Stochastic Dynamic MOdeling of Cellular Protein Interactions
Stochastic Dynamic MOdeling of Cellular Protein Interactions
批准号:
9916770
负责人:
Mark Andrew Kon
金额:
$10.78万
依托单位国家:
美国
项目类别:
财政年份:
2018
资助国家:
美国
项目状态:
已结题
起止时间:
2018-08-01 至 2022-04-30
关键词:
AddressAntibodiesBindingBiologicalBoltzmann equationCell modelCell physiologyCellular biologyComplexComputer ModelsComputersComputing MethodologiesDevelopmentDimensionsDrug DesignElectrostaticsGoalsModelingModernizationMolecularMolecular ConformationMolecular StructurePropertyProteinsResearch PersonnelShapesSiliconStochastic ProcessesStructureUncertaintyWorkbasehigh dimensionalityimprovedin silicoinfancymathematical theorymolecular modelingnovelnovel strategiesprotein structuresimulationtheories
中文摘要
点击翻译按钮获取中文摘要
英文摘要
Stochastic methods for modeling molecular-protein interactions are entirely new approaches to the
important biological goal of simulating cellular biology in silico. Though great progress has been made in
this direction by computational biologists over the past 15 years, the goal of "siliconizing" cellular molecular
interactions still remains remote. More precisely, the current level of model realism has led to a plateau in
the prediction accuracy of molecular interactions. This motivates the development of novel dynamic models
that incorporate more extensive biological details and can add layers of realism to the simulations.
However, such models are computationally daunting, so that it is critical to develop efficient and accurate
computational methods. The purpose is to augment molecular-level understanding and simulation
of biological interactions. In particular, by exploiting novel developments in stochastic optimi?ation, the
investigators shall significantly improve the prediction of interactions by adding a new dimension of realism.
However, for many practical cases the stochastic objective function will become a high dimensional, nonGaussian,
nonlinear random field that will be computationally very challenging to optimize. This is a hard
problem that the investigators plan to address by developing novel Uncertainty Quantification (UQ)
mathematical theory. The specific aims are to: (i) Develop a compact dynamic surrogate model of the
stochastic objective function that incorporates the molecular structure uncertainty and molecular properties
such as the electrostatic fields by solving the nonlinear Poisson Boltzmann (PB) equation. The stochastic
optimization is solved efficiently with a surrogate model. (ii) Analyze the complex analytic regularity
properties of the solution of the nonlinear Poisson-Boltzmann equation (and the other molecular properties)
with respect to the probabilistic molecular conformation model. (iii) Develop convergence rates of the
surrogate model from the complex analytic regularity with respect to the number of realizations of the
protein structure (computational complexity). Most protein interactions models based on molecular.
structure assume a rigid shape thus leading to erroneous predictions. The investigators propose to
significantly improve the prediction of protein interactions by incorporating dynamic uncertainty of the
molecular conformational shape. The theory and application of UQ to protein interactions is at its infancy.
期刊论文(3)
专著(0)
科研奖励(0)
会议论文
A hybrid collocation-perturbation approach for PDEs with random domains
随机域偏微分方程的混合配置扰动方法
DOI:
10.1007/s10444-021-09859-6
发表时间:
2021
期刊:
Advances in Computational Mathematics
影响因子:
1.7
作者:
[Castrillón-Candás, Julio E., Nobile, Fabio, Tempone, Raúl F.]
通讯作者:
Tempone, Raúl F.
Analytic regularity and stochastic collocation of high-dimensional Newton iterates
高维牛顿迭代的解析正则性与随机配置
DOI:
10.1007/s10444-020-09791-1
发表时间:
2020
期刊:
Advances in Computational Mathematics
影响因子:
1.7
作者:
[Castrillón-Candás, Julio E., Kon, Mark]
通讯作者:
Kon, Mark
Stochastic Dynamic MOdeling of Cellular Protein Interactions
-
批准号:9752635
-
项目类别:
-
资助金额:$10.78万
-
财政年份:2018
-
负责人:Mark Andrew Kon
-
依托单位:
海外基金