Abstract

Combination of micro-focus computed tomography (micro-CT) in conjunction with in situ mechanical testing and digital volume correlation (DVC) can be used to access the internal deformation of materials and structures. DVC has been exploited over the past decade to measure complex deformation fields within biological tissues and bone-biomaterial systems. However, before adopting it in a clinically-relevant context (i.e. bone augmentation in vertebroplasty), the research community should focus on understanding the reliability of such method in different orthopaedic applications involving the use of biomaterials. The aim of this study was to evaluate systematic and random errors affecting the strain computed with two different DVC approaches (a global one, “ShIRT-FE”, and a local one, “DaVis-DC”) in different microstructures within augmented vertebrae, such as trabecular bone, cortical bone and cement-bone interdigitation. The results showed that systematic error was insensitive to the size of the computation sub-volume used for the DVC correlation. Conversely, the random error (which was generally the largest component of error) was lower for a 48-voxel (1872micrometer) sub-volume (64–221 microstrain for ShIRT-FE, 88–274 microstrain for DaVis-DC), than for a 16-voxel (624micrometer) sub-volume (359–1203 microstrain for ShIRT-FE, 960–1771 microstrain for DaVis-DC) for the trabecular and cement regions. Overall, the local random error did not appear to be influenced by either bone microarchitecture or presence of biomaterial. For the 48-voxel sub-volume the global approach was less sensitive to the gradients in grey-values at the cortical surface (random error below 200 microstrain), while the local approach showed errors up to 770 microstrain. Mean absolute error (MAER) and standard deviation of error (SDER) were also calculated and substantially improved when compared to recent literature for the cement-bone interface. The multipass approach for DaVis-DC further reduced the random error for the largest volume of interest. The random error did not follow any recognizable pattern with the six strain components and only ShiRT-FE seemed to produce lower random errors in the normal strains. In conclusion this study has provided, for the first time, a preliminary indication of the reliability and limitations for the application of DVC in estimating the micromechanics of bone and cement-bone interface in augmented vertebrae.

Highlights

  • The efficacy of prophylactic augmentation with injectable biomaterials (i.e. polymethyl-methacrylate (PMMA)-based cements) in improving the mechanical stability of vertebrae is still a matter of debate (Kamano et al, 2011; Cristofolini et al, 2016)

  • Random errors were typically larger for smaller sub-volume sizes (Table 1) and this difference was more pronounced for DaVis-direct cross-correlation function (DC) than Sheffield Image Registration Toolkit (ShIRT)-Finite Element (FE)

  • The multipass scheme available for DaVis-DC notably improved the performance in volumes of interest (VOIs)-1, VOI-4 and partially in VOI-2 and VOI-3 when compared to the results obtained with subvolume of 16 voxels, obtaining values comparable to the case when a sub-volume of 48 voxels was used

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Summary

Introduction

The efficacy of prophylactic augmentation with injectable biomaterials (i.e. polymethyl-methacrylate (PMMA)-based cements) in improving the mechanical stability of vertebrae is still a matter of debate (Kamano et al, 2011; Cristofolini et al, 2016). Recent literature in the DVC computation of bone tissue (Palanca et al, 2015) clearly indicated how DVC strain uncertainties obtained for the same local approach (DaVis-FFT) used in Zhu et al (2015) are very much reduced if a direct correlation (described as DaVis-DC) is used instead of a FFT-based one (DaVis-FFT), and no overlap is used in multipass strategy It is known (Gillard et al, 2014; Palanca et al, 2015) that looking at one single strain component (i.e. ezz) is not sufficient for a complete understanding of the error pattern, as variability of strain error among the six components could be quite large. It is not clear yet how the DVC errors are influenced by the tissue microstructure and by the biomaterial distribution

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