Optimal Topology Design under Fabrication and Demand Uncertainties
Optimal Topology Design under Fabrication and Demand Uncertainties
批准号:
0928613
负责人:
James Guest
金额:
$36.0万
依托单位:
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2009
资助国家:
美国
项目状态:
已结题
起止时间:
2009-09-01 至 2013-08-31
中文摘要
该奖项的研究目标是开发最佳设计方法,以解决小型结构中的制造缺陷和需求不确定性。 在工程设计中,有一种自然的趋势,即推动现有材料的能力极限或采用新的高性能材料。 虽然这通过使用更稀疏和细长的元件来提高效率,但设计也变得更容易受到可能损害响应的缺陷的影响。该研究将通过将制造和需求的不确定性纳入拓扑优化方法来解决这个问题,拓扑优化是一种新兴的设计工具,用于优化设计领域的材料分布。PI将利用系统不确定性模型与拓扑优化算法中使用的数学形式之间的关系。此外,还将探讨确定那些不确定性对设计有主要影响的参数的方法。为了确保这些方法可以实际应用,制造包括在工作范围内。来自制造样本的测试结果将用于量化制造误差,并为更新不确定性模型提供反馈。如果成功的话,本研究的结果将有助于优化和/或定制的可靠性的有效结构的设计。潜在的应用包括高性能材料微结构、柔顺机构和可调谐电容器。 不确定性理论下的优化将被纳入一个通用的(非启发式)拓扑优化方法,以确保广泛的影响的结果。该项目的教育计划包括本科和研究生教育的课程开发和研究机会。 它还包括工程设计推广活动,以巴尔的摩理工高中。 研究人员将利用拓扑优化的视觉吸引力来吸引本科生和高中生研究该项目提供的机会。
英文摘要
The research objective of this award is to develop optimal design methodologies that account for manufacturing defects and demand uncertainties in small-scale structures. In engineering design, there is a natural tendency to push the limits of capacity of existing materials or employ new high performance materials. While this increases efficiency by using more sparse and slender elements, the designs also become more susceptible to flaws that may impair response. The research will address this issue by incorporating fabrication and demand uncertainties into methods of topology optimization, which is an emerging class of design tools for optimizing material distribution across a design domain. The PIs will exploit the relationships between the model for the system uncertainties and the mathematical forms used in the algorithms for topology optimization. Furthermore, methods will be explored for identifying those parameters whose uncertainties have a dominant influence on design. To ensure that the methods can be practically applied, fabrication is included in the scope of work. Tests results from fabricated specimens will be used to quantify fabrication errors and provide feedback for updating the uncertainty models. If successful, the results of this research will facilitate design of efficient structures with optimized and/or tailored reliability. Potential applications include high performance material microstructures, compliant mechanisms, and tunable capacitors. The optimization under uncertainty theory will be incorporated into a general (non-heuristic) topology optimization methodology to ensure wide impact of the results. The educational plan of the project includes curriculum development and research opportunities for undergraduate and graduate education. It also includes engineering design outreach activities to Baltimore Polytechnic High School. The investigators will leverage the visually appealing aspects of topology optimization to attract undergraduates and high school students to research opportunities provided by the project.
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