.4
0.2
Fig. 5. Calculated adsorption isotherms on silica for PEO
(Two = 455), Pluronic F127. Pluronic F98 and Pluronic P75.
(Adapted from Ref. 12.)
Also for the hydrophilic surface the distribution
of different segments within the adsorbed layer was
examined. As can be seen in Fig. 6, the EO seg-
ments are preferentially adsorbed, and located in
the proximity of the surface. Furthermore, since
EO is more soluble than PO, the EO segments are
also preferentially located in the outer part of the
adsorbed layer. The PO segments, on the other
hand, interacting poorly as they do with both
solvent and surface, are located primarily in the
middle part of the adsorbed layer.
In both adsorption studies, two polymer-surface
interaction parameters were fitted to give the over-
all best result, whereas the other parameters involv-
ing the polymer-water interaction where obtained
from simpler systems as previously described.
Conclusions
The Scheutjens-Fleer lattice theory extended
with a polymer model with internal degrees of
freedom is able, qualitatively and in some cases
semiquantitatively to describe adsorption phen-
omena occuring in aqueous solutions of EO and
PO containing polymers. In addition. the versatile
theory is able to predict phase diagrams, to provide
information of self-assembling and to predict the
modulation of forces between surfaces due to the
6
d +%
4
d 2
2
0 I I I
0 10 20 30 40
I I I
Fig. 6. Calculated EO-PO volume fraction ratio &o,,/q!+o,, for
Pluronic F127 vs. layer number i. The dotted line indicates the
corresponding ratio in the bulk solution. The volume fraction
is 2 x lo-“. (Adapted from Ref. 12.)
P. LinselColloids Surfaces A: Physicochem. Eng. Aspects 86 (1994) 137-142 141
presence of polymers. Besides the thermodynamic 2
results and gross structural elements, where com- 3
parison with experimental results is possible, the 4
theory also provides a detailed picture of the
molecular arrangement which still has to be 5
assessed by future experiments. In particular, it has 6
been shown that the amount adsorbed and the 7
preferential location of the EO and PO segments
in the adsorbed layer differ for the adsorption at 8
hydrophobically modified and hydrophilic silica 9
surfaces. 10
11
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142
Discussion
Speaker: P. Linse
Questioner: J.A. Waters
Q. With adsorption onto the hydrophilic substitute, you indicated only little dependence on temperature.
Presumably the competition between water and polymer adsorption is very much in favour of the water.
Did you extend your studies to temperatures as high as 80°C where the association with water is induced‘?
A. No.
Speaker: P. Linse
Questioner: E. Kiss
Q. Is there any experimental evidence for the conformational change of PEO due to the increase of
temperature‘?
A. Yes, we have measured the 13C shift which depends on the dihedral angle. By fitting a shift for the
polar and non-polar state, we were able to describe the variation of the experimentally determined 13C
shift of PEO in different solutions at different concentrations and temperatures.