Unveiling the third dimension in morphometry with automated quantitative volumetric computations

Abstract As computed tomography and related technologies have become mainstream tools across a broad range of scientific applications, each new generation of instrumentation produces larger volumes of more-complex 3D data. Lagging behind are step-wise improvements in computational methods to rapidly...

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Autores principales: Lawrence R. Frank, Timothy B. Rowe, Doug M. Boyer, Lawrence M. Witmer, Vitaly L. Galinsky
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Lenguaje:EN
Publicado: Nature Portfolio 2021
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Acceso en línea:https://doaj.org/article/a7425c1ef6414657a1d0213d306738f4
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spelling oai:doaj.org-article:a7425c1ef6414657a1d0213d306738f42021-12-02T16:14:02ZUnveiling the third dimension in morphometry with automated quantitative volumetric computations10.1038/s41598-021-93490-42045-2322https://doaj.org/article/a7425c1ef6414657a1d0213d306738f42021-07-01T00:00:00Zhttps://doi.org/10.1038/s41598-021-93490-4https://doaj.org/toc/2045-2322Abstract As computed tomography and related technologies have become mainstream tools across a broad range of scientific applications, each new generation of instrumentation produces larger volumes of more-complex 3D data. Lagging behind are step-wise improvements in computational methods to rapidly analyze these new large, complex datasets. Here we describe novel computational methods to capture and quantify volumetric information, and to efficiently characterize and compare shape volumes. It is based on innovative theoretical and computational reformulation of volumetric computing. It consists of two theoretical constructs and their numerical implementation: the spherical wave decomposition (SWD), that provides fast, accurate automated characterization of shapes embedded within complex 3D datasets; and symplectomorphic registration with phase space regularization by entropy spectrum pathways (SYMREG), that is a non-linear volumetric registration method that allows homologous structures to be correctly warped to each other or a common template for comparison. Together, these constitute the Shape Analysis for Phenomics from Imaging Data (SAPID) method. We demonstrate its ability to automatically provide rapid quantitative segmentation and characterization of single unique datasets, and both inter-and intra-specific comparative analyses. We go beyond pairwise comparisons and analyze collections of samples from 3D data repositories, highlighting the magnified potential our method has when applied to data collections. We discuss the potential of SAPID in the broader context of generating normative morphologies required for meaningfully quantifying and comparing variations in complex 3D anatomical structures and systems.Lawrence R. FrankTimothy B. RoweDoug M. BoyerLawrence M. WitmerVitaly L. GalinskyNature PortfolioarticleMedicineRScienceQENScientific Reports, Vol 11, Iss 1, Pp 1-23 (2021)
institution DOAJ
collection DOAJ
language EN
topic Medicine
R
Science
Q
spellingShingle Medicine
R
Science
Q
Lawrence R. Frank
Timothy B. Rowe
Doug M. Boyer
Lawrence M. Witmer
Vitaly L. Galinsky
Unveiling the third dimension in morphometry with automated quantitative volumetric computations
description Abstract As computed tomography and related technologies have become mainstream tools across a broad range of scientific applications, each new generation of instrumentation produces larger volumes of more-complex 3D data. Lagging behind are step-wise improvements in computational methods to rapidly analyze these new large, complex datasets. Here we describe novel computational methods to capture and quantify volumetric information, and to efficiently characterize and compare shape volumes. It is based on innovative theoretical and computational reformulation of volumetric computing. It consists of two theoretical constructs and their numerical implementation: the spherical wave decomposition (SWD), that provides fast, accurate automated characterization of shapes embedded within complex 3D datasets; and symplectomorphic registration with phase space regularization by entropy spectrum pathways (SYMREG), that is a non-linear volumetric registration method that allows homologous structures to be correctly warped to each other or a common template for comparison. Together, these constitute the Shape Analysis for Phenomics from Imaging Data (SAPID) method. We demonstrate its ability to automatically provide rapid quantitative segmentation and characterization of single unique datasets, and both inter-and intra-specific comparative analyses. We go beyond pairwise comparisons and analyze collections of samples from 3D data repositories, highlighting the magnified potential our method has when applied to data collections. We discuss the potential of SAPID in the broader context of generating normative morphologies required for meaningfully quantifying and comparing variations in complex 3D anatomical structures and systems.
format article
author Lawrence R. Frank
Timothy B. Rowe
Doug M. Boyer
Lawrence M. Witmer
Vitaly L. Galinsky
author_facet Lawrence R. Frank
Timothy B. Rowe
Doug M. Boyer
Lawrence M. Witmer
Vitaly L. Galinsky
author_sort Lawrence R. Frank
title Unveiling the third dimension in morphometry with automated quantitative volumetric computations
title_short Unveiling the third dimension in morphometry with automated quantitative volumetric computations
title_full Unveiling the third dimension in morphometry with automated quantitative volumetric computations
title_fullStr Unveiling the third dimension in morphometry with automated quantitative volumetric computations
title_full_unstemmed Unveiling the third dimension in morphometry with automated quantitative volumetric computations
title_sort unveiling the third dimension in morphometry with automated quantitative volumetric computations
publisher Nature Portfolio
publishDate 2021
url https://doaj.org/article/a7425c1ef6414657a1d0213d306738f4
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AT dougmboyer unveilingthethirddimensioninmorphometrywithautomatedquantitativevolumetriccomputations
AT lawrencemwitmer unveilingthethirddimensioninmorphometrywithautomatedquantitativevolumetriccomputations
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