Dong-Po Song1, Gianni Jacucci1, Feyza Dundar2, Aditi Naik2, Hua-Feng Fei2, Silvia Vignolini1, James J Watkins2. 1. Department of Chemistry, University of Cambridge, Lensfield Road, Cambridge CB2 1EW, United Kingdom. 2. Department of Polymer Science and Engineering, University of Massachusetts Amherst, 120 Governors Drive, Amherst, Massachusetts 01003, United States.
Abstract
Despite a huge variety of methodologies having been proposed to produce photonic structures by self-assembly, the lack of an effective fabrication approach has hindered their practical uses. These approaches are typically limited by the poor control in both optical and mechanical properties. Here we report photonic thermosetting polymeric resins obtained through brush block copolymer (BBCP) self-assembly. We demonstrate that the control of the interplay between order and disorder in the obtained photonic structure offers a powerful tool box for designing the optical appearance of the polymer resins in terms of reflected wavelength and scattering properties. The obtained materials exhibit excellent mechanical properties with hardness up to 172 MPa and Young's modulus over 2.9 GPa, indicating great potential for practical uses as photonic coatings on a variety of surfaces.
Despite a huge variety of methodologies having been proposed to produce photonic structures by self-assembly, the lack of an effective fabrication approach has hindered their practical uses. These approaches are typically limited by the poor control in both optical and mechanical properties. Here we report photonic thermosetting polymeric resins obtained through brush block copolymer (BBCP) self-assembly. We demonstrate that the control of the interplay between order and disorder in the obtained photonic structure offers a powerful tool box for designing the optical appearance of the polymer resins in terms of reflected wavelength and scattering properties. The obtained materials exhibit excellent mechanical properties with hardness up to 172 MPa and Young's modulus over 2.9 GPa, indicating great potential for practical uses as photonic coatings on a variety of surfaces.
Block copolymer
self-assembly
is a promising route to the fabrication of photonic materials in a
scalable and cost-effective manner.[1−4] Periodic lamellar, cylindrical, bicontinuous,
and spherical morphologies are readily accessible for building photonic
structures.[5−20] However, their use in real applications remains challenging due
to the difficulties in achieving coloration in the visible range on
a large scale, the slow kinetics of the self-assembly process, and
their poor tolerance toward loadings of additives. Many of these problems
can be circumvented by using brush block copolymers (BBCPs),[21−30] as they exhibit substantially reduced polymer chain entanglements
relative to their linear analogues, allowing rapid self-assembly kinetics
(<5 min), large lattice parameters (>100 nm) on the macroscopic
scale, and high loading of functional additives (>70 wt %).[31−36] These advantages come, however, at the cost of mechanical performances;
the lack of polymer chain entanglements leads to reduced mechanical
strength of such BBCPs relative to their linear analogues.In
the past two decades, BCPs have been used to fabricate nanostructured
thermosetting polymer resins and enhance their mechanical properties.[37−40] However, no structural color can be observed from these composites,
and coloration of polymer resins typically requires toxic dyes, which
can raise environmental concerns. In this work, we create colorful
polymer resins via directed self-assembly of phenol formaldehyde resin
precursors (PF resols) using amphiphilic BBCPs. We demonstrate that
the color appearance (in terms of both reflection and scattering properties)
can be tuned by changing the molecular weight of the BBCP or the weight
ratio of resol and BBCP. The resulting photonic resins after thermal
curing exhibit good mechanical properties such as hardness up to 172
MPa and Young’s modulus over 2.9 GPa and thus are suitable
for applications in large-area coatings.
Results and Discussion
Preparation
of Photonic Resins with Controlled Optical Appearance
As
shown in Figure ,
(polynorbornene-graft-poly(tert-butyl
acrylate))-block-(polynorbornene-graft-poly(ethylene oxide)) (PtBA-b-PEO)
BBCPs were selected as the templates for the directed self-assembly
of PF resol. The synthesis and characterizations of the BBCPs have
been reported in our previous publications,[33] and the molecular weights of the PtBA and PEO brushes are 8.2 and
5.0 kg/mol, respectively. Two representative BBCPs with low and high
molecular weights, L-BBCP (2150 kg/mol) and H-BBCP (2760 kg/mol),
were selected for the preparation of photonic PF resins with controlled
optical appearances. Detailed molecular weight information for the
BBCPs is provided in Table S1 (Supporting Information). The PF resol was synthesized according to a reported procedure,
yielding a low molecular weight sample (Mn < 500) that is soluble in tetrahydrofuran (THF).[41] For the preparation of the photonic resins, a BBCP and
the PF resol are simply mixed in THF followed by self-assembly and
thermal curing. The strong hydrogen-bonding interactions between PF
resol and the PEO domain enable the selective incorporation of resol
within the hydrophilic domain, forming self-assembled lamellar nanostructures
with lattice constant comparable with visible light wavelength. The
orientation of such layered structures strongly depends on interactions
with interfaces while the grain size depends on dynamics and the competition
between nucleation and growth, which are dictated in part by the details
of the BBCP and the additives including (i) the molecular weight of
the BBCP and (ii) the concentration of PF resol within the composites
as well as by the processing conditions.[42] During self-assembly, different nucleation sites for the growth
of lamella structures are formed during solvent evaporation, and their
orientation is typically random in bulk. However, at the interfaces,
anchoring favors the orientation of the lamellar structure parallel
to the solution–air or solution–glass interface.[42] As the solvent is gradually removed such that
the aggregates become more and more kinetically trapped, the complex
drying dynamics (anchoring, gradient of concentration, surface tension,
wetting, evaporation front, capillary forces, etc.) plays an important
role in the final distribution of the grain size and layer tilting.[43,44] For instance, we can fabricate structures with a higher degree of
long-range order (larger grain sizes and more aligned domains) using
the L-BBCP relative to that of the H-BBCP, which is expected to exhibit
slower dynamics during the self-assembly process (see Figure b).
Figure 1
(a) Colorful cross-linked
PF resins via the self-assembly of composites
containing PtBA-b-PEO H-BBCP and PF resol of different
concentrations from left to right: 20, 30, and 40 wt %. Thermal curing
was performed at 100 °C for 24 h after self-assembly. The photographs
were taken on a dark background under sunlight. (b) Control over the
self-assembled nanostructures and optical appearances (angle dependent
or independent) by using BBCPs with low or high molecular weights.
The concentrations of PF resol within the L- and H-BBCP composite
samples are 40 and 30 wt %, respectively. Cross-sectional SEM micrographs
show the structural difference between well-aligned (anisotropic)
and randomly oriented (isotropic) structures.
(a) Colorful cross-linked
PF resins via the self-assembly of composites
containing PtBA-b-PEO H-BBCP and PF resol of different
concentrations from left to right: 20, 30, and 40 wt %. Thermal curing
was performed at 100 °C for 24 h after self-assembly. The photographs
were taken on a dark background under sunlight. (b) Control over the
self-assembled nanostructures and optical appearances (angle dependent
or independent) by using BBCPs with low or high molecular weights.
The concentrations of PF resol within the L- and H-BBCP composite
samples are 40 and 30 wt %, respectively. Cross-sectional SEM micrographs
show the structural difference between well-aligned (anisotropic)
and randomly oriented (isotropic) structures.As the optical response of lamellar structures is intrinsically
angular dependent, it becomes clear that a different orientation of
the lamellae composing the resins will provide a different scattering
response. Therefore, by changing the two main parameters affecting
the dynamics of grain growth and alignment, it is possible to design
their optical appearance in terms of both directionality and color
response, from vivid colored film (iridescent to matt) to white (see Figure a). Figure b illustrates in more detail
how the interplay between isotropy and anisotropy in the distribution
of the lamellae orientation affects the visual appearance of the photonic
resins.When the orientation of the lamellar domains is uniform
within
the resin, the optical response is very similar to a perfect multilayer,
and the optical response follows Bragg’s law:[45]where n is the average refractive
index, d is the lattice constant, and θ is
the angle of incident light with the respect normal to the lamellar
orientation. Therefore, as the angle of incidence increases the color
blue-shift, see the upper row in Figure b. In the case where the distribution of
the orientation of the lamellae is random and grain size is small,
the appearance of the photonic resin is less angular dependent (see
bottom row in Figure b). Intuitively, this can be understood by considering that for every
observed direction it is possible to find a grain in which the lamellar
structure is perpendicular to the incident light; therefore, the predominant
color remains similar for all the angles. However, the molecular weight
of the BBCP and the amount of PF also affect the lattice spacing d of the lamellae and the refractive index n (see Table S2 and Figure S1), shifting
the reflection peak. We therefore chose the two different BBCPs with
differed molecular weights, which are labeled as L-BBCP and H-BBCP.
Optical Properties and Structure Characterization
Figure a,b shows the optical
behavior of the two BBCPs, as the concentration of PF resol increases
from 20 to 30 to 40 wt %. All the reflection spectra reported in Figure are measured over
a large area (105 mm2) of the samples using an integrating
sphere at an incident angle of 8°, so that all the reflected
light at different angles are collected at the same time, independently
of the orientation of the lamellae. For both L-BBCP and H-BBCP, we
observe that the increase of PF resol leads to gradual red-shift of
the reflection maximum. Such spectral behavior can be explained by
the swelling of the PEO domain in the presence of the PF resol and
the concurrently increased refractive index due to the increased PF
resol; for the latter case see Figure S1. However, the red-shift in the case of the H-BBCP is slightly higher
than that of the L-BBCP probably because a larger molecular weight
accommodates a larger swelling.
Figure 2
(a, b) Reflection spectra of PF resins
containing (a) L-BBCP (Mn = 2150 kg/mol,
PDI = 1.08, fPEO = 32.7 vol %) and (b)
H-BBCP (Mn = 2760 kg/mol, PDI = 1.05, fPEO = 29.0 vol %), showing a red-shift of the
primary peak when increasing
the resol concentration. (c–e) Cross-sectional SEM micrographs
of composite samples containing different amounts of resol relative
to the whole composites: (c) L-BBCP/20 wt % PF, (d) L-BBCP/30 wt %
PF, and (e) H-BBCP/40 wt % PF.
(a, b) Reflection spectra of PF resins
containing (a) L-BBCP (Mn = 2150 kg/mol,
PDI = 1.08, fPEO = 32.7 vol %) and (b)
H-BBCP (Mn = 2760 kg/mol, PDI = 1.05, fPEO = 29.0 vol %), showing a red-shift of the
primary peak when increasing
the resol concentration. (c–e) Cross-sectional SEM micrographs
of composite samples containing different amounts of resol relative
to the whole composites: (c) L-BBCP/20 wt % PF, (d) L-BBCP/30 wt %
PF, and (e) H-BBCP/40 wt % PF.By comparing the spectra for the two BBCPs, we notice that
the
width of the peak becomes larger as the concentration of PF resol
is increased and as the molecular weight of the polymer is increased.
These phenomena can be best explained as follows: as the BBCP molecular
weight or the resol concentration increased, the composite system
is more kinetically arrested due to the reduced polymer chain mobility
before the system achieved a thermodynamically preferred orientation
parallel to the film surface.[42−44]Figure c,d shows
cross-sectional SEM micrographs for the L-BBCP samples in which well-ordered
lamellar structures can be clearly identified. As expected, the distribution
of the lamellae orientation is not perfectly uniform throughout the
depth of the film, and as the PF concentration increases, the orientation
of the domains becomes increasingly random. In particular, the lamellae
structures oriented parallel to the film surface are observed at interface
with the air and substrate, while less aligned layers are present
in the center of the film (Figure S2) due
to reduced interfacial effects. The effect is even more drastic in
the case of the H-BBCP. For the sample containing 40 wt % of PF resol,
the orientation of layered domains is completely random that the appearance
of the film in diffused illumination environment becomes white (see Figure a). SEM images of
the randomly oriented lamellae for the white sample are reported in Figure e and Figure S3.To further characterize the
scattering properties of the film,
we performed an angular resolved optical characterization, the experimental
setup and data for H-BBCP samples are reported in Figure S4.[46,47] In particular, the incident light
illuminate the sample with a fixed θin = 0 (normal
to the film surface), while the intensity of the light scattered is
acquired at different θout via detector mounted on
a rotating arm. The fact that some light is observed at angle different
from θout = 0 confirmed the presence of tilted domains,
i.e., domains whose normal differs from the normal to the sample surface.
In fact, each angular point in the color maps in Figure a–f results from the
specular reflection from a tilted lamellar grain. Moreover, the scattered
intensity increases with a decrease of the detection angle, indicating
qualitatively that most of the domains have only a small tilting angle
relative to the surface normal. In the case where the disorder is
not very strong the wavelength of the main reflection peak follows
the Fergason’s equation:[48,49]where θin and θout are the incident and detection
angles, respectively.
Figure 3
Angular distribution of scattered light from L-BBCP samples,
taken
with fixed normal incidence. The samples contains different amounts
of resol used for sample preparation: (a, d) 20, (b, e) 30, and (c,
f) 40 wt %, respectively. (a–c) False-color plots of scattered
light intensities. The white curves represent the best fit of the
experimental data using Fergason’s equation. The data region
between −8° and 8° is left blank due to mechanical
limits of the experimental setup. (d–f) Line plots of scattered
intensities at three different angles corresponding to the false-color
plots (a–c), respectively.
Angular distribution of scattered light from L-BBCP samples,
taken
with fixed normal incidence. The samples contains different amounts
of resol used for sample preparation: (a, d) 20, (b, e) 30, and (c,
f) 40 wt %, respectively. (a–c) False-color plots of scattered
light intensities. The white curves represent the best fit of the
experimental data using Fergason’s equation. The data region
between −8° and 8° is left blank due to mechanical
limits of the experimental setup. (d–f) Line plots of scattered
intensities at three different angles corresponding to the false-color
plots (a–c), respectively.For the L-BBCP samples, eq fits the experimental data nicely as shown in Figure a–c and Figure S5. Therefore, we conclude that the periodicity
of the lamellae is constant within the film. The theoretical fit also
indicates that the periodicity of the lamellar structure increases
with the increased resol loading. In particular, the sample with 40
wt % of PF resol shows a domain spacing of approximately 185 nm, which
is 20 nm larger than the one extrapolated for the sample with 20 wt
% of the cross-linker. The larger lattice spacing and the increased
refractive index (see Figure S1) lead to
a red-shift of reflection maximum of almost 120 nm, which consequently
results in the different macroscopic coloration of the samples. The
loading concentration of PF resol not only influences the periodicity
of the lamellar structure but also affects the peak shape as shown
in Figure e,f. Broader
peaks were observed in the reflection spectra for samples with higher
PF concentrations. This effect is more evident for H-BBCP samples
(Figure S4), suggesting an increased degree
of randomly tilted lamellar grains and the distribution of domain
spacing—the latter due to the fact that the solvent evaporation
after the point of kinetic arrest leads to a quasi-unidirectional
compression of the lamellae along the vertical axis.
Mechanical
Properties of the Photonic Resins
The mechanical
properties of these photonic resin films were characterized by nanoindentation
test (see Experimental Section), and 30 indentations
were conducted by using three-side pyramidal Berkovich diamond indenter
of 100 nm tip radius on each sample. Figure a shows a typical load/unload–displacement
curve from which both hardness and elastic modulus can be directly
obtained or calculated. As shown in Figure b, the mechanical strength of the film (L-BBCP)
containing 40 wt % of PF resol was greatly enhanced via thermal curing,
as indicated by the significantly increased hardness (26.7 vs 172
MPa) and elastic modulus (0.528 vs 2.91 GPa). The modulus achieved
is comparable to those of widely used polymer materials, such as polypropylene
(PP) and poly(ethylene terephthalate) (PET). For the sample based
on H-BBCP containing the same concentration of PF resol, the modulus
(1.69 GPa) is evidently lower than that of the L-BBCP sample. This
may be best explained by their structural difference. A disordered
structure in the H-BBCP sample affords for more mechanical contributions
in the Z direction from the soft PtBA domains relative
to that from a well-aligned lamellar structures (Figure d) observed for the L-BBCP
sample film. The mechanical strength of the PEO/resin domain was evaluated
by using PEO homopolymer composites containing the corresponding amount
of PF resol. As shown in Figure b, the modulus of BBCP samples is lower than that of
the PEO homopolymer composite sample due to the presence of the soft
PtBA domains in the BCP samples. As expected, the cross-linked PF
resin film shows the highest elastic modulus based on the nanoindentation
test.
Figure 4
(a) Load/unload–displacement curve of a nanoindentation
test on a cured photonic resin film using a three-side pyramidal Berkovich
diamond indenter. (b) Hardness and elastic modulus of different BBCP
composite samples containing 40 wt % PF resin before and after thermal
curring, i.e., L-BBCP/resol and L-BBCP/resin represent samples before
and after thermal curing, respectively. The PEO/resin blend contains
approximately 70 wt % PF resol, corresponding to about 40 wt % of
PF resol within the BBCP composites.
(a) Load/unload–displacement curve of a nanoindentation
test on a cured photonic resin film using a three-side pyramidal Berkovich
diamond indenter. (b) Hardness and elastic modulus of different BBCP
composite samples containing 40 wt % PF resin before and after thermal
curring, i.e., L-BBCP/resol and L-BBCP/resin represent samples before
and after thermal curing, respectively. The PEO/resin blend contains
approximately 70 wt % PF resol, corresponding to about 40 wt % of
PF resol within the BBCP composites.
Conclusions
In summary, we have demonstrated an effective
strategy for fabricating
thermosetting photonic resins via BCP self-assembly. Without pigments,
these polymer resin films exhibit vivid colors by forming lamellar
structures that are large enough to reflect visible light. The optical
appearances, in terms of reflection and scattering, can be tuned via
the control of the self-assembly kinetics. The obtained polymer resins
after thermal curing show excellent mechanical properties that are
comparable to those of widely used polymer materials. Therefore, the
photonic resins are promising for use in many applications such as
decoration coatings, photonic papers, optical filters, and security
labeling. The composite materials are simply prepared in solutions
that can be further processed by roll-to-roll or inject printing techniques,
offering new opportunities for scalable fabrication of cost-effective
photonic materials.
Experimental Section
Preparation
of BBCP Composite Samples
Appropriate amounts
of brush block copolymers were weighed and dissolved in tetrahydrofuran
(THF) followed by adding PF resol solutions in the same solvent to
form about 4.0% (w/v) stock solutions. The THF solutions were cast
through 0.45 μm PTFE filters onto horizontal glass substrates
which were covered immediately with glass Petri dishes, and the dried
films after evaporation at room temperature for about 4 h were put
under vacuum at 100 °C for about 24 h to completely remove a
trace amount of residual solvent and to make cross-linked photonic
resin. We note that the evaporation of THF solutions was carried out
under a nitrogen atmosphere to control humidity below 20%.
Preparation
of PEO/Resin Homopolymer Blends
PEO (2
kg/mol) from Sigma was blended with the PF resol in THF at different
loading concentrations. The concentration of the resulting solution
was around 10 mg/mL. Thin films on silicon substrate for variable
angle spectroscopic ellipsometry (VASE) measurements were prepared
by spin-coating at 3000 rpm, affording film thicknesses ranging from
73 to 83 nm. The thin films were subsequently thermally cured at 100
°C for 24 h before VASE measurements.
Characterization
Field Emission
Scanning Electron Microscopy (FESEM)
FESEM measurements were
carried out on a FEI Magellan 400 FESEM.
The composites samples on glass substrates were fractured at room
temperature to afford the cross sections for SEM. A thin layer of
platinum of approximately 1 nm was coated on the samples before SEM
characterizations using a sputtering coater.
Reflection Measurements
These measurements of the samples
were performed on a PerkinElmer LAMBDA 1050 UV/vis/NIR spectrometer,
equipped with a 150 mm integrating sphere diffuse reflectance accessory.
All measurements were referenced to a Spectralon reflectance standard
with a 99% reflection. The light beam size was 7 mm in width and 15
mm in length.
Variable Angle Spectroscopic Ellipsometry
(VASE)
VASE
measurements were performed on a J.A. Woollam RC2-DI ellipsometry
with variable angles at 55°, 60°, 65°, and 70°.
The refractive index was obtained by using a Cauchy model for data
fitting.
Angular Distribution of Scattered/Transmitted
Light
The angular distribution was determined using a goniometer
setup.
The samples were illuminated using a xenon lamp Ocean Optics HPX-2000
coupled into an optical fiber (Thorlabs FC-UV100-2-SR). The illumination
angle was fixed at normal incidence, and the angular distribution
of intensity was acquired moving the detector arm with a resolution
of 1°. The detector was moved over an interval of 180° around
the normal incidence direction. The detector used for this setup was
a 600 μm core fiber (Thorlabs FC-UV600-2-SR) connected to a
spectrometer (Avantes HS2048). The spectra were acquired with an integrating
time of 0.1 s and averaged over 10 acquisitions. The experimental
data were normalized against a standard white diffuser (Labsphere
SRS-99-010).
Hysitron Nanoindenter
The nanoindenter
was used to
measure hardness and reduced modulus (Er). All the measurements were done as rate control (10 μN/s);
30 indentations were conducted by using three-side pyramidal Berkovich
diamond indenter of 100 nm tip radius on each sample. Indentation
contact depth was kept less than 10% of the film thickness in order
to prevent substrate effect and higher than 40 nm to have meaningful
results. Each nanoindentation test was conducted 20 μm separate
from each other at a new location to avoid possible interferences.
We followed the Oliver and Pharr method to determine hardness and
modulus. The elastic modulus or Young’s modulus was calculated
according to eq :[50]where E and ν are Young’s
modulus and Poisson’s ratio for the specimen and E and ν are the same parameters for the diamond indenter. The elastic modulus
of the Berkovich indenter tip (1140 GPa) is orders of magnitude larger
than the elastic modulus of the sample, and the second term in eq is negligible. Therefore, eq can be simplified as the
expression E = Er(1 – v2), where the Poisson’s ratio of polymer
materials is approximately 0.3.
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