2018
DOI: 10.1115/1.4041576
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Regularization-Free Strain Mapping in Three Dimensions, With Application to Cardiac Ultrasound

Abstract: Quantifying dynamic strain fields from time-resolved volumetric medical imaging and microscopy stacks is a pressing need for radiology and mechanobiology. A critical limitation of all existing techniques is regularization: because these volumetric images are inherently noisy, the current strain mapping techniques must impose either displacement regularization and smoothing that sacrifices spatial resolution, or material property assumptions that presuppose a material model, as in hyperelastic warping. Here, we… Show more

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Cited by 20 publications
(31 citation statements)
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“…Another advantage of the presented technique lies in its ability to yield reproducible measures of 3D strain. Unlike existing techniques, which often rely on displacement regularization prior to strain estimation, the DDE method estimates the 3D deformation gradient tensor directly during voxel intensity mapping as reported previously [19]. This results in a noise-insensitive algorithm that provides a more accurate and precise strain-field estimation when compared with displacement-based methods, as supported by in silico validation [19].…”
Section: Advantages Of Direct Three-dimensional Strain Estimationmentioning
confidence: 82%
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“…Another advantage of the presented technique lies in its ability to yield reproducible measures of 3D strain. Unlike existing techniques, which often rely on displacement regularization prior to strain estimation, the DDE method estimates the 3D deformation gradient tensor directly during voxel intensity mapping as reported previously [19]. This results in a noise-insensitive algorithm that provides a more accurate and precise strain-field estimation when compared with displacement-based methods, as supported by in silico validation [19].…”
Section: Advantages Of Direct Three-dimensional Strain Estimationmentioning
confidence: 82%
“…We implemented a direct deformation estimation (DDE) algorithm in Matlab to estimate the 3D deformation gradient tensor as described previously (figure 1d; [19] reference template, we iteratively optimized a warping function that best mapped the affine transformation of this region from the template image to a deformed image at the next time point. The warping function was optimized by best matching voxel intensities between the template and deformed image.…”
Section: Estimation Of Three-dimensional Maximum Principalmentioning
confidence: 99%
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