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A Bayesian 3D Volume Reconstruction for Confocal Micro-rotation Cell Imaging.

, , and . MICCAI (2), volume 4792 of Lecture Notes in Computer Science, page 685-692. Springer, (2007)

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The metric spaces, Euler equations, and normal geodesic image motions of computational anatomy., , and . ICIP (2), page 635-638. IEEE, (2003)"Learning the kernel" through examples: an application to shape classification., and . ICIP (2), page 121-124. IEEE, (2001)Shape Spaces., and . Handbook of Mathematical Methods in Imaging, Springer, (2015)Infinitesimal Drift Diffeomorphometry Models for Population Shape Analysis., , , , and . CVPR Workshops, page 3766-3775. Computer Vision Foundation / IEEE, (2020)Image Varifolds on Meshes for Mapping Spatial Transcriptomics., , and . CoRR, (2022)A Fast 3D Volume Reconstruction for Confocal Micro-rotation Cell Imaging., , and . BMEI (1), page 775-778. IEEE Computer Society, (2008)Improved Reproducibility of Neuroanatomical Definitions through Diffeomorphometry and Complexity Reduction., , , , , , and . MLMI, volume 8679 of Lecture Notes in Computer Science, page 223-230. Springer, (2014)The Euler-Lagrange Equation for Interpolating Sequence of Landmark Datasets., , , and . MICCAI (2), volume 2879 of Lecture Notes in Computer Science, page 918-925. Springer, (2003)A Bayesian 3D Volume Reconstruction for Confocal Micro-rotation Cell Imaging., , and . MICCAI (2), volume 4792 of Lecture Notes in Computer Science, page 685-692. Springer, (2007)The Fshape Framework for the Variability Analysis of Functional Shapes., , and . Found. Comput. Math., 17 (2): 287-357 (2017)