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EMMA - Efficient Methods for Mechanical Analysis

EMMA - Efficient Methods for Mechanical Analysis
EMMA - 机械分析的有效方法
批准号:
257987586
负责人:
Professor Dr.-Ing. Felix Fritzen
金额:
$0.0万
依托单位国家:
德国
项目类别:
Independent Junior Research Groups
财政年份:
2014
资助国家:
德国
项目状态:
已结题
起止时间:
2013-12-31 至 2021-12-31

项目摘要

项目成果

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中文摘要
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英文摘要
Applications in classical engineering discplines or in modern domains such as medical engineering require accurate simulations of complex technological problems. In order to obtain the required precision, elaborate simulation models are necessary. In general, these models consider geometrical and/or material nonlinearities. Simulations of these problems involve high computational costs (CPU time, memory requirement). Further, they imply a high energy consumption.The aim of the Emmy Noether Junior Research Group EMMA (Efficient Methods for Mechanical Analysis) is the development of novel methods for computationally efficient simulations of nonlinear mechanical and multi-field problems. The computational efficiency is achieved by using reduced basis model order reduction (RB-MOR) techniques. In order to accelerate the general RB-MOR ansatz, the physical nature of the underlying fields is analyzed in detail. Then the reduced basis framework is designed such that mechanical considerations can help to significantly accelerate the solution of the reduced form of the transient, nonlinear problem. This is a noteworthy difference to other model reduction strategies such as classical Galerkin subspace projection methods. Another important difference to existing model reduction methods for differential equations is the application to nonlinear optimization problems.Although model reduction can already be effective and ready for application for few realistic problems, its field of application is rather limited today. The investigations of the EMMA group will enable a wide application of high performance model reduction techniques in academia, applied science and, possibly, in industrial applications. The development of a virtual laboratory synthesizing the research results in order to demonstrate the capabilities of modern model reduction strategies is a major objective of EMMA. The massive computational savings can render simulations feasible that are impossible today. Thereby, challenging studies, e.g. in mechanical or medical engineering and in computational materials science, can be realized in the future. Besides the pure reduction of the computing time, the reduced models lead to a major improvement of the energy efficiency. Therefore, ecological importance is attributed to these developments.The EMMA group pursues an interdisciplinary approach, which is exemplified by the integration of methods from computer science, e.g., via GPU acceleration or data mining methods. The special synthesis of mathematics, physics and model reduction allows for computational gains that are unparalleled by existing model reduction algorithms. The activities of EMMA allow for many subsequent scientific and industrial applications and deliver the potential for future research projects.
期刊论文(13)
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会议论文
DOI: 10.1002/nme.6454
发表时间: 2020-06
期刊: International Journal for Numerical Methods in Engineering
影响因子: 2.9
作者: [Oliver Kunc;F. Fritzen]
通讯作者: Oliver Kunc;F. Fritzen
Construction of a Class of Sharp Löwner Majorants for a Set of Symmetric Matrices
一组对称矩阵的一类 Sharp Löwner Majorant 的构造
DOI: 10.1155/2020/9091387
发表时间: 2020
期刊: J. Appl. Math.
影响因子: --
作者: [Mauricio Fernández, Felix Fritzen]
通讯作者: Felix Fritzen
DOI: 10.1016/j.euromechsol.2017.11.007
发表时间: 2018-05-01
期刊: EUROPEAN JOURNAL OF MECHANICS A-SOLIDS
影响因子: 4.1
作者: [Fritzen, Felix, Kunc, Oliver]
通讯作者: Kunc, Oliver
Finite strain homogenization using a reduced basis and efficient sampling
使用简化基础和高效采样的有限应变均质化
DOI: 10.3390/mca24020056
发表时间: 2019
期刊: ArXiv
影响因子: --
作者: [Oliver Kunc, Felix Fritzen]
通讯作者: Felix Fritzen
12
    Data-Analytics in Engineering
    Scale bridging simulation methods based on order-reduction and co-simulation
    Scale bridging simulation methods based on order-reduction and co-simulation
    Efficient non-linear homogenization of materials with interfaces using order-reduction methodes
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