Simulation of oxide growth in thermal barrier coating based on optimal transport meshless method

被引:0
|
作者
Xu H. [1 ]
Fan J. [1 ]
Jing F. [2 ]
Liao H. [1 ]
Li B. [3 ]
Fan Z. [4 ]
机构
[1] School of Energy and Power Engineering, Beihang University, Beijing
[2] Aero Engine Academy of China, Aero Engine Corporation of China, Beijing
[3] College of Engineering, Peking University, Beijing
[4] Yunyi Supercomputing (Beijing) Software Technology Company, Beijing
来源
关键词
large deformation; meshless method; shape function; thermal barrier coating; thermal cycling;
D O I
10.13224/j.cnki.jasp.20220239
中图分类号
学科分类号
摘要
Under the self-developed optimal transport meshless (OTM) framework, a thickness growth algorithm was developed and the anisotropic oxidation growth process of thermal oxide layer (TGO) was simulated. Using this method, the typical transition section of TGO layer was taken as an object to study the change of stress and displacement under thermal cycling load. The simulation results coincided with the test. The results showed that this method can well simulate the wrinkle phenomenon in the process of interface growth. Compared with the finite element method, the deformation of the element was uniform, making it suitable for numerical simulation of the growth process of TGO. The maximum stress of the thermal barrier coating mainly occurred at the convex position, and the lateral change of the convex position had a tendency to aggravate the large deformation of the oxide layer interface. © 2022 BUAA Press. All rights reserved.
引用
收藏
页码:2104 / 2111
页数:7
相关论文
共 20 条
  • [11] GU Yuantong, DING Hua, Meshless method and its latest development, Mechanical Progress, 35, 3, pp. 323-337, (2005)
  • [12] YANG Xiufeng, LIU Moubin, An improved scheme of smooth particle dynamics SPH method for stress instability, Journal of Physics, 61, 22, pp. 261-268, (2012)
  • [13] LI B., The optimal transportation method in solid mechanics, (2009)
  • [14] ARROYO M,, ORTIZ M., Local maximum-entropy approximation schemes:a seamless bridge between finite elements and meshfree methods, International Journal for Numerical Methods in Engineering, 65, 13, pp. 2167-2202, (2006)
  • [15] ZHOU Hao, LI Yi, LIU Hai, Et al., Optimal transport meshless method and its application in the simulation of droplet surface tension effect, Journal of Physics, 89, 24, pp. 24-35, (2021)
  • [16] LI B, HABBAL F, ORTIZ M., Optimal transportation meshfree approximation schemes for fluid and plastic flows, International Journal for Numerical Methods in Engineering, 83, 12, pp. 1541-1579, (2010)
  • [17] LI B,, KIDANE A,, RAVICHANDRAN G,, Et al., Verification and validation of the optimal transportation meshfree (OTM) simulation of terminal ballistics, International Journal of Impact Engineering, 42, 1, pp. 25-36, (2012)
  • [18] FAN J, LIAO H, WANG H, Et al., Local maximum-entropy based surrogate model and its application to structural reliability analysis [J], Structural and Multidisciplinary Optimization, 57, 1, pp. 373-392, (2018)
  • [19] SUKUMAR N., Maximum entropy approximation, Bayesian Inference and Maximum Entropy Methods in Science and Engineering, pp. 337-344, (2005)
  • [20] KARLSSON A M, LEVI C G, EVANS A G., A model study of displacement instabilities during cyclic oxidation, Acta Materialia, 50, 6, pp. 1263-1273, (2002)