Citation: Anthony E. Hughes, Y. Sam Yang, Simon G. Hardin, Andrew Tulloh, Yudan Wang, You He. Diversity of internal structures in inhibited epoxy primers[J]. AIMS Materials Science, 2015, 2(4): 379-391. doi: 10.3934/matersci.2015.4.379
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There are many materials encountered where one may have a phenomenological understanding of the properties, but no real fundamental understanding of the structure. Epoxy coatings, particularly high performance ones, are a good example of where 3D characterization has helped understand current coatings structure [1,2,3]. It has also guided research into new areas such as in self-healing coatings [4]. These advances are, in part, due to the depiction of the 3D structure and in part due to absorption contrast techniques, which reveal features that are not probed by other techniques such as density variation in the polymer itself [2].
For example, it has been shown that strontium chromate (SrCrO4) inhibitor particles in high performance aerospace coatings form clusters of particles that extend throughout the coating [1,2]. Tomography studies have allowed for the determination of the cluster size distributions and have shown that the clusters have fractal dimensions, this information is important for understanding the transport of inhibitors and corrodents. Thus the presence of these clusters explained anomalies in the leaching characteristics of the SrCrO4 characterized by very fast initial release, which slowed to zero release over time (typically one to two weeks) even though there was still considerable SrCrO4 remaining in the coating. This behavior was attributed to cluster formation, where leaching only came from SrCrO4 clusters connected to the external environment. The release began with direct dissolution into electrolyte followed by a period where release was dominated by the fractal nature of the cluster size and shape (fractal) and finally slowed to zero when all the SrCrO4 in the cluster was fully dissolved. The same studies also revealed that there were “density” differences within the polymer. The origin of these differences is still the subject of intense study, but it was proposed that polymerization of the epoxy resin occurred preferentially on the SrCrO4 particles expelling solvent into the space between the SrCrO4 particles and clusters and reducing the atom number density for the remaining polymerization.
The characterization and processes described above, occur on a range of scales from tens of microns down to the nanoscale which represents a challenge for X-ray CT techniques, although it has been used widely together with image segmentation [5,6]. The study of these systems presents further challenges in distinguishing different chemicals within these systems as well as with feature registration for following changes with time such as the leaching of inhibitors. The development of the DCM approach [7,8,9,10,11,12] to study these systems has considerably enhanced the extraction of the chemical information as demonstrated below. Sample registration for before and after leaching is an ongoing issue, particularly as length scales become smaller. In this paper, the DCM approach is described for an epoxy-based system containing a TiO2 pigment along with SrCrO4 inhibitor.
The sample was cast in a cylindrical geometry (Figure 1), and was prepared using commercially obtained materials. The inhibitor SrCrO4(Sigma Aldrich) and filler, rutile, TiO2, (Sigma Aldrich) were used as the solid phases. Inhibitor and pigment were dispersed in 2-part Struers Epofix according to the manufacturer’s specifications. The composition of the mixture was 10% w/w each of inhibitor and pigment and 80% w/w polymer. Polyethylene (PE) tubing of 1500µ inner diameter was fitted over a syringe, and the sample drawn into the tubing by suction. The tubing was then sealed with a clamp at one end. The tubing was mounted vertically with the sealed end at the bottom, and the top open, to facilitate escape of air bubbles, and the sample allowed to cure at room temperature overnight. The sample was then cut to about lengths around 5mm, and the tubing removed with a scalpel blade. The sample chosen was mounted in a plastic mounting tip with Superglue®. After CT data acquisition, the same sample was immersed in 0.1 M HCl (pH 1.0) for 2 days at ambient temperature, then rinsed by immersion in de-ionized water overnight. The sample was dried in air at ambient temperature for several hours before acquisition of the post-leaching CT data.
X-ray CT was performed at the Shanghai Synchrotron Radiation Facility (SSRF) BL13W imaging beam-line. A 2x optical lens was employed to achieve an effective pixel size of 3.7 µm. Before leaching, 2 data sets were acquired at X-ray beam energies at 15 keV and 18 keV respectively. After leaching another 2 data sets were acquired with the same imaging parameters. For each dataset a total of 900 projection images was collected with a total sample rotation angle of 180°. Five flat-field images were collected before and after the projection imagesrespectively, and five dark-field images were collected after the completion of the projections.
The CT slices were reconstructed with the X-TRACT software by using the method of filtered back-projection of parallel X-ray beams [13]. Background corrections were applied using an average flat-field and an average dark-field image. Paganin’s phase-retrieval algorithm was applied with parameters tuned to optimize the signal-to-noise ratio and minimize the edge enhancement without loss of resolution [14]. Ring artefacts were corrected using a polar coordinate transformation. The two reconstructed CT data sets prior to leaching at different energies was translated and rotated to maximize the cross-correlation. The same alignment procedure was applied to the post-leaching data sets. Each data set consisted of cubic voxels of 3.7×3.7×3.7μm3 on a 3D simple-cubic lattice. The following 3D analysis is based on such a 3D lattice.
For a voxel at n (n=1, 2, …, N) where N is the total number of voxels in the system, and denoting vn(m) (m=0, 1, 2, …, M) as the volume fraction for material compositionin m the voxel, the difference between the expected and CT reconstructed linear absorption coefficient is expressed as [15]
Δμ(l)n=M∑m=1μ(l,m)ν(m)n−ˉμ(l)nl=1,2,⋯,L |
(1) |
Where L is the total number of CT data sets taken at different X-ray beam energies. μ(m,l) is the total linear absorption coefficient for material m taken at X-ray energy l, and ˉμ(l)n is the CT reconstructed linear absorption coefficient at X-ray energy l.
The linearized phenomenological energy is expressed as
En=−M∑m=0S(m)ν(m)n−K∑k=0N(k)∑j=1M∑m=0M∑m′=0I(m,m′)k˜ν(m′)n+n(k)jν(m)n |
(2) |
In the above, the 1st term is the self-energy. A positive self-energy S(m) will decrease the volume fraction for composition m and a negative value will have the opposite effect. The symbol ˜ν(m′)n+n(k)j represents the initial volume fraction for composition m′. In numerical terms, it is the value after the last iteration. The 2nd term with k = 0 (k > 0) accounts for the effect of interactions among compositions in the same voxel (with the neighbouring voxels). The factor I(m,m′)k is the interaction between compositions m and m′ at a neighbouring distance k. The maximum neighbouring distance is K. The number of neighbouring voxels with neighbour distance k is denoted as N(k) and the j’th neighbouring vector with a neighbouring distance k is denoted by n(k)j. A negative I(m,m′)k value models attractive interaction betweencompositions and and a positive value has the opposite effect.
The solution to the problem is obtained by varying the material volume fractions such as to minimize the value of |Δμ(l)n| and En in Eqs. (1) and (2) [10,16]. It can be achieved by maximizing the following objective function:
Tn=−M∑m=0S(m)ν(m)n−K∑k=0N(k)∑j=1M∑m=0M∑m′=0I(m,m′)k˜ν(m′)n+n(k)jν(m)n−L∑l=1R(l)[P(l)n+Q(l)n] |
(3) |
Subject to the following conditions
{0≤ν(m)n≤1M∑m=0ν(m)n=1P(l)n,Q(l)n≥0l=1,2,⋯,Lm=0,1,2,⋯M;n=1,2,⋯N |
(4) |
The factor R(l) in the 3rd term of Equation (4) is the user specified weight factor relating to the significance of CT data error for beam energy l. A higher value would make it more sensitive to the data noise for the relevant beam energy. When the CT experimental error is small, for numerical simplicity and efficiency, |Δμ(l)n| can be treated as zero. The problem is further simplified if it is assumed that different compositions have the same self-energy so that the self-energy term can be ignored. In this article, the interactional term in the same voxel (k = 0) is ignored such that the model can be linearized to reduce computational complexity. For some cases, such simplifications can lead to satisfactory results [8,17]. For the samples studied in this paper, we have used S(void)=2. All other parameters use default values for the DCM software [18]. That is S(epoxy) = S(SrCrO4) = S(TiO2) = 0; R(15keV) R(18keV) = 10. All intra-voxel interaction energies take values of -1 for the same compositions, and all other interactions values are 0. Details about parameter selections have been published elsewhere [15,19].
Figure 1(b) is a reconstruction of a section of the cylindrical sample showing the epoxy in yellow and SrCrO4 in blue. The sample was examined prior to and after the leaching experiment. It was evident, when comparing the sample prior to and after leaching, that while some SrCrO4 particles have been dissolved a significant number of them are still present in the sample after leaching as discussed below.
The reason for only partial removal has been explained in previous studies where it was reported that SrCrO4 formed independent clusters of particles and it was only those clusters connected to the external surface were dissolved. The algorithm for identifying clusters first interrogates voxels with shared faces, edges and corners then assigns them as either SrCrO4 voxels or not. In the previous study many large extended clusters of SrCrO4 were identified using this approach [1,2]. The clusters of SrCrO4 voxels before and after leaching are presented in Figure 2. Unlike the extended clusters seen in the previous study, the clusters in Figure 2 appear to occupy isolated volumes within the polymer resin. In order to determine the fractal behaviour of the SrCrO4 clusters and starting with a voxel as the origin near the centroid, a sequence of counting spheres with increasing diameters were used to count the number of voxels which belong to the cluster. The numbers of cluster voxels versus the counting sphere diameters are shown in Figure 3 for the largest cluster. As a reference, the numbers of the voxels in the counting sphere are also displayed (Figure 3). It is evident that, before leaching, SrCrO4 forms compact 3D clusters. After leaching, the cluster become less compact. However, it does not show a clear fractal structure. The reason for this difference compared to the previous study is not clear but the presence of the TiO2 and the mixing process are key parameters that should be assessed for their influence on the distribution or particles.
It is clear from Figures 2 and 3,that SrCrO4 particles have been dissolved from the sample. However, previous studies indicated that only the SrCrO4 clusters connected to the external surface were the ones that were dissolved. The largest clusters in that study were 100 to 300 µm extended in the plane of the coating. They were also entangled and so the volume occupied by any individual (large) cluster increased with a fractal dimension of 2.3 to 2.5. In previous studies the release mechanism for CrO42− was proposed to be via transport through the dissolving SrCrO4 clusters since the chromate ion was too large to diffuse through the polymer network which had a molecular pore volume of 5.5Å according to positron annihilation lifetime measurements [20]. In this study it appears that SrCrO4 particles in the body of the polymer have been dissolved without apparent connection via a dissolving SrCrO4 network. The dissolution of apparently isolated SrCrO4 particles/clusters from the centre of this sample suggests that a different leaching mechanism is at play which may be due to any or all of the following reasons which will be examined in more detail below. These include:
1. Alternative connected pathways via the TiO2.
2. Molecular pore volume is larger in this sample allowing diffusion through the epoxy.
3. Alternative connected pathways via the epoxy such as through void or lower density epoxy.
The relationships between the size of the SrCrO4 clusters and the numbers of such clusters before and after leaching are shown in Figure 4. On the logarithmic scale, they appear as linear when the logarithm for the number of clusters is squared. The correlation coefficients for linear fits to the data are good supporting a linear trend in the data. The curve for the leached sample shows fewer clusters than that before leaching and the gradient is smaller than that before leaching. The intercept decreases from around 7.5 to 5.2 with leaching indicating that the largest cluster size is smaller after leaching. The difference between the two distributions is more obvious towards the origin of the horizontal axis. That is, it appears that a higher proportion of small SrCrO4 clusters had been leached out.
The distribution of the TiO2 (red) with respect to the SrCrO4 (blue) is shown in Figure 5. The TiO2 particles are much smaller on average than the SrCrO4 particles and well dispersed within the sample. Moreover, by comparison to the SrCrO4 particles there is no change in the distribution after the leaching experiment. The TiO2 and SrCrO4 clusters/particles were largely independent of each other i.e., they do not have many points where they touch. Moreover even in the cases where this occurs the clusters that combine both TiO2 and SrCrO4 do not connect to the external surface. Therefore the interface between the TiO2 particles and the epoxy apparently does not provide an alternative pathway through the polymer for the transport of dissolved SrCrO4.
Figure 6 shows the distribution of void and low density epoxy (LDE). The LDE/void networks not connected to the external surface are presented in colour. For purpose of illustration of connectedness, an arbitrary voxel porosity value was set at 0.6. When the voxel porosities of two neighbouring voxels are both above 0.6, they are regarded as connected. These connected voxels were then labelled with the same colour and form extended volumes within the sample. The volumes not connected to the external surface appear in colours whereas all those volumes connected to the external surface are grey. The concentration of coloured volumes within the sample indicates that the void and LDE near the centre of the sample are less connected to the external surface before leaching. After leaching, the clusters that were previously disconnected from the external surface centre of the sample apparently become connected to the external surface through new pathways. This may be due to additional void voxels which are created during the leaching process via dissolution of SrCrO4 particles.
Clearly this data shows that there are differentiated polymer networks within the sample in the form of LDE and voids. Whether these networks form pathways for the transport of chromate ions cannot be resolved from this study. However, if the molecular pore volume in this sample is similar to that previously reported for this epoxy (5.5Å) then connected volumes of LDE and void may be the alternative pathway for the transport of chromate from within the epoxy to the external surface. The nature of this LDE component itself is unclear and may vary according to details of the monomer and cross-linker. Regions where there is a high level of cross-linking and a long cross-linking agent may have a lower density than regions with low cross-linking density where the polymer backbone is free to expand providing significant intermolecular free volume.
Similar to the largest SrCrO4cluster, fractal analysis has been performed for the largest void/LDE cluster before and after leaching, as shown in Figure 7. Obviously, the centroid of such a large void/LDE cluster is near the centre of the sample. The largest void/LDE cluster has a complicated structure as is shown in Figure 7 exhibiting a non-linear relationship between the counting sphere diameter and the voxels in the cluster suggesting no single fractal dimension. After leaching additional void/LDE voxels have been created as a result of dissolution of the SrCrO4 resulting in a larger fractal dimension that approaches volumes of the sphere.
The focus of this paper is on the leaching of inhibitor from an epoxy. From a materials science perspective this involves the identification of the transport pathways through a composite material containing two inorganic phases embedded in an organic polymer network. There are two major aspects to this activity including (i) the materials science of the system and (ii) the limits of the tomographic approach to detect structures of importance to the materials science.
Transport within inhibited epoxy coatings has been of interest for some time. Spatial scales involved in transport in inhibited epoxy coatings range from the macroscopic down to close to the atomic level. At the macroscopic level (centimeters to millimeters) features such as cracks and pinholes in coatings easily allow ingress of corrodents to the substrate and egress of inhibitors from the primer/defect interface into the defect. At the submillimeter to micron scale there are a range of features that may be of importance for the transport of inhibitors from (i) the arrangement of the inhibitors particles, with themselves (clustering), (ii) arrangements with other additives which may provide “sinks” for the inhibitor if they absorb/adsorb on them and (iii) structures within the polymer itself such as density variations. The exact scale at which these features become important will depend on the sizes of the additives and their agglomerates as well as the mixing processes. At the molecular level both polymer structure and interfacial structure are important.
From the discussion above it becomes immediately obvious that there is a range of scales where characterization is required perhaps scanning as much seven orders of magnitude (from the nanometer scale to a few hundred microns). While some techniques do provide averaged information of a sort over all these length scales e.g. impedance spectroscopy used to study the diffusion of agents such as water through coatings, they generally involve averaging over large areas of the coatings. Most imaging techniques are usually performed from the sub-micron scale up to the hundreds of micron scale and are performed on 2D sections that do not provide insightful data on the 3D structure.
In this later respect, X-ray tomography is probably one of the most useful techniques for structural characterization for epoxy coatings containing additives since it spans three orders of magnitude to cover some of the most important structural scales for these systems. In this study the size distribution of clusters of TiO2 and SrCrO4 particles were determined before and after leaching. In this respect, SrCrO4 particles and clusters were investigated at scales from 3.5 μm to the millimeter scale. The leaching experiments revealed that the number and total voxel count of the SrCrO4 clusters was reduced from 2828 and 788739 respectively to 1210 and 571477 respectively representing a 28% reduction in SrCrO4. There was no detectable change in the TiO2 content as it is not soluble under the leaching conditions. The void and polymer density fluctuations were also monitored. In the latter case X-Ray absorption contrast may be the only technique capable of imaging density differences in polymers. The increase in this combined component reflects the loss of SrCrO4 (dissolution creating void), but the increase in the level of connection to the external surface (Figure 7(right)) provides an explanation for the release of chromate.
Despite the successful quantification of the SrCrO4 component there are still challenges. The SrCrO4 and TiO2 particles in the sample are small in physical size and have much higher X-ray linear absorption coefficients than the polymer matrix. The phase-contrast and the point-spread-function effects cause difficulties in reconstructing their linear absorption coefficient maps. On the other hand, the X-ray attenuation contrast between the polymer matrix, LDE and void fall within the X-ray CT noise level. X-ray radiation damage to the polymer matrix during the imaging process has added additional artefacts to the images. Refined experimental design and theoretical analysis to minimize the effect of above factors are in progress.
In this paper a comparison of an inhibited primer coating before and after leaching has been made. The primer consisted of TiO2 and SrCrO4 particles embedded in an epoxy matrix. The sample shape was a cylinder. From the tomographic studies the size distributions of TiO2 and SrCrO4 clusters were determined and revealed that, after leaching, the SrCrO4 clusters distribution changed significantly showing that clusters of all sizes were removed from the sample. The total change in volume of the SrCrO4 particles was 28%. The TiO2 distribution remained unchanged. The void and low density epoxy components also increased presumably through the addition of void resulting from the dissolution of the SrCrO4 clusters. These results suggest that the leaching pathway for the dissolved SrCrO4 was through the void and low density pathways.
There is no conflict of interest related to this document.
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