Mathematical Sciences: Mathematical Modeling and Computational Simulation of Platelet Aggregation in Large and Small Vessels
Mathematical Sciences: Mathematical Modeling and Computational Simulation of Platelet Aggregation in Large and Small Vessels
批准号:
9307643
负责人:
Aaron Fogelson
金额:
$42.44万
依托单位:
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
1993
资助国家:
美国
项目状态:
已结题
起止时间:
1993-08-15 至 2000-01-31
中文摘要
9307643 Fogelson研究人员扩展了早期关于小直径血管中血小板聚集的微观模型和大直径血管中聚集的连续统模型的分析和计算工作。这两个模型都涉及血液流体动力学和形成聚集体的力学和化学之间的相互作用。对于微观尺度模型,该项目包括:1)完成将模拟扩展到三维所需的数值工具的开发;2)探索和实施在高性能并行计算机上执行计算密集型三维计算的策略;3)构建他的合作者J·哈贝尔(德克萨斯大学化学工程)的实验流动室内的计算模拟,并将模拟与哈贝尔关于聚集生长动力学的数据进行比较;4)修改模型的某些方面,涉及到血小板对促聚剂的反应和血小板-血小板聚集的效率;5)探索模型的行为范围及其对参数变化的敏感性。对于连续体模型,该项目需要:1)开发数值方法来研究允许应变依赖的聚集体破裂的模型的形式;2)开发将血小板与血管壁或人工心脏瓣膜的反应性表面的相互作用纳入该模型的技术;以及3)研究当外部刺激在整体流动中或通过与冠状动脉大小的血管反应壁接触而引发聚集时模型的行为。在后一种情况下,研究流动和血管几何形状之间的相互作用如何影响聚集体的形成是特别有意义的。作为对血管损伤的反应,血小板聚集在血管壁上;它们也是与血管疾病和心血管假体的使用有关的危及生命的血液凝块的主要成分。本项目中进行的建模和仿真是对传统实验室实验的补充。它们提供了有关聚合响应组件之间的动态交互的详细信息,这种信息通常在实验室中无法获得。这些额外的信息将增加我们对聚合过程的物理和化学控制的洞察力。这些研究还为进一步发展聚集模型和将其应用于临床有趣的问题奠定了基础,包括流动和血管几何如何相互作用来影响天然血管(如冠状动脉)或假体装置(如血管移植物或人造心脏)内的聚集。在这个项目中开发的数值工具在解决广泛的生物流体动力学和工程问题方面也应该很有价值。***
英文摘要
9307643 Fogelson The investigator extends earlier analytical and computational work on a microscopic-scale model of aggregation of blood platelets in small diameter blood vessels, and on a continuum model of aggregation in large diameter vessels. Both models involve interactions between the blood's fluid dynamics and the mechanics and chemistry of developing aggregates. For the microscopic-scale model, the project involves: 1) completing the development of the numerical tools needed to extend simulations to three dimensions; 2) exploring and implementing strategies for performing computationally intensive three-dimensional calculations on high-performance parallel computers; 3) constructing a computational analogue of the experimental flow chamber of his collaborator J. Hubbell (Chemical Engineering, University of Texas) and comparing simulations with it to Hubbell's data on the dynamics of aggregate growth; 4) modifying aspects of the model that concern a platelet's response to pro-aggregating agents and the efficiency of platelet-platelet cohesion; and 5) exploring the range of behavior of the model and its sensitivity to parameter variations. For the continuum model, the project requires: 1) developing numerical methods to study forms of the model that allow strain-dependent aggregate breakup; 2) developing techniques for incorporating into this model platelet interactions with the blood vessel's wall or the reactive surface of a prosthetic cardiac valve; and 3) studying the behavior of the model when aggregation is initiated by exogenous stimuli in bulk flow, or by contact with a reactive wall of a coronary-artery-sized vessel. In the latter context, it is of particular interest to study how the interaction between flow and vessel geometry affects aggregate formation. Platelet aggregates form on blood vessel walls in response to vascular injury; they are also major constituents of the life-threatening blood clots associated with vascular diseas e and with the use of cardiovascular prostheses. The modeling and simulations carried out in this project complement traditional laboratory experimentation. They provide detailed information, of a type that is generally not attainable in the laboratory, about the dynamic interactions among the components of the aggregation response. This additional information will increase our insight into the physical and chemical controls on the aggregation process. These studies also lay the foundations for further development of aggregation models and for their application to clinically interesting questions, including how flow and vessel geometry interact to influence aggregation within natural vessels, such as the coronary arteries, or prosthetic devices, such as vascular grafts or artificial hearts. The numerical tools developed in this project should also be valuable in solving a broad range of biofluid dynamics and engineering problems. ***
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Collaborative Research: Blood Clotting at the Extreme -- Mathematical and Experimental Investigation of Platelet Deposition in Stenotic Arteries
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批准号:1716898
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项目类别:Standard Grant
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资助金额:$19.32万
-
财政年份:2017
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负责人:Aaron Fogelson
-
依托单位:
FRG:Collaborative Research: Chemically-active Viscoelastic Mixture Models in Physiology: Formulation, Analysis, and Computation
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批准号:1160432
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项目类别:Standard Grant
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资助金额:$68.22万
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财政年份:2012
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负责人:Aaron Fogelson
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依托单位:
2008 Theoretical Biology and Biomathematics GRC
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批准号:0814860
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项目类别:Standard Grant
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资助金额:$2.8万
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财政年份:2008
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负责人:Aaron Fogelson
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依托单位:
Formation and Function of Physiological Gels
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批准号:0540779
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项目类别:Continuing Grant
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资助金额:$200.0万
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财政年份:2006
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负责人:Aaron Fogelson
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依托单位:
Focused Research Groups (FRG): The Dynamics of Growing Biogels
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批准号:0139926
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项目类别:Standard Grant
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资助金额:$101.46万
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财政年份:2002
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负责人:Aaron Fogelson
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依托单位:
Computational Modeling of Platelet Aggregation and Coagulation and Development of Software for Biofluid Dynamics Problems
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批准号:9805518
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项目类别:Standard Grant
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资助金额:$31.0万
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财政年份:1998
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负责人:Aaron Fogelson
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依托单位:
Mathematical Sciences: Modelling, Analysis, and Computational Simulation of Platelet Aggregation in Large and Small Vessels
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批准号:9104410
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项目类别:Continuing Grant
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资助金额:$7.47万
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财政年份:1991
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负责人:Aaron Fogelson
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依托单位:
Mathematical Sciences: Computational Modelling of Platelet Aggregation and the Flow of Fluid-Particle Suspensions
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批准号:8803482
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项目类别:Continuing Grant
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资助金额:$4.52万
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财政年份:1988
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负责人:Aaron Fogelson
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依托单位:
Mathematical Sciences: A Mathematical and Computational Study of Platelet Adhesion and Aggregation During Blood Clotting
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批准号:8602166
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项目类别:Continuing Grant
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资助金额:$4.75万
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财政年份:1986
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负责人:Aaron Fogelson
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依托单位:
Mathematical Sciences Postdoctoral Research Fellowship
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批准号:8211323
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项目类别:Fellowship Award
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资助金额:$2.9万
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财政年份:1982
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负责人:Aaron Fogelson
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依托单位:
国内基金
海外基金
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