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NSF-BSF: DYNAMICS OF MATERIALS FAILURE

NSF-BSF: DYNAMICS OF MATERIALS FAILURE
NSF-BSF:材料失效动力学
批准号:
1827343
负责人:
Alain Karma
金额:
$29.9万
依托单位:
依托单位国家:
美国
项目类别:
Standard Grant
财政年份:
2019
资助国家:
美国
项目状态:
已结题
起止时间:
2019-04-15 至 2023-03-31

项目摘要

项目成果

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中文摘要
翻译
美国国家科学基金会和美国-以色列双国科学基金会(BSF)共同支持一名美国研究人员和一名以色列研究人员之间的合作。美国国家科学基金会材料研究部(DMR)资助了这一奖项,该奖项支持专注于材料失效动力学的研究和教育活动。设计用于运输、储能或生物医学植入物的安全和坚固的材料需要对裂纹扩展有基本的了解,这是材料失效的最常见模式。该项目旨在了解裂纹是如何在玻璃、陶瓷以及一些聚合物材料和金属等脆性材料中扩展的,这些材料通常会突然断裂。虽然传统的断裂力学预测,脆性裂纹应该沿着直线快速加速,以达到声音在平面上传播的速度,但在实验中观察到,裂纹的速度不到这个速度的一半。由于不能从根本上理解的原因,裂纹扩展变得动态不稳定,从而导致裂纹强烈偏离直线路径,并阻止它们达到其音速极限。这项研究将集中于利用计算和模型来为实验研究的各种断裂几何和不同的材料结构和性能提供更完整的脆性材料中不稳定裂纹扩展的图景。对动态断裂不稳定性的基本见解有望提高我们对材料破坏的基本理论理解,有助于计算方法和裂纹理论的进一步发展。在理解方面的进步可能有助于预测广泛的生物、工程和地球物理材料的失效。该项目将为美国和以色列的本科生和研究生的培训做出贡献,并包括在这两个国家的学校推广和教学活动。技术总结美国国家科学基金会和美国-以色列双国科学基金会(BSF)共同支持一名美国研究人员和一名以色列研究人员之间的合作。美国国家科学基金会材料研究部资助了这一奖项,以支持裂纹扩展的研究和教育,这是一个具有基本和实际意义的话题。虽然线弹性断裂力学的经典理论预测脆性材料中的裂纹应该平稳地加速到其声速极限速度,但人们普遍观察到裂纹在达到该速度之前会发展出动态不稳定性。根据不稳定的起始速度和维度,不稳定可以是多种多样的和复杂的。它们可表现为小面形成、微分支、裂纹尖端振荡或尖端分裂。尽管它们在凝聚态物理和材料科学中与其他界面模式不稳定性具有基本的重要性和明显的相似性,但维度和材料特性(如弹性非线性和非均质性)如何单独或共同作用于产生这些动态断裂不稳定性仍然缺乏了解。PIS建议结合新的理论和计算方法在基础水平上了解各种动态断裂不稳定性的机制和相互关系。计算研究将利用相场方法,该方法在一组自洽的方程中描述故障和宏观弹性的短期物理,可用于模拟复杂的裂纹路径,并与实验建立定量的基准比较。通过进一步发展一种解释弹性非线性的裂缝理论,将指导模拟,并解释其结果。研究将集中于研究维度、异质性和非线性在动态不稳定性中的作用,帮助解决许多悬而未决的问题,例如:为什么在准二维(2D)几何图形中,裂纹加速到接近其音速,但在3D几何图形中,以小平面形成或微分支的形式变得不稳定,速度要低得多?三维不稳定性是由于裂纹前锋从2D的一点到3D的一条线的维度增加所致,还是小面或微分支的形核需要裂纹前锋与局部非均质性的相互作用?最近相场模拟表明,弹性非线性及其相关的新出现的长度尺度在二维高速裂纹的振荡不稳定性中起关键作用,在三维不稳定性中起作用吗?此外,刻面形成和微分支是如何相关的?模拟结果将与脆性凝胶中的实验观察结果进行定量比较,脆性凝胶中的实验观察提供了在断裂过程中以2D和3D显示原位裂纹前沿动力学的独特能力。对动态断裂不稳定性的基本见解有望提高我们对材料失效的基本理论理解,有助于相场方法和裂纹理论的进一步发展,这些理论可能有助于预测各种自然、技术和地球物理脆性材料的失效。此外,该项目提供了独特的机会,通过K-12学校外展活动和由美国和以色列的私人投资机构开发和共享的研究生级教材,利用简单的实验、教学模块和项目来传达了解事物是如何破裂的兴奋。该奖项反映了NSF的法定使命,并通过使用基金会的智力优势和更广泛的影响审查标准进行评估,被认为值得支持。
英文摘要
NON-TECHNICAL SUMMARYThe National Science Foundation and the United States-Israel Binational Science Foundation (BSF) jointly support this collaboration between a US-based researcher and an Israel-based researcher. The NSF Division of Materials Research (DMR) funds this award, which supports research and educational activities focused on the dynamics of materials failure. Designing safe and robust materials for transportation, energy storage, or biomedical implants requires a basic understanding of crack propagation that is the most common mode of materials failure. This project is aimed at understanding how cracks propagate in brittle materials such as glass, ceramics, and some polymeric materials and metals, which typically fracture abruptly. While traditional fracture mechanics predicts that brittle cracks should rapidly accelerate along a straight path to reach the speed at which sound travels over a flat surface, cracks are experimentally observed to reach less than half of that speed. For reasons that are not fundamentally understood, crack propagation becomes dynamically unstable, thereby causing cracks to strongly deviate from a straight path and preventing them from reaching their sonic limiting speed. This research will center on using computation and models to produce a more complete picture of unstable crack propagation in brittle materials for various fracture geometries investigated experimentally and different materials structures and properties. Basic insights into dynamic fracture instabilities are expected to improve our fundamental theoretical understanding of materials failure, contributing to both further developments of computational methods and the theory of cracks. Advances in understanding may help predict the failure of a wide range of biological, engineering, and geophysical materials. This project will contribute to the training of undergraduate and graduate students in the US and Israel, and include school outreach and teaching activities in both countries. TECHNICAL SUMMARYThe National Science Foundation and the United States-Israel Binational Science Foundation (BSF) jointly support this collaboration between a US-based researcher and an Israel-based researcher. The NSF Division of Materials Research funds this award that supports research and education on crack propagation, a topic of both fundamental and practical interest. While the classical theory of linear elastic fracture mechanics predicts that cracks in brittle materials should smoothly accelerate to their sonic limiting velocity, cracks are widely observed to develop dynamic instabilities before reaching this velocity. Depending on the onset velocity of instability and dimensionality, instabilities can be varied and complex. They may manifest as facet formation, micro-branching, crack tip oscillations or tip splitting. Despite their fundamental importance and apparent similarities to other interfacial pattern instabilities in condensed-matter physics and materials science, how dimensionality and material properties, such as elastic nonlinearity and heterogeneities, individually or jointly contribute to produce those dynamic fracture instabilities remains poorly understood.The PIs propose to combine novel theoretical and computational approaches to understand at a fundamental level the mechanisms and interrelations of varied dynamic fracture instabilities. Computational studies will exploit the phase-field approach, which describes the short-scale physics of failure and macroscopic elasticity within a self-consistent set of equations that can be used to simulate complex crack paths and to establish quantitative benchmark comparisons with experiments. Simulations will be guided, and their results interpreted, by further development of a theory of cracks that accounts for elastic nonlinearity. Studies will center on investigating the role of dimensionality, heterogeneities, and nonlinearity in dynamic instabilities, helping to address largely unanswered questions such as: Why do cracks accelerate to nearly their sonic speeds in quasi two-dimensional (2D) geometries, but become unstable in the form of facet formation or micro-branching at much lower speed in 3D geometries? Are 3D instabilities due to the increased dimensionality of the crack front from a point in 2D to a line in 3D, or does nucleation of a facet or micro-branch require the interaction of the crack front with a localized heterogeneity? Does elastic nonlinearity and its associated emergent length scale, recently shown by phase-field simulations to play a key role in the oscillatory instability of high speed cracks in 2D, play a role in 3D instabilities? Moreover, how are facet formation and micro-branching related? Simulation results will be quantitatively compared to experimental observations in brittle gels, which provide unique capability to visualize in situ crack front dynamics in 2D and 3D during the fracture process. Basic insights into dynamic fracture instabilities are expected to improve our fundamental theoretical understanding of materials failure, contributing to both further developments of the phase-field method and the theory of cracks that may help predict the failure of a wide range of natural, technological, and geophysical brittle materials. In addition, this project offers unique opportunities for engaging and training the next generation of scientists through K-12 school outreach activities and graduate-level teaching material developed and shared by the PIs in the US and Israel, which use simple experiments, teaching modules, and projects to convey the excitement of understanding how things break.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.
期刊论文(1)
专著(0)
科研奖励(0)
会议论文
DOI: 10.1016/j.jmps.2021.104372
发表时间: 2020-12
期刊: Journal of the Mechanics and Physics of Solids
影响因子: 5.3
作者: [A. Vasudevan;Yuri Lubomirsky;Chih-Hung Chen;Eran Bouchbinder;A. Karma]
通讯作者: A. Vasudevan;Yuri Lubomirsky;Chih-Hung Chen;Eran Bouchbinder;A. Karma
国内基金
海外基金
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    3.0万元
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    1988
  • 负责人:
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