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Derivation of Constitutive Equation for Describing Cyclic Deformation in Terms of Dislocation Dynamics and Its Application to Fatigue under Multiaxial Stress Loading.

Derivation of Constitutive Equation for Describing Cyclic Deformation in Terms of Dislocation Dynamics and Its Application to Fatigue under Multiaxial Stress Loading.
用位错动力学描述循环变形的本构方程的推导及其在多轴应力载荷下疲劳中的应用。
批准号:
07455055
负责人:
HATANAKA Kenji
金额:
$4.67万
依托单位:
依托单位国家:
日本
项目类别:
Grant-in-Aid for Scientific Research (B)
财政年份:
1995
资助国家:
日本
项目状态:
已结题
起止时间:
1995 至 1996

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中文摘要
翻译
在本研究中,应力-应变场计算的裂纹尖端附近的退火通过厚度裂纹铜试样的弹塑性有限元法,其中的位错动力学的基础上推导出的本构方程的作者进行了修改,适用于循环加载分析与大变形。分析是在应力比R_ =-1的循环载荷下进行<sigma>的。然后,特别注意的应变和裂纹的启闭行为与循环硬化在前几个周期。同时,将计算结果与网格法测试结果进行了比较。所得主要结果概括如下。(1)循环硬化行为的定量表示的弹塑性有限元方法,使用的位错动力学的基础上推导出的本构方程修改适用于大变形。(2)从负载控制的循环试验,在裂纹尖端附近的循环应变范围趋于减少到稳定的恒定值与应力循环次数的增加。(3)计算得到的裂纹尖端局部化变形行为定量和定性地描述了试验结果。结果表明,该本构方程能有效地描述这些行为。(4)通过有限元分析,给出了位于裂纹尖端最小截面处的单元的应力-应变滞回线和应力应变分布的变化。这些结果可能与(3)中的实验结果一致。
英文摘要
In the present study, the stress-strain field was calculated in the vicinity of the crack tip by means of the elastic-plastic finite-element method in annealed through-thickness-cracked copper specimens, where the constitutive equation derived on the basis of dislocation dynamics by the authors was modified to apply to cyclic loading analysis with large deformation. The analysis was carried out under cyclic loading at stress ratio R_<sigma>=-1. Then special attention was given to the strain and crack opening-closing behaviors with the cyclic hardening during first a few cycles. At the same time, calculated behaviors were compared with the test result measured by means of the grid method. The main results obtained are summarized as follows.(1) The cyclic hardening behavior was expressed quantitatively by the elastic-plastic finite-element method, using the constitutive equation derived on the basis of dislocation dynamics modified to apply to the large deformation.(2) From the load-controlled cyclic test, a cyclic strain range in the vicinity of the crack tip tended to decrease to the stable constant value with an increase in the number of stress cycles.(3) The calculated localized deformation behavior in the vicinity of the crack tip quantitatively and qualitatively described the test results very well. It suggested that this constitutive equation is effective to describe these behaviors.(4) The stress-strain hysteresis loop of the element that is located at the minimum cross section ahead of crack tip and variation of stress/strain distribution was shown by means of F.E.M.analysis. These result were in probable agreement with those obtained experimentally in (3).
期刊论文(19)
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会议论文
K.Hatanaka: "An Analysis of Cyclic Stress-Strain Response and Fatigue Life Assessment of Notched Cylindrical Components" ASME Proc.of Fatigue and Crack Growth. Vol.306. 87-93 (1995)
K.Hatanaka:“缺口圆柱形部件的循环应力-应变响应分析和疲劳寿命评估”ASME Proc.of 疲劳和裂纹扩展。
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幡中憲治: "き裂先端近傍のひずみ計測に基づく単一過大荷重による疲労き裂の遅延現象の検討" 日本機械学会論文集 A編. 59-567. 2531-2539 (1993)
Kenji Hatanaka:“基于裂纹尖端附近应变测量的单一过大载荷导致的疲劳裂纹延迟现象的研究”,日本机械工程师协会会刊,A 版 59-567(1993 年)。
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K.Hatanaka, T.Ishikawa and T.Uchitani: "Measurement of Localized Strain around Crack Tip under Displacement- and Load-Controlled Cyclic Loadings and Discussion on Crack Extension Process Based on It" Transactions of the Japan Society of Mechanical Enginee
K.Hatanaka、T.Ishikawa 和 T.Uchitani:“位移和载荷控制循环载荷下裂纹尖端周围局部应变的测量以及基于此的裂纹扩展过程讨论”日本机械工程学会会刊
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K.Hatanaka: "Localized Strain Behaviors around Crack Tip during Load Cycling and Fatigue Crack Extension Process" Proc.of the 10th Int.Conf.on Experimental Mechanics. 1127-1136 (1994)
K.Hatanaka:“负载循环和疲劳裂纹扩展过程中裂纹尖端周围的局部应变行为”第 10 届实验力学国际会议论文集。
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