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金属材料的多层次力学行为

Multi-scale Mechanical Behavior of Metallic Materials
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摘要 金属的变形与破坏是一个在多个层次上进行的复杂过程.微观层次上的材料行为决定了材料宏观行为的深层物理机制.介于宏观与微观层次的细观层次起着桥梁的作用.细观层次上的材料行为对于材料的宏观行为起着关键的作用.就金属行为的多层次描述方法、金属的多层次动力行为、非线性科学在描述金属行为中的应用、微分几何及规范场的应用及各种数值方法的模拟问题进行了初步的综述,并提出了一些需要进一步研究的问题. The deformation and failure of metals are complex multi-scale processes. The behavior of materials at microscopic level determines the intrinsic physical mechanism of macroscopic behavior. The intermediate between micro-and macroscopic levels meso-scopic level plays a role of bridge. The behavior of materials at mesoscopic level is key to the macroscopic behavior. In this paper some aspects of the study of multi-scale behavior of metallic materials are reviewed, these aspects include the description methods at different levels, the multi-scale dynamic behavior of metals, the application of nonlinear dynamics in the description of the behavior of metals, the application of differential geometry and gauge field theory, and the application of different numerical methods at different levels. At last and the remaining issues in need of further research are proposed.
出处 《北京建筑工程学院学报》 2006年第1期1-6,共6页 Journal of Beijing Institute of Civil Engineering and Architecture
基金 国家自然科学基金重大项目(50490270-50490275)
关键词 金属材料 变形与破坏 多层次行为 非线性科学 微分几何与规范场 数值模拟 metallic materials deformation and failure multi-scale behavior nonlinear science differential geometry and gauge field theory numerical modeling
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  • 1戚承志,钱七虎.考虑到时效的一维剥离破坏及损伤破坏机理[J].解放军理工大学学报(自然科学版),2000,1(5):1-6. 被引量:5
  • 2НейберГ.Концентрация напряжения[M].Москва -Ленинград: Гостехтеоретиздат,1947..
  • 3哈努卡耶夫 刘殿中译.矿岩爆破物理过程[M].北京:冶金工业出版社,1989..
  • 4Perzyna P. Constitutive modeling of dissipative solid for localization and fracture[A]. In: Localization and Fracture Phenomena in Inelastic Solids[M]. New York: Springer, 1998, 99-241.
  • 5Caroll M M, Holt A C. Static and dynamic pore collapse relations for ductile porous materials[J]. J. Applied Physics, 1972, 43(2): 1626-1635.
  • 6Goodman M A, Cowin S C. A continuum theory for granular materials[J]. Arch. Rational Mech. Anal., 1972, 44:249-266.
  • 7Drumheller D S. A theory for dynamic compaction of wet porous solid[J]. Int. J. Solid and Structures, 1987. 23(2): 211 -237.
  • 8Rubin M B, Elatta D, ARia A V. Modeling additional compressibility of porosity and the thermomechanical response of wet porous rock with application to Mt. Helen tuff[J]. Int. J. Solid and Structures,1996, 33:761-793.
  • 9Rubin M B, Vorobiev O Yu, Glenn L A. Mechanical and numerical modeling of porous elastoviscoplastic material with tensile failure[J].Int. J. Solid and Structures, 2000, 37:1841-1870.
  • 10Steinberg D J, Cochran S G, Guinan M W. A constitutive model for metals applicable at high-strain rats[J]. J. Applied Physics, 1980, 51 (3):1 498- 1 504.

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