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X70管线钢在役焊接损伤演化模型与数值模拟

谷世伟, 徐良, 杨海锋, 张洪杰, 韩涛

谷世伟, 徐良, 杨海锋, 张洪杰, 韩涛. X70管线钢在役焊接损伤演化模型与数值模拟[J]. 焊接学报, 2022, 43(10): 86-92, 100. DOI: 10.12073/j.hjxb.20220307001
引用本文: 谷世伟, 徐良, 杨海锋, 张洪杰, 韩涛. X70管线钢在役焊接损伤演化模型与数值模拟[J]. 焊接学报, 2022, 43(10): 86-92, 100. DOI: 10.12073/j.hjxb.20220307001
GU Shiwei, XU Liang, YANG Haifeng, ZHANG Hongjie, HAN Tao. Damage evolution model and numerical simulation of X70 pipeline steel of in-service welding[J]. TRANSACTIONS OF THE CHINA WELDING INSTITUTION, 2022, 43(10): 86-92, 100. DOI: 10.12073/j.hjxb.20220307001
Citation: GU Shiwei, XU Liang, YANG Haifeng, ZHANG Hongjie, HAN Tao. Damage evolution model and numerical simulation of X70 pipeline steel of in-service welding[J]. TRANSACTIONS OF THE CHINA WELDING INSTITUTION, 2022, 43(10): 86-92, 100. DOI: 10.12073/j.hjxb.20220307001

X70管线钢在役焊接损伤演化模型与数值模拟

详细信息
    作者简介:

    谷世伟,硕士;主要从事激光电弧复合焊相关研究. Email: upcgsw@163.com

    通讯作者:

    韩涛,副教授;Email: hantao@upc.edu.cn.

  • 中图分类号: TG 404

Damage evolution model and numerical simulation of X70 pipeline steel of in-service welding

  • 摘要: 以X70管线钢为研究对象,进行了不同温度和应变速率下的高温拉伸试验,获得了初始损伤阈值应变、临界损伤断裂应变、临界损伤值等损伤模型参数,建立了基于BONARO模型的损伤演化方程;模拟在役焊接损伤演化过程,并与在役焊接试验结果对比,研究介质压力、壁厚对在役焊接损伤演化行为的影响规律,研究发现在役焊接过程中,熔池下方内壁处最大熔深处后方1 ~ 2 mm区域为失效高风险区,损伤值在壁厚方向上由熔合线向内壁递减,管内介质压力的减小、壁厚的增大都会在一定程度上减小在役焊接过程中熔池下方的损伤值,从而减小烧穿失效的风险.
    Abstract: In this paper, X70 pipeline steel was taken as the research object. High temperature tensile tests were carried out at different temperatures and strain rates. Damage model parameters such as the threshold strain, critical damage strain and critical damage were obtained, and damage evolution equations based on BONARO model was established. The damage evolution process of in-service welding was simulated and compared with the experimental results of in-service welding. The influence rules of medium pressure and wall thickness on the damage evolution behavior of in-service welding were studied. It was found that: during the in-service welding process, molten pool below the maximum damage value of the inner wall is located in the largest fusion deep behind the 1mm to 2 mm area, damage value in thickness direction decreases from the fusion line to the inner wall; decreasing inner medium pressure and increasing the wall thickness can reduce the damage at the bottom of molten pool, thus reduce the risk of burn through.
  • 图  1   真应力-真应变曲线

    Figure  1.   Ture stress vs. true strain curve. (a) 0.1/s; (b) 1.0/s

    图  2   在役焊接试验装置

    Figure  2.   Test device of in-service welding

    图  3   管道模型

    Figure  3.   Model of the pipeline. (a) 3D model of half pipeline; (b) 2D model of welded joint

    图  4   取点路径

    Figure  4.   Point path

    图  5   不同路径损伤分布

    Figure  5.   Distribution of damage values in differnet paths. (a) Path from B1 to X8; (b) Path X4 from weld line to the inner wall

    图  6   路径X4不同时刻损伤值

    Figure  6.   Damage values at different time at path X4

    图  7   不同时刻损伤值分布

    Figure  7.   Distribution of damage values at different time

    图  8   损伤值与临界损伤值的对比

    Figure  8.   Comparison of damage and critical value. (a) 5.5 s; (b) 5.75 s

    图  9   不同压力下的损伤分布(B1-X8)

    Figure  9.   Distribution of damage values at different pressure (B1-X8)

    图  10   路径X4损伤分布

    Figure  10.   Distribution of damage at path X4

    图  11   路径X4损伤值与临界损伤值对比

    Figure  11.   Comparison of damage and critical value at path X4

    图  12   不同壁厚下的损伤分布

    Figure  12.   Distribution of damage at different wall thickness

    图  13   路径X4损伤分布

    Figure  13.   Distribution of damage at path X4

    图  14   路径X4温度、损伤值与临界损伤值对比

    Figure  14.   Comparison of temperature, damage and critical value at path X4

    表  1   在役焊接试验相关工艺参数

    Table  1   Welding parameters of in-service welding

    序号焊接电流 I/A焊接电压 U/V焊接速度 v/(mm·s−1)热输入 Q/(J·mm−1)压力 P/MPa烧穿情况
    125513.748706.5未烧穿
    226013.848906.5未烧穿
    326513.749106.5未烧穿
    427013.849306.5未烧穿
    527513.949556.5未烧穿
    628014.049806.5烧穿
    下载: 导出CSV

    表  2   损伤模型参数结果

    Table  2   Damage model parameter results

    温度T/K应变速率0.1/s应变速率1.0/s
    初始损伤阈值应变$ {\varepsilon }_{{\rm{th}}} $临界断裂应变$ {\varepsilon }_{{\rm{cr}}} $断裂应力$ {\sigma }_{{\rm{R}}} $/MPa峰值应力$ {\sigma }_{{\rm{u}}} $/MPa临界损伤值$ {D}_{{\rm{cr}}} $初始损伤阈值应变$ {\varepsilon }_{{\rm{th}}} $临界断裂应变$ {\varepsilon }_{{\rm{cr}}} $断裂应力$ {\sigma }_{{\rm{R}}} $/MPa峰值应力$ {\sigma }_{{\rm{u}}} $/MPa临界损伤值$ {D}_{{\rm{cr}}} $
    1 2730.1630.25677.3115.30.330.1610.25096.4139.70.31
    1 3730.1430.26339.363.40.380.1680.25763.197.00.35
    1 4730.1310.25725.945.60.430.1530.25142.470.70.40
    1 5730.1230.25220.438.40.470.1430.24630.855.10.44
    下载: 导出CSV
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出版历程
  • 收稿日期:  2022-03-06
  • 网络出版日期:  2022-07-20
  • 刊出日期:  2022-10-30

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