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金属熔积直接成形翘曲变形的有限元分析
引用本文:王桂兰,杨磊,张海鸥.金属熔积直接成形翘曲变形的有限元分析[J].华中科技大学学报(自然科学版),2012,40(8):21-24.
作者姓名:王桂兰  杨磊  张海鸥
作者单位:1. 华中科技大学材料成形与模具技术国家重点实验室,湖北武汉,430074
2. 华中科技大学数字制造技术与装备国家重点实验室,湖北武汉,430074
基金项目:国家自然科学基金资助项目,国家高技术研究发展计划资助项目
摘    要:为了研究不同热边界条件对熔积直接成形金属零件翘曲变形的影响,运用有限元法建立了三维模型,通过变换冷却和加热条件来分析直壁件熔积成形过程在不同热边界条件成形过程中温度、应力变化和最终翘曲变形.模拟结果表明:熔积过程中运用随焊冷却技术,能使熔积层温度迅速降到接近环境温度,并在随后的时间内保持很低的温度梯度,从而减小了冷却阶段的应力水平,使得翘曲变形量降低;而熔积成形前对基板预热处理会增加热积累和温度梯度,导致残余应力及翘曲变形量的增加.

关 键 词:金属熔积  翘曲变形  温度梯度  应力分析  有限元分析

Analysis of buckling deformation in metal deposition manufacturing by finite element method
Wang Guilana Yang Leia Zhang Haiou.Analysis of buckling deformation in metal deposition manufacturing by finite element method[J].JOURNAL OF HUAZHONG UNIVERSITY OF SCIENCE AND TECHNOLOGY.NATURE SCIENCE,2012,40(8):21-24.
Authors:Wang Guilana Yang Leia Zhang Haiou
Institution:Wang Guilana Yang Leia Zhang Haioub(a State Key Laboratory of Materials Processing and Die and Mould Technology;b State Key Laboratory of Digital Manufacturing Equipment and Technology,Huazhong University of Science and Technology,Wuhan 430074,China)
Abstract:To study the influence of different thermal boundary conditions on the buckling deformation in the metal deposition manufacturing process,a three-dimensional finite model of straight wall was established.Through changing the cooling and heating condition of the component,the temperature-stress variation and final buckling deformation for different thermal boundary conditions was investigated.Simulation results demonstrate that the temperature of deposition layer rapidly drops to near environment temperature and stays with low temperature gradient by quick chilling following after the heat source,and then lessens the buckling deformation for the low stress condition in the cooling stage.But preheating before the deposition process increases the heat accumulation and temperature gradient,then leads to the rising of both residual stress and buckling deformation in the cooling stage.
Keywords:metal deposition  buckling deformation  temperature gradient  stress analysis  finite element analysis
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