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LCE: Variational Multiscale Methods to Embed Macromechanical Formulations with Fine Scale Physics

LCE: Variational Multiscale Methods to Embed Macromechanical Formulations with Fine Scale Physics
LCE:将宏观力学公式与精细尺度物理相结合的变分多尺度方法
批准号:
0087019
负责人:
Krishnakumar Garikipati
金额:
$19.0万
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
2001
资助国家:
美国
项目状态:
已结题
起止时间:
2001-02-01 至 2005-10-31

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中文摘要
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英文摘要
Mathematical and computational methods will be developed to endow the macromechanical continuum formulation with the fine scale physics of micromechanical material models. Cases of interest are: (1) Micromechanical models that are typically applied at spatial scales of the order of a micron. (2) Theories which incorporate microscale kinematics, constitutive laws, forces and force balance coupled with macroscopic counterparts. The aim is to extend the applicability of fine scale micromechanics to macroscopic problems, which could then be analyzed with enhanced physical accuracy by the resulting multiscale model. The methods eliminate the need for computational grid refinement to the finest microscales, thereby ensuring efficiency, while preserving a tight coupling between coarse and fine scales.
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Workshop/Collaborative Research: Computational Mechanics Vision and Future Challenges; Ann Arbor, Michigan; October 31 to November 1, 2019
Collaborative Research: CDI-Type I: Meta-Codes for Computational Kinetics
IUTAM Symposium on Cellular, Molecular and Tissue Mechanics; held Woods Hole, MA, June 18 & 21, 2008
A Coupled Lattice-based Continuum Formulation for Stress and Electromigration-mediated Diffusion in Polycrystalline Solids
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