CRCNS Research Proposal: Collaborative Research: The Space of Riemannian Metrics for the Statistical Analysis of the Human Connectome
CRCNS Research Proposal: Collaborative Research: The Space of Riemannian Metrics for the Statistical Analysis of the Human Connectome
批准号:
1912030
负责人:
Sarang Joshi
金额:
$65.0万
依托单位:
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2019
资助国家:
美国
项目状态:
已结题
起止时间:
2019-08-15 至 2023-07-31
中文摘要
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英文摘要
The human brain is one of the most complex biological geometrical objects. The Human Connectome Project aims to make available an unparalleled compilation of neural functional and structural imaging data from healthy adults. Data from over 900 subjects has already been released. The principal data provided by the Human Connectome Project are diffusion-weighted MRI and functional MRI. Due to the amount and complexity of the data generated in this project, new techniques to analyze, compare and represent these data are needed, which is the motivation and driving force for the research outlined in this proposal. This collaborative project has three fundamental goals: (1) to further develop the mathematical theory of geometrical statistics, in particular the role of the infinite-dimensional manifold of all Riemannian metrics; (2) to develop practical tools for the statistical study of the connectivity of the human brain; and (3) to demonstrate the utility of the developed techniques for the segmentation and parcellation of the thalamus and other subareas of the subcortical gray matter that are not visible in structural MRI. This project will develop for the first time statistical techniques on the infinite-dimensional manifold of Riemannian metrics. The project team believes that the space of Riemannian metrics is the natural framework for analyzing the variability of the architecture of the human brain. Diffusion-weighted MRI allows the investigators to model an individual human brain as a Riemannian manifold with axonal connections that are geodesic curves of an appropriate metric. The team will study the space of all Riemannian metrics and develop methods based on geometrical statistics for the analysis of the whole population. An immediate practical application of the techniques developed will be the parcellation of the thalamus based on thalamocortical connectivity. The internal architecture of the thalamus is not visible in standard structural MRI but rather is defined via the connections to the different areas of the cortex. In this project, the investigators will partition the thalamus by projecting the functional partition of the cortex onto the thalamus via the connectomics. The aim is to use geometric statistical mapping methods to produce a statistically informed partition of an individual patient's thalamus. The primary driving motivation is to eventually improve outcomes of deep brain stimulation as a therapy for essential tremor, in which the thalamus is the primary target. The subcortical white matter is also implicated in many neurological disorders, such as ischemic vascular disease, Huntington's, Multiple Sclerosis, and HIV/AIDS dementia. The PIs envision that the statistical techniques developed for qualifying the detailed architecture of the white matter in the normal population will have implications for all these diseases. This project will provide novel analytical tools to unravel the mysteries of the human brain.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.
期刊论文(4)
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Integrated Construction of Multimodal Atlases with Structural Connectomes in the Space of Riemannian Metrics
黎曼度量空间中结构连接体多模态图集的集成构建
DOI:
--
发表时间:
2022
期刊:
The journal of machine learning for biomedical imaging
影响因子:
--
作者:
[Campbell, Kristen M., Dai, Haocheng, Su, Zhe, Bauer, Martin, Fletcher, P. Thomas, Joshi, Sarang C.]
通讯作者:
Joshi, Sarang C.
DOI:
10.1007/978-3-031-34048-2_23
发表时间:
2022-03
期刊:
2022 IEEE/CVF Conference on Computer Vision and Pattern Recognition (CVPR)
影响因子:
--
作者:
[Haocheng Dai;M. Bauer;P. Fletcher;S. Joshi]
通讯作者:
Haocheng Dai;M. Bauer;P. Fletcher;S. Joshi
Neural Operator Learning for Ultrasound Tomography Inversion
超声断层扫描反演的神经算子学习
DOI:
--
发表时间:
2023
期刊:
Medical Imaging Deep Learning
影响因子:
--
作者:
[Haocheng Dai, Michael Penwarden]
通讯作者:
Haocheng Dai, Michael Penwarden
Structural Connectome Atlas Construction in the Space of Riemannian Metrics.
黎曼度量空间中的结构连接组图谱构建。
DOI:
--
发表时间:
2021
期刊:
International Conference on Information Processing in Medical Imaging.
影响因子:
--
作者:
[Campbell, Kristen M]
通讯作者:
Campbell, Kristen M
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