The Best of Both: Toward a hybrid discrete and continuum multiscale platelet aggregation and coagulation model
The Best of Both: Toward a hybrid discrete and continuum multiscale platelet aggregation and coagulation model
批准号:
1521748
负责人:
Robert Kirby
金额:
$44.98万
依托单位:
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
2015
资助国家:
美国
项目状态:
已结题
起止时间:
2015-08-01 至 2019-07-31
中文摘要
该项目将计算科学家和数学建模者聚集在一起,解决人类生理学中一个基本的多面多尺度问题,即理解血小板聚集和凝固(PAC)过程,包括血液凝固。在过去的二十年里,数学生物学专家,包括目前的研究人员,一直致力于应用健全的数学建模原理和计算方法,试图剖析血小板聚集和凝血过程中发生的复杂相互作用——流体-结构相互作用,机械-化学相互作用,结构-结构相互作用,仅举几例。这个问题的复杂性是由于它在空间和时间上的多尺度性质,所涉及的复杂的不同的物理和化学过程,以及试图对实验验证困难的过程建模的挑战。近年来,实验界在积累数据方面取得了重大进展,这些数据既可以帮助我们更忠实地模拟PAC级联,又可以让我们预测其病理偏差。挑战在于将这两个世界连接起来,这个项目的目标是采用现代计算概念(数值和算法)来应对这一挑战。虽然该项目侧重于PAC级联,但它也将对化学工程和材料科学等多尺度、多学科应用产生广泛的影响。PAC的生理时间尺度约为分钟。迄今为止,唯一能够在这样的时间尺度上模拟整个PAC过程的模型是由co-PI Fogelson及其合作者开发的中尺度(连续体)模型。此功能的代价是对PAC流程的几何结构和机制进行粗粒度化。co-PI还开发了血小板聚集的细粒度模型,这是血小板建模的前沿。然而,虽然在概念上忠实于PAC过程的力学和发展中的聚集体的几何复杂性,但细粒度模型尚未包含凝固化学过程的处理。此外,该模型的计算成本很高,并且在合理的时间内,只能模拟中尺度模型所能模拟的物理时间的一小部分。因此,这个项目的目标是双重的:首先,在PAC级联的概念保真度方面扩展细粒度模型的模拟能力,并且在混合(CPU/GPU)架构上实现的计算效率方面;第二,在多尺度背景下交叉验证当前的中尺度和扩展的精细尺度PAC模型。实现这些目标对于我们开发混合多尺度模型的长期研究目标至关重要-由当前和未来的实验数据支持-结合这两种模型的最佳特征。
英文摘要
This project brings together computational scientists and mathematical modelers to solve a fundamental multifaceted multiscale problem in human physiology, namely understanding the platelet aggregation and coagulation (PAC) processes that comprise blood clotting. Over the past two decades, mathematical biology experts, including the current investigators, have worked to apply sound mathematical modeling principles and computational methods to attempt to dissect the complex interactions that occur within the platelet aggregation and coagulation process - fluid-structure interactions, mechanical-chemical interactions, and structure-structure interactions, to name a few. The complexity of this problem is due to its multiscale nature in both space and time, the complex disparate physical and chemical processes involved, as well as the challenge of attempting to model processes for which experimental validation is difficult. Over recent years, the experimental world has made significant advances in accumulating data that might both help us model the PAC cascade more faithfully, and allow us to predict its pathological deviations. The challenge is in connecting these two worlds and this project has as its goal employed modern computing concepts (numerical and algorithmic) to meet this challenge. While this project focuses on the PAC cascade, it will also have impact in a wide range of multiscale, multidiscipline applications such as chemical engineering and material science.The physiological time scale for PAC is on the order of minutes. To date, the only model able to simulate the entire PAC process over such time scales is a meso-scale (continuum) model developed by co-PI Fogelson and collaborators. This capability comes at the cost of coarse-graining the geometry and mechanics of the PAC process. The co-PI has also developed a fine-grained model of platelet aggregation that is at the forefront of platelet modeling. However, while conceptually faithful to the mechanics of the PAC process and the geometric intricacies of the developing aggregates, the fine-grained model does not yet contain treatment of the chemical processes of coagulation. Further, this model is computationally expensive and can, in a reasonable amount of time, only simulate a small fraction of the physical time that the meso-scale model can. Consequently, the goals of this project are two-fold: first, to extend the simulation capabilities of the fine-grained model both in terms of conceptual fidelity to the PAC cascade, and also in terms of computational efficiency by implementation on hybrid (CPU/GPU) architectures; and second, to cross-validate in the multiscale context current meso-scale and the extended fine-scale PAC models. Accomplishing these goals is critical to our longer-term research objective of developing hybrid multiscale models - enabled by current and future experimental data - that combine the best features of both these models.
期刊论文(0)
专著(0)
科研奖励(0)
会议论文
Collaborative Research: Transforming Serendipity Elements from Theory to Practice
-
批准号:1912653
-
项目类别:Standard Grant
-
资助金额:$16.7万
-
财政年份:2019
-
负责人:Robert Kirby
-
依托单位:
SHF: Small: Collaborative Research: Transform-to-Perform: Languages, Algorithms, and Solvers for Nonlocal Operators
-
批准号:1909176
-
项目类别:Standard Grant
-
资助金额:$17.9万
-
财政年份:2019
-
负责人:Robert Kirby
-
依托单位:
Collaborative Research: Multiphysics modeling and analysis of thermo-visco-acoustic equations with applications to the design of trace gas sensors
-
批准号:1620222
-
项目类别:Standard Grant
-
资助金额:$9.0万
-
财政年份:2016
-
负责人:Robert Kirby
-
依托单位:
Small: Collaborative Research: Transform-to-Perform: Languages, Algorithms, and Code Transformations for High-Performance FEM
-
批准号:1525697
-
项目类别:Standard Grant
-
资助金额:$23.06万
-
财政年份:2015
-
负责人:Robert Kirby
-
依托单位:
SI2-SSE: A GPU-Enabled Toolbox for Solving Hamilton-Jacobi and Level Set Equations on Unstructured Meshes
-
批准号:1148291
-
项目类别:Standard Grant
-
资助金额:$50.0万
-
财政年份:2012
-
负责人:Robert Kirby
-
依托单位:
AF: Small: Metanumerical Computing for Emerging Architectures: Automated Embedded Algorithms for Partial Differential Equations on Multicore Platforms
-
批准号:1325480
-
项目类别:Standard Grant
-
资助金额:$38.5万
-
财政年份:2012
-
负责人:Robert Kirby
-
依托单位:
AF: Small: Metanumerical Computing for Emerging Architectures: Automated Embedded Algorithms for Partial Differential Equations on Multicore Platforms
-
批准号:1117794
-
项目类别:Standard Grant
-
资助金额:$49.97万
-
财政年份:2011
-
负责人:Robert Kirby
-
依托单位:
GV: Small: Collaborative Research: Analysis and Visualization of Stochastic Simulation Solutions
-
批准号:0914564
-
项目类别:Standard Grant
-
资助金额:$27.72万
-
财政年份:2009
-
负责人:Robert Kirby
-
依托单位:
Automated Intrusive Algorithms for Numerical Simulation of Partial Differential Equations via Software-Based Frechet Differentiation
-
批准号:0830655
-
项目类别:Standard Grant
-
资助金额:$27.0万
-
财政年份:2008
-
负责人:Robert Kirby
-
依托单位:
CAREER: Quantifying and Controlling Error and Uncertainty in Computational Inverse Problems
-
批准号:0347791
-
项目类别:Continuing Grant
-
资助金额:$0.0万
-
财政年份:2004
-
负责人:Robert Kirby
-
依托单位:
海外基金