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RUI: A New Method to Obtain Highly Accurate Three Dimensional Analysis of Crack Propagation and Stress on Composite Materials

RUI: A New Method to Obtain Highly Accurate Three Dimensional Analysis of Crack Propagation and Stress on Composite Materials
RUI:一种获得复合材料裂纹扩展和应力高精度三维分析的新方法
批准号:
9504562
负责人:
Hae-Soo Oh
金额:
$4.55万
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
1995
资助国家:
美国
项目状态:
已结题
起止时间:
1995-07-01 至 1997-12-31

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中文摘要
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英文摘要
Oh The investigator develops numerical methods for solving three-dimensional crack propagation problems. In order to obtain any practical solutions for crack propagation, the Finite Element Method (FEM) requires use of either graded discretizations (very small elements near the crack front, larger elements elsewhere) or special singular basis functions. The graded discretizations make the computation very expensive, while singular basis functions destroy the nice band structure of the FEM. Thus, the standard FEM is impractical for accurate numerical simulation of 3-D crack propagation. The accuracy of the FE solution depends on the regularity of the true solution. The investigator studies a new method, called Method of Auxiliary Mapping (MAM), to deal with three-dimensional singularities: vertex, edge, and edge-vertex. To remove the ineffectiveness of the FEM in the presence of singularities, MAM transforms a region where the stress functions are singular to a region where the transformed stress functions are of higher regularity. The investigator also studies three auxiliary mappings for these purposes. The annual cost of fracture-related damage in the United States (human injury and loss of life aside) has been estimated at more than $10 billion. Metal fatigue has been cited as the probable cause of several recent airline accidents, and the airworthiness of aging fleets is a national concern. Material failures are a major concern for other large engineering structures (ships, bridges, nuclear power plants, hydroelectric dams, and so on). Thus, for effective inspection and preventive maintenance programs, an accurate fracture analysis is demanded. However, because of the complicated geometry and nonlinearities that characterize fracture mechanics, the use of analytical techniques is very limited and in most cases not practical. Numerical methods seem to be the only feasible approach for such analysis. On the basis of very successful results o f the stress analysis for plane elasticity problems, the investigator studies a new method that should yield highly accurate numerical simulation of three-dimensional fracture analysis.
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Meshfree particle methods for analysis of elastic plates and shells
The Reproducing Singularity and Polynomial Particle Shape Functions for Meshless Methods
U.S.-Korea Cooperative Science: Accurate Stress Analysis of Fiber-Reinforced Composite Material with Delamination Cracks
U.S.-Korea Cooperative Research: A New Method to Obtain Highly Accurate Three Dimensional Analysis of Crack Propagation and Stress on Composite Materials
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